{"id":2584,"date":"2023-05-28T05:05:01","date_gmt":"2023-05-28T05:05:01","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=2584"},"modified":"2024-03-06T06:27:43","modified_gmt":"2024-03-06T06:27:43","slug":"chapter-12-thermodynamics-class-11-physics-notes","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-12-thermodynamics-class-11-physics-notes\/","title":{"rendered":"Chapter 12 Thermodynamics class 11 physics notes"},"content":{"rendered":"<h1>Chapter 12 Thermodynamics<\/h1>\n<p>To free download pdf of class 11 physics notes of Chapter 12 Thermodynamics click on the link given below<\/p>\n<p>Chapter 12 Thermodynamics: Thermal equilibrium and definition of temperature, zeroth law of thermodynamics, heat, work and internal energy. First law of thermodynamics, Second law of thermodynamics: gaseous state of matter, change of condition of gaseous state -isothermal, adiabatic, reversible, irreversible, and cyclic<br \/>\nprocesses.<\/p>\n<div>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Unit-8 Thermodynamics<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">1 Thermodynamics:\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Thermodynamics\" 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\" alt=\"Thermodynamics\" width=\"257\" height=\"120\" \/><span style=\"font-family: 'New times roman';\">The name thermodynamics is consist of two words thermo and dynamics. Here thermo means heat and dynamics means motion, hence the branch of physics which deals with the study of motion of heat is called thermodynamics. In thermodynamics we study the macroscopic properties of a body such as temperature, pressure, volume, internal energy, entropy and enthalpy etc.<\/span><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Thermodynamic System\" 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\" alt=\"Thermodynamic System\" width=\"165\" height=\"112\" \/><strong><u><span style=\"font-family: 'New times roman';\">2 Thermodynamic System:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">A collection of large number of particles having same value of pressure, volume and temperature is called a thermo dynamical system.<\/span><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Thermodynamical system may be of three types.<\/span><\/u><\/strong><\/p>\n<ol class=\"awlist1\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 5pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\">\u00a0 \u00a0 \u00a0 Open System:-<\/li>\n<\/ol>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">A system which can exchange both matter and energy w.r.t surrounding is called open system. E.g.:- an open cup of tea.<\/span><\/p>\n<ol class=\"awlist2\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-top: 5pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\">\u00a0 \u00a0 \u00a0 Closed System:-<\/li>\n<\/ol>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">A system which can exchange heat only but no matter w.r.t surrounding is called closed system. e.g.:- a covered cup of tea.<\/span><\/p>\n<ol class=\"awlist3\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"1\">\n<li style=\"margin-top: 5pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\">\u00a0 \u00a0 \u00a0 \u00a0Isolated System:-<\/li>\n<\/ol>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Isolated System\" src=\"data:image\/png;base64,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\" alt=\"Isolated System\" width=\"75\" height=\"120\" \/><span style=\"font-family: 'New times roman';\">A system which can exchange both matter and energy w.r.t surrounding is called isolated system. Tea in a thermostat or thermos<\/span><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">3 Surrounding:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Except system everything\u2019s which have a direct effect on the system is, called surrounding.<\/span><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">4 Thermodynamic Variables:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The quantities like pressure, volume and temperature which help us to study the behavior of a system are called thermo dynamical variables.<\/span><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">5 Equation of State<\/span><\/u><\/strong><strong><em><u><span style=\"font-family: 'New times roman';\">:<\/span><\/u><\/em><\/strong><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The mathematical relation between the pressure, volume and temperature of a thermo dynamical system is called the equation of state. E.g.: the eq. of state for\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAVCAYAAAB\/sn\/zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADqSURBVDhP7Y49ioRAEEZNBDODPYCpmM0NBEEwMtQDDOZm5kZ6HMFEFDEw0jOYqScQ\/MNvtou1ZYNhJplsHnRT1d+jugS8wXEc96\/4FC7u+440TbFtGwXDMFB\/wkVN06AoCoIgQBRF8H0fgiDAdd1LnOeZJoZhCMMwUBQFhZZlQdd1qv\/tyB4dx\/nrQBPjOKaai+u6UlBVFQUM1vd9TzUXx3GkYJomCpZlgSRJVDO4WJYlVFWlR0aSJJBlmX7K8\/wSPc+DbdskMbIsgyiKME0TbdteYtM06LqOpJO6rvkqXHzFh8Tf6\/b6HD8PZLDsh6ZyF94AAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0moles of an ideal gas is<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"68\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 5pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Here\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is real Gas constant.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><strong><span style=\"font-family: 'New times roman';\">The thermo dynamical variable are of two types:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><span style=\"font-family: 'New times roman';\">I\u00a0<\/span><\/em><\/strong><strong><span style=\"font-family: 'New times roman';\">. Intensive thermo dynamical variable:<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The variables which are independent on size of system e.g.: temperature pressure and specific heat capacity.<\/span><\/p>\n<p><strong>II. Extensive thermo dynamical variable:<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The variable which depends on size of system is called extensive variables. e.g.: volume, energy, entropy, heat capacity and enthalpy.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">7 Thermo Dynamical Equilibrium:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">If two systems are at same temperature then they are said to be in thermal equilibrium and if the variables of a system like pressure, volume and temperature etc. do not changes w.r.t time then system is said to be in thermo dynamical equilibrium.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'New times roman';\">An isolated system is always in thermo dynamical equilibrium.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">8\u00a0 \u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'New times roman';\">Zeroth Law of Thermodynamics:\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Zeroth Law of Thermodynamics\" 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alt=\"Zeroth Law of Thermodynamics\" width=\"290\" height=\"184\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">According to 0<\/span><\/em><em><span style=\"line-height: 150%; font-family: 'New times roman'; font-size: 8pt;\"><sup>th<\/sup><\/span><\/em><em><span style=\"font-family: 'New times roman';\">\u00a0law of thermodynamics if two systems A and B are separately in thermal equilibrium with a third system C, than A and B are also in thermal equilibrium with each other.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Here A and B are separated by a adiabatic wall from where no heat change may occurs and C is in contact with A and B by diathermal wall. All the three are in thermal equilibrium.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">The Zeroth law was formulated by R.H fowler in 1931 after the first and second law of thermodynamic was stated. But this law more basic then first then first and second law as this lead to the concept of the temp. So this law as called Zeroth law of thermo dynamics.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">9\u00a0 <\/span><\/u><\/strong><strong><u><span style=\"font-family: 'New times roman';\">Heat work and internal Energy:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times roman';\">Internal Energy:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The internal energy of a system is defined as the sum of molecular kinetic energy and molecular potential energy.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"131\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">Internal kinetic energy of a gas is a function of temperature.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">Internal energy of a ideal gas is purely kinetic in nature as ideal gas have no intermolecular force of attraction. So no potential energy.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">Internal energy of a system is thermo dynamical state variable as it does not depend on the path along which the state have been brought about.\u00a0<\/span><\/p>\n<\/div>\n<p><span style=\"font-family: Wingdings;\">\u00a0\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">Increase in internal energy is taken\u00a0<\/span><span style=\"font-family: 'New times roman';\">\u00a0while decrease in internal energy is taken\u00a0<\/span><\/p>\n<div>\n<table style=\"width: 339px; margin-right: 9pt; margin-left: 9pt; border: 0.75pt solid #000000; border-collapse: collapse; float: left; height: 959px;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"height: 22.45pt;\">\n<td style=\"width: 239.9pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times roman';\">Heat<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 261.65pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times roman';\">Work<\/span><\/strong><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 39.85pt;\">\n<td style=\"width: 239.9pt; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">1. Heat is a form of energy which is transferred from one body to another body due to temperature difference.<\/li>\n<\/ol>\n<\/td>\n<td style=\"width: 261.65pt; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">1 Work is the mode of energy transfer which do not involve temperature difference between the two bodies.<\/li>\n<\/ol>\n<\/td>\n<\/tr>\n<tr style=\"height: 34.45pt;\">\n<td style=\"width: 239.9pt; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">2 If heat is supplied to a system then molecules of the system moves faster.<\/li>\n<\/ol>\n<\/td>\n<td style=\"width: 261.65pt; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">2 When work is done on a system then motions of the molecules of system becomes well organized.<\/li>\n<\/ol>\n<\/td>\n<\/tr>\n<tr style=\"height: 40.75pt;\">\n<td style=\"width: 239.9pt; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">3 Heat absorbed by a system is taken as <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"27\" height=\"17\" \/>\u00a0and heat given out by the system is taken as <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"17\" \/><\/li>\n<\/ol>\n<\/td>\n<td style=\"width: 261.65pt; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">3 Work done by the system is taken as <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"27\" height=\"17\" \/>\u00a0 and work done on the system is taken as <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"17\" \/><\/li>\n<\/ol>\n<\/td>\n<\/tr>\n<tr style=\"height: 20.95pt;\">\n<td style=\"width: 239.9pt; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"4\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">4 Heat is not a state variable.<\/li>\n<\/ol>\n<\/td>\n<td style=\"width: 261.65pt; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"4\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 12.5pt; text-align: justify; line-height: 150%; padding-left: 5.5pt; font-family: 'New times roman'; font-size: 10pt;\">4 Work is also not a state variable.<\/li>\n<\/ol>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times roman';\">10IndicatorDiagram:<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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61CcTnphDy8RYbBbrVaMrVbtUJWm44kJ6KI7ls6xiBzWF1ryVnTVKXDv5WnvjCb0fiVIgVQJYEVYOeTDqwBrMA8nyZ30w0Von4zmjms6qkBSCNep6m\/vXXz6LDOU1haRALgILa5OgoPmZdsC46MjRQbMacNj47AKhIcNgDXdVcB4JUEYKv+y\/sDDicdRkBIAEnlDTLksbTgVaVAittDEoQ37pwrOScmNz2L18BTPlFtCVUP1QQvkZFHlyEqBElgq6RVNH+FmrxZ1AnSgdm3qBAEYFaDLOUKXboeFdbtuRypPAzUsuoy4tVZZGSnE0\/2IDA0UPaAsGrAKhlvGmIe8i68wmJeCLKWEcEAtqkQ9boGA5gZyRJY6ahGp8pEhU1EFcjMyURIeDC2Om7F6nVr1IKHvdqxtWHzBvgG+GDv\/r1Ip3THCXDnis\/Jbq2S8lKZTJVXKWCwaiA+E4FL6pH6qF5zmIZe5ZMKceIYuhg6sNkKUTusJPN8TCMA8wntZWJGU2WyhNR116xH11+rXg5Tm3m3Ge9l4JHpLD1T\/sl8pGelY1f8Lvj4eGGdw1ospQkw71rj3XWr16\/BZsfNxKsQZB7NUvXq8mrVGxEViZVrbRK4PtdwCUyMVBYIzWQFshphklAlBPLTZ0\/LhpYDiQkIiwiDi5uL7EbTm3x4xxZvjdy01UEktpunG\/yD\/UXisO6XmHJE9g3kk257uuA0ikoK5U+iZ+8yWdRgYwBTui6iQhjmMgtpnVhd\/2KoEaxCtJOVuDJL27V0NT8P66c81J8pPC2WjiwCXGJKIvbu20PgCkdAsB\/cPd3lGXgT09oNa2U5mP+0TOs2roWrmyvCSeVKSDyAHOIJPw\/zSNVlppp85HBEVITMPWwAruuuCsAigS\/BdE31hgkIxWXFsqElNT0Vu\/fGkZoRCFePHbJTjff4rnNYJ1KeJzGyJ9jYZ8u20NUUv5YAv9VxCxxdeKP5Dvj4+xGAAhEaEQrfQF98MXGCZdVNLVyohQz1Tpy65tU5TvPD\/J8wdPhw0jcjZC8wl+EfFEBl+sKN2+TsJJvaeb\/ymnWrpQ3SLgIl\/wntVtpJW9fRn3LLti3yDDs8dyAgLEC2hfJ+4JNnTssIYzGrEa\/qN6PpOCONEc9h\/kPbJnH1u6vSgVkC84qSBqnFjGYJq07gsBryVbzE6Y6iOFmlojBLONZD+Y2GAhp+Wa8+XXASufm5SEpNwv6EfYjaGYXA4AB4+LjLWxIbt2zEWgL72vVr6U+1SjrYbvVKLFm+RPYa83DNvpKCfE3DtylOpVmGxcuWiJrDeVnK2VM58mYGgXL9pvXyR3Hz3iH6fPSuSMQfiJc25RzLFcsLt7Wg+Cz9qUkNIlVENt\/Q81h4QXzSvFAb1RU4hUdE1nT1md7IpzQ2HfjSrkEAjohQjOT3xszvawnVfu\/rt+KZLnfvCuj8xQvyccPSsjKUlJYiNy8Xvfv0tuxEUz6R7D4z0Qo+wX0xZv8wC507d8bZswTA4mIpo5SIy5T34urUyT\/j+orbXk+e38xrykMUHRNtA\/AlXIMAHBkRKa\/1\/FkZqc9GU5t5FhgqhNrYY32tXp0JwWmulbPRYhjANDpU2wBcx12VBP7TAljOhVDnA6sNO5oMnbjWR16ulYNNGMA2Hbh+12AdmCdSf2YA8ztxWurWBnHtsBxwfQ2cjRYbE2Mzo13CXXcAVhvazUAlMl6jrx1WEvhaAbBNAtfnGqgDswqx+k8PYLP5TAHWrAMTeGsA+NpQIWyTuPpdw3XgP\/kkzvpKkQHeOmS9JwC+BlSIGJLANgDX766vSdwlD7jmsDlOhdVHXq4RFcI2iavXNRjAvBuN1\/3PX7ggttLzF4n4d5HCfG0Jm0iHOb0pT3WdPNZwtdwnulCNquoq8JJxOdVbWs423xIUlRShkKiguBDnCgtwtuAcktNT8Ha3LqQqsKlMm9E0YFmNUOYz\/Z4cm9FaPvUU9iccwOEjh5GWnkblnKXyzqGAyiwsKkRRcRGKy0qo3lKU8dlpVXzISKVqm0HW9hOZn1HC5me8DI9q5DGF6RcZE2nbjXYJ13AAkwQ+V3oOxZX82gu\/FmO8CqOvTeGiqiJF1QSCSuNepYqTNEbc2bJzyDuTh5TsNIRFh8JhmwPmLfgFU6ZNwcAhg\/DeB+\/hjTffwMvtX0KrVs\/isccexUMPPYh7722KRo3uwp133olbb70Vd9x+Ozp06mACrkGk8yrwWsPsswrx97\/\/Dffdfx+VcYfQrbfdhtvvuF3Kbdr0Ptx\/3wNo1qwZWrZsiRfbvIAOHTug+7vd0eejvhg7YSy+m\/sd7Nbaw8vfCweSEpB9PAcnC0+qZ9T8sJB6dUjzpMh0T\/OKr0uYL5pfRKHRITYV4hKuQQBmKwQz8hwBrriSpBMxuYgBSVRcVaA6gcMV3AF8n6RkVSEK6Zrz5J06iqTMZETvicaW7dswd95cfNz\/I7Ru3UrA+M9\/\/pMAdCvuvrsx7n\/gfrR44gnZr9uly1v46OM++HzEcEz\/ajp+XjBPloFX04TSYctmOLs7Y4eXG3Z4uKBzt7fqAlhIqxBWnwH85FNPygaioLBABIYGwN3PA65eO7DJcbMsVduttsOvi+fj62+\/wrjxo\/HZwE\/xDgH41ddexdPPPI2Hmz2MJvc2wR133IF\/\/eufBPxGaNG8ObrRSDB5+iSscViLkMhgHEw6hOz8TJwqOkV8Yp5oXilf8YmvmY8GX+VeAcIiQm1mtEu4BgOYGXmm9DQKKwpQUHEO58rPEfOJiNEFlSrM8QV0\/2TxCQRR583+YTa6dX8bT7Z8Cvc0uUc6+v7770ebti\/go4\/6YBqDcv6vcnjepi0OcHZzgpu3B7z9vWWDTgABi8HFh30EhvF1oACOw0FhQXI8UyCFnd1d0aVbZ1ETFEjNZ0MQ1VnImCkADgjxlzK5bFVWkBEmMupVALfWG0h5vP194OnnSfW6yOs\/vAtt0bJF+O6HORgxcjje6vwGHicw33LzLTJKPPxIM7R\/pT0+Hz0cm1y2IoMAXci8Ip6dJR6eI\/4xDzlO85H5zH8A2260+l2DVQh7AnBOQTbyCnNwlKk4G7klyj+SdxiewW74fj4Btsc7JFWb4O577sHTzz6NLm93pY4bgV8X\/kQA3Q6\/YD8FiHACJAOGAcIUzr4CKYcZoEHhBDB9n+NMeQRckicQLh4E4Lc1gE1mNAlrFcIAMxFP4hjAfgxgKY\/LNeoJV\/Vy\/Tpe1avuB+h0tfNQWOVRcf4hfgRyL9ivWoEpU6fgg1496Y\/bBg88+KCoPS++3AYTJo+Dw\/Z1iEvehayCDBwtyiXeZpOfgzzirW+kj80OfAnXIADzXgj7dSuRWZCOdAJsdmEmMouzsC97L8bOmIB77muCv\/397yJd+3\/WnyZ8rBuSFA0iKao7ODxESTEGXQRTsHS0um8Qh1nqMhAozHnMaYLCKY+RLpBBReXytQtJQgawFbh1SasX6mgpAnBLUiEIZKo8kuYakFxPBLW1Rj2mejmdca3aymk4TzDlMQBMeVSY06k\/QgDF+dMfxivAG86uTpgyfTJeaPsi\/vd\/\/xc3\/fMmvP7OW\/CL9ERGQSayijORXpIF7ygvmw58CXcVk7iVSC\/MQCaB1yPcEx9+1huNSS14rnVrjBo7Ut6R8wnwUR0WyoCgzjOkqepEqx+gO1rCRBymtAJuyaPjOczX1rwKtPoexzOAlQS2SlkDuJaVOMO3TOJm4gnWgUOVBK7TVgvwjD8Pk67XIEsec3sseYz75jz1PB\/\/AfhctK++\/ZpUoC64s3EjtHm1HeavXIC0c6nwjqwLYL1TTSw3F6y7124010AJTCoESeDUU8lYuHIh\/vmvf+GZVs9IHO+XVXoidQhLVfIlTDqlAqoKB1NnSTyH6Z41D3cup+M8FGZpZ8qjQRVk5Jd8VG5AiErH9Th77kBXUSFY0qqVN942yWA170bTG9r1JM6P2i4gY\/33Em2V5yHQMUm9oUb7auWRNFrVoGspw8hjfT4rTzie7wfrPEQe3m7o0\/dD4u8\/0fH11+Dk41hnNxrvFy4\/X05lBpM65k9htbf6RnNXoQPbY9ZPM0V\/mzn7a5G2epKjwcUTIUtn8rDJHWiEg1lH1GEhI49RBnc6A8BchiWPkUbnUVKMfRV2cWMJzHZgk\/QV0rvRak7qlA78hAzplrYyIOupV8fVrJfCJE3NebiMYH2f4+q0VcVpnqgwkVEGhxnMHMcb618gffmT\/qSO1VrIYADziwVs1vug1wcSZrrRXIMAzFYIVhGaNm2K7+bOJoYrqWHtIApzB1jCKk7uW8gqaSx56FrlYalEnavz0H2V15THFNb1MCDEBEaS6+VXXsa8xb8aQL0cLcb4yePRqnUrBGgz2iXqtcbVDhN4L5FHiOLqlqHi6s9Dfq08Lu7OGDRocB0zGr+9ceBwgpge\/076c0LiQRuAf8sxgPmt2ltuuQVu3u6Kycxw09AoVgMa1oN5eOShWeJ5eKUwgaxGHg4bnRhEYZVHhWvm4XQqrTmPDOuURktA\/+AAvP\/h+3i8xeMYMmIIfl06X4FVdF6tSizCrB9myznCDz38ED3PElUvl01lKMmvw7puVZ+qh8PUVlZxOMz6LLU1WFQEVYZ+Tn2t\/mDW55N48s31sllOpTfIyOMX5Ifx4yfUMaPxa1i9en+I\/\/iP\/xDq0bMHyijuRnMN1oGXr1ohZrHnX3wBji7biNHUCdJZ5PNwKj6BSuKtHcSTGZ6dC\/BMeSwzdItOSGHdqUyXy0OkJklUvpHHI9QTvyyahx59PsBLr7yEdi+3k1PYX3ihNV56qS3atHsRHV7vgOFjPscm543wCbVaSKReKVuFrfWouJr1kq\/zGPclTGksVghJY\/UVT6zpLWXotEa81EPxPkE+GDdxHHp\/2FsmcWYdeO+BvXjttVdx\/\/33yWJPz569kJGdYdy9cVwDARyJZauWoVHju\/DPm\/+Fu+5qhPmL58OfJyARREZn+Ivk0h0VZA3zRE2bxLiTTGY0f74vHUfEYS3FJM5kRuM8hjlLAc9Ur5FHyuZ6KazIn4jD\/vCjcEAYSTujLqnXlMdsRguMoHqpbEs93FaKlzClU3kobG6rpKkvD7eR81Ac3Zd6uS2cRyas5HMaDkeGwM3LFR06dcRf\/\/pX9O71oexBMUtgfjP7bNEZtHz6KXTr3g3HT+Zjud0K3Gjfk2ugChFBQ+5SUSE+\/3wYXnrtZdx2261o\/XxrjBk\/1iSRDSLpJICwSCnVicpn0JDPHarTc1hLQcmj47kMvjaVwWnlnk7LPoeNeKnXAJIuQ+KtAFR5rXnqtLXePCqtNd7Iw2XVyqN8\/rPo9CpeQFvj+SiO2uEd4I2f5v2ErmxKu\/NOPPLYI+j3UV8MGTKszkIGf7mJT0h6qmVL2YHHp\/\/w0Vo32hGsDVYhlpEK0eall\/Dgo49g\/LjxGDVyDJ5v\/axI5L\/9\/W9o37495i38VfY6ePl5ygxf23v1LF2rBEHa9CadSGQBKXcyXyv1ga0BGli1zWhKV1ZlSx4qQ93XZat7Op\/UZeSRuiz1GnEGEGuWwWmMcix5WGpSOmmXyi91GfmkbLpnMaNJGSoNx\/MfwifQT5aheZXuk\/59cecdd8qCxn33N8UnH3+MSRMnoVfP3viw54d1dqPxhK2ovAgtW5IEJgDLK\/k2M9rlHQOYP0i4znENHiXp0KTJvejTuy+mTJmCMWPGoG\/vPmjT5kXcfvudsrnl8eaPo2vXLpgwYRzsqQM8fT0EjKpDdWcboNBx5LMOqCZTitjaIHn4nhFnzqPj9QRQyjDFM0kZRlztPJZ6a4XN9UqcQTXLILByHmqzzqPMaAr85jy84reJhv45c2ejL0lW3ll39z1304h2Kx5r3hzvkCowdOhQTJk0BaNGjMSzrVrhXzffjMnfTCMduLYVolIOTNEAZkAziG8010AVIpwAbAf\/aH84BzjLJ61uu\/02Yv6j6PFhL4wcOxqTJ0\/BRJIcAwcOxKuvvYZHH3mEdOW7pCPuvvtuPPd8K\/Tq2xtfTpmIXxbMI2DbYTN1qj5WioFRwyZs+AIYM9WTxmpWU2XUyUNUo7xaecQ3hncJG2S5V49vaavEBcDD1xOOrk5Yu3ENFi5diBnffoPPBg1Eh46v4r77mqrtmrffLsvtz7d+AR+Sfjtm3BhMmTYZ47+cgM8GDkBbmnje\/K9bCJxPYN7yX7DVdWs9AK6QU454myfrwPrwlN9y1VXlcFj2E6bMXWHEXNuuwQDmI0CDdwYjaCfpjLEB2OS6Gb1696Kh7+9ik3z0sUfRu+9HmERSeeqMaZg6fQomTPySOmksBpPe\/M673dDyqWdwB0npv\/\/tb7jppn+ITt34LrWFkneo9er7IUZOGIu5P\/+ItZs3wMvfUxZMfIP8BOR60sR6o9mMxqtyZhOYebFAm7bq5OGwRY1gKUmAlLAqQ6fhsF+QP3wDfeSTttsIpAuXLsbk6VPx2ZCBeP2NTnjs8UdpVGpCAL1DeCE8uekmPPzQI+jUoRP6fzYAI8aMJn58gYlTJmP6tGkE3GkYPmoE2rV\/XoDN+5OfJsnMJ2p6hfkgdFcoHN0dZadeXRWixAJgUSEuXIEEvngeU3u\/jCWbfY2Ia9s1CMC8Escf5gveFYzQPWEI3R2MkN2hCNoTjO3+zpjy7RR0pgnIfQTEO+64XaTvK6+0R4\/3e9BEZDC+\/OILTCFAT6NOmzplEknq8RgydDDpeT3RuXMXvPxyexpWn8GjpF+ztGpEOuHN\/\/oXbvrHP6i822R3G9tueVvmC6SqvPLaq+j05pt494P38FG\/j\/DxJx9hIIFp6OdDMWzEEIwdPwbjJozB+C\/GEvH1OIwTn4h9ih8xajiGfD6YaAj69ecyPqbR5AMaXboTKF9Hu5dfQiuapD7eorn8we5q3Ej+cP\/85024\/bbbcc8990ibnnryCVGfOnXqgHfffYd02k8wZvRIetZJmCZgnY5JkyZiFMXx3uY333wLLZ95RkanOxo1Qtv2bTBk1FDYb7JHCPEzNC6UeBtCvGUAb6sziWMAmydxspR8BRK4rOAEmje9B3tT842Ya9tdFYBDCbRh8eEI2xtBFIaQfaEI3U\/EcQTskL2h2Oy2CYNGDkeLJ1vgb\/\/zP\/jLX\/6Cf5BE4v3AbV5sS0NnL9LzhmHy1ImYOnUqdTQDm\/wZCuB8PZ2kG4cnTvoCo8aMxJBhBLIBn6DHBz3wRuc38cqrr+CFF1uj+ZOPo1mzh\/DAA01paG6Ku+5uREC7A43u4jcsCGz\/uqkmEfhupklno7vutNC9TZvggQebShnNSSVq2aolXmz7PF4jQHbu2hW9PvoQA4Z8Jvt8x9FoYmkrt5FpKrV5Bvn0HFOJpkydTOnGoH+\/j9HptdfxaLNHcOutt+C\/\/uu\/hLi+rvQn4YWVgOgA4Wko8TI0nni7j\/kaTmEi4q2jBwG4lhmNj2DlpeSWTysAiwQmEF\/KXbhwXvKn7AvDA8\/3QGllNaqrq+XeRXk97Nq0XjRchSAA82dS9+2Px74DRPv3If4AkfhGeP9+Iy4ecXviaFITAofNm\/Dzzz+TVBxLDH8HTxHjGzW6kwCl3mJ44IEH8MQTT+D5559HB9Kd3+7WHX369MHgwYMxlnVEkmIzvpqOr77+Cl\/NJGL\/66\/xNdM3X8u9GdOJZkwnQBGYRNJPFTBNnUqAElApmjqF4xlsTPxnmYbplG\/6V9Mk\/1dfz5AyuR7xpa4Z+OqbGVL2hAnjxYz4Sb9P8N577+ON19+UxQQezh+hUYf3QGsp\/fAjD+O1jh0xiJ5j1qxZsF+1Et4+3ojdGSs8s\/Ix3sKzmuF9cPNwr7OQITpwDQlMk7hLqBCJO\/2wdtNWbN60Hq8\/3xwz1\/ghwn0Nmj\/dFiUV5Zg9YwZiD6YZqa8t1yAAKyuEHeL37cX+g\/txIGE\/9hMdSDhQI7w\/IcHwddwBy70Ew9+7fw92H4gj3dYbC5cvxniSsj16vkcS9XmaFD6OpqxC3NVIpNY\/SE\/+G+nLbGK67VYatu8mVeLBh2nYbknp26J9+1fwJg33b3V+Cz0IUEx9+vZBv4\/7Ccj69+uP\/h\/3xycffyLhTz\/+VOI43K9fP\/To0UPydO\/eXcrp2KEj2rZth6effhYtmj9BqsOD9CdrjFtvvhX\/Q6PJ3\/\/+d5qU\/kveneMR5aFmD8vq5OtvdhIVZub3s7DZeQuid0djDz3jvoR9Jh5pXlDY8K18rO2rPO6eHvWb0UxWCJHA9ZjRjibtRqsXO6KwrArnK4vQ47VWSDp2FtVlZ9GmWSNS+d7HwfRjRuprzzVchaBJXHzCXhw4TEwmYl8Th\/cfJqYbfs00NcP7DpGUIYo\/tNfwFe1J2I0o6viw6DCxIXvycao7HOGwdSP4Q+Lz5v+CmbO\/xaSpk\/D5yM\/R\/9N+eL\/Hu+jQ4TV5Rf6uxo2pU5\/Ek0+1IGA9iAcfNtFDpmvjXjMCH4OAV7Ree+0VWZ59u3tXUnF6YvDQQaQnjxOpO\/v7OViwdKFYF7Y5b5VzgH1oQhccGYzInZHYtY+AanmevZbniT+seKWenXiTqPigw8yXOnxMNF3TfXdvjzq70UQCE4CfMpnR6tOB7b4fjwGzHGR9LjchDE88+wpKK6pxMvsg2j\/dDC27jUHVhWt39a6BAA6Xk8ePJB5BSnLKn47idsVh+IjhOJx0CIeOHKQ\/GgGIhmNRbQzfQiQV\/QP9RNomHUmqt7w\/C\/n5+NbZjcZgrW1Gqw\/AP37xMd78bDoSjxzB3MnD0Gfsj8hIjMeMmbPg5+mIv\/7tdmSeKDRSX3uugTqwOuo+JSkVGakZfzqK3x1Pk6yRSEpOuiIKCg5C6+daI\/VP+jya\/H39he81AVyJoooSyyROJDBN7Gq7rCPxNFGeBs8wUtdcNyM47iBWLFuFM8XlqCg+hx9nzUT28TNG6mvPNViF4BW1lJQUZKQTc\/9klEzSysvXS05QvzQlW675M2GvvPIK0lLT6i3vz0J+fn6ykFFzEldpTOK0CnFlCxnXm7sqAKemkcTKJOb+ySidKCmdwHkZSjZdH0k7gl17d9Vb1p+J\/P396tqB2YxWYZjR9EKGDcCXd2xGs1+9EtkZOcjLyfvTUW52LvYf2I+MrMw6lFnL19eZ2Zn1lvVnoqCAwDqTONGBr2Ih43pzDQKwvNRJk7jMzExk5+QQZZt8M5njskzX9eXhazNlI4vypGWkIzk1BVnZ1rTJNPwHB4fA3d0DTk7OcHJ2IQBS+bmUJjeb7oWi\/UsvYfSokRjx+XBM\/2Y6kjOSkZadjnSiZcuW4KO+fQzqjR9\/mosvJ36JsWPGYuIXEzF37g9IOHhIysrOyRWJ7rrDDa6uO+Dr54\/w8AikZ2QY7cyhtmUjNT1NtUGeU7fV2mZrWJM5Xt\/T15pX5vQ58AvwrceMVnMzj00CX4HTAE7JTkFqVipScxSl5NJsOYeI\/NRsUzylk3scz3GWPEY8l5NLYSNPSnYyZnw7HR982EM2c7\/Q5gXwqTkZx9KRkZeOLc6bcfPNN+OOO+9E03ub4qV2bQmYacg5nk2UJW\/zNm\/+OD7o8Q4GDuqPb+fMpHqSkHGUdFwqY+PmdRg2bCCGDR2AoYMHyAaaxo0boVfPHuj5wfvo3acnqRQxUlbusRyxZjzx5BO4\/Y47cNNNN+HWW24R01lGHg3tR9OxydEBr3Z4Fd3e7YbPRw2TjUnyfPQ8l+SJfnbNE8uzG\/G1eMLkHVj3tXq9G81sRrPpwL\/hxIzGOjAzNjcNacxoojQCSNpRa1xabrq6R\/HSGXyf\/GTqHIdtGzGNQNq3\/0d45bX2cHTdhsyjGcjKy0J6Thq6dH1L7LAf9+8n0jEhMQF5x3OReyKX0mQi4cgBJCYfRlJasny29SjF872jJ3KQmJqI2XO\/JbASwI5RnfkEfIMyJS5D+flpSM\/PQMTOcFn5yzmWRfmPShk5Rll5x48iLz8XKZmpOJxyCPsPq099ZR\/LxlG+R20KjQrBZwM\/w7vvvyM2ZN4Dwc+SQe1Mpz+c3Vo72Zj05dRJWGK3FH4hfoonzCuDJxY+UpzmGfuK6JrivQO96+xGky+c8lIyqxBiRqvA2aKztg3tl3NiRiMJLEwmCZRCnaSIJAgTgUbHHU5PhJs\/DfVe25GaxxIwE4k0nD\/d8mk89vjj6PdpP\/wy\/yf5NvDRE3kWysmnIfS4AlIuhfOOk25LPoM09ySDjInSUrzKQ2GKzz2ZK3lSqF2ZVFcaAZQBnH6cAUs6L1E6xaezT3FMuw\/txns93qM6c5HHdRhlcD1cL5efK\/Ub9XI9Rnt03Zye25tFEjsnL0floXguIzwmFMNHDMWzz7aSnWZPPdUS6dQ+5kcy8StyTzT2H9kv\/OJwyjHNR0pj4q9XkFed3WjObs4oYBXCmMSdLjgDu1WruUONFDeGa6AEjhQJnHw0CYlER44ewWGmPKZEHD52BBu2b8CrnV7DfQ8+gGaPNMP4L8ciMz+LAKKAl56ZhmwCqQYE+3kEAuVz5ysJyMDgMOdhacdhlrY6ndk358kk4CrA0p\/sOAFYJDBN1gi8GXJPgZclMN9jQKu2MVEZBGJVD9VriScy2mq9p+q2tpWvVR4FeNMfjtrPn6ZlEnBTnhSSrq92eAVNmt4rR0sNHTUUIXHBOER8ZL4m5hIRj5m37kEedRYyonZGo\/dHveV0TN7UNHjIEKRmpBp3bxzXQACro6WS8gnAxwnABNj4zHgczj+MxJNHBDRbtm\/BmHHjwK\/JZ+RkSEeqzledriSb0bEUL3EmsoLEdI\/zSBmqLA5b0muQ0D0evj18dxCIGaxK+qYTiDWAOZ7JCmAiknSWsixtVX8eXY9uq6rH2i5dr7RJx0sea7w5fe08Ofk5iNu7C9\/R5JEPWFm\/ZR2STii+JuYrwZB44gg8Qt3qmNH4+868nfQ\/\/\/M\/hTp36YzSqjLj7o3jGqwDawAnZO7HpOlf4OlnW8rxnyxVRBKStGHSequK56FVxel46USDRN9komstTTmPTq\/yqDKEdHoiazk5OJiUgNHjR4ueq6SroQOTaqN1YCWFWQdOx97DezB0+BDkEpCk3Ua97KtnoPIl3kQclrqtcTWfz5xHx+v21syjn43vsX6fS5NRjs8mf\/2W9fh08KfYeTgWHiFqN1rNSVwFYuNi5VCT\/\/7v\/xaJbJvE\/YZjKwQDeGdCNN7s\/AYeevBBfD93DjFedwp3hu58A4xsIRBAGPEEFhWvOlelNe4ZZeg80uFGHksZdF\/HC+k8dD+BATxutALqsRTSgVn3ThUQZ5IuyZaITLZoMLjJj9gZhudfoEkcTSBFMuq2Sl0EONKNVR2qXkudRNIGo15p6wme3HFbre1Rz2KlOnksPGEVia8ZwCpdMI1g\/LY3b8dcsW5FHTMag7WotFB2773Z+S0J28xov+FEhSBGTp4+GU8\/\/TQNfztJerE+a3SS0SmKGBDcidwp1s5VnWbNk2fJw9eqDMlDaSTOyMNhSx4hlUcDgvOkZydjm8sWA6SpBFIiBjGBl+MyafIk9+R+Wg0ASx1GvSIdpV6u3wRe8Y22cphI51HPrtp1tNaf1FIW80TaqurS5TDpeqV8I08iTXA\/HzlcDjapbzcaf1TccbsjHJ0dBby2t5J\/w2kVYn\/SPiSnJxsdwqQ6lyco3Bl6iFeTGdWZCtDqvpJQmjjeyEPX6h5LKFVGfXms8Vy+vkd5KJ0CqDGJExWCAExqg1IhFHiVepGBxPSDYrtV4OSyuF6jHl2+UUcNstRtzSN\/PiNeT+I01W6vlSfWPLpeFa\/SM\/HS96zZ39bRgeWD4BcvorK6CpUUr45XvbFMaOwaLIFZF8s8SUOuTMaImNHGZIVn3arz1D3uDJ7Vc+dIPOVhX0jnMciShyc3ljxcft08ql6V3lKvkUfMZGJGS1fEkzgBtDajGZM3w5SWkc\/qg67bqJctEUb5ufR8qn1EXI+EzXXXfD5LHoqXOG6zpa1EpraqclW8rtcSJ3nUtU+Ib53daDanXMNVCALwguXzERDkj9374gwmEwnzWRIppteQpnRPxWsJpaQN55E4fY\/IksdSFudRHW6RaNLpnJ4Boerl+CMkrXj5ODFTWUQEvCKF9QKGIrZMMIhj98UgNj7WUg+XYTWjqbaqeCKjrZpq51Hqj34GFS9\/BEu6WnmIzHl0vZzHbKlJSKTJ8uTJdXaj2ZxyDQIwL2SwBA6I9MfitUtx2223Y8bX0+SNAl6AUJ1Rn8mIO8eIrwEK1Xn15pEOrp2Hy6L01MGW9CzhjHuZuRno9ObrePrZZ5CUnSQSdrPjRkz4cgy+\/HIsQqNDxYwWEReF51o\/h0cffxQ\/LZxnLUu3lUEk9XK8Ub5Rj06r0qt6VXrjniWPamudPBJnPIeOZ8AKjwjApAOzvXg1AbZnrw\/h6u+MMTQxra1C2JxyDQSw+ti3T4Q33AJ34JsfZ8pRpvfcew+GDBuE7GM8GaKOIFKg405Rkxat6+n76p7R8UZ6S8cbeVR6dV\/K0HkormYdKg\/7vCTN5+byfgY2R8XRKOHm5QZ3IjazMUDSc9MQuzeWJHai2GJ1PZa2GnXoeqx1EHHYkp7jaucx0pjyqLi6eXQd+vl4X8fIUSPwyCPN0PjuxhgzcSzcg92xcZuDTYW4hGsQgNmMxhLYM8QDbgHbsdF5HZy8t2Pad9MwasJwRO2LxpHUg8jISYd\/oA\/CokKRmHqIwMQAZqLOrNeMZvgUVvfqmtEEJEYejtfEYa12sK\/iGXjWWb3koVm9pS5OLz7f13Eqj5izJJ6AZeSRsM5jkKUcuidtZeJ4zmPEXzIPtSklMwU7d0fjYGICsmjkOJxxGH4hPvLVohHjhmGL+2a4B7nBjQC8Ztt6USFsAK7rrgrA7qHuWLFhmRzKMWDIALgSoz3C3MXg7hnqAY9QbzzxZAvZOfbQQw\/hDRrWGczKnMTgUGYn6VTpeKPzLR1P9ymNBkQepzfnETIAbsrDtlhrvCmPlMFlqboEUFKWqW6Olzw8qaNyTHl0vVyXSm\/UYcmj6zbuSx6OZ5\/L0Plysc1lG3p9+IGcG3fbbbdh0IjB8I\/0gXeIF9yJfy4BriQg3DB95jS89noHOAY5YfVWBrBNhajPNVyFWEcSmEDqHLidhrgxaPZ4MzmkY+DnA2i4cyPme9J9Lzj7uOCHhXMxeMQQdO7eGctWL8eu\/btw4EgCQkgX7dvvY4z7chx++uUnbHN2Qs4x6mSSgmoClINsAQtfq2HWMrlifdOY5CidkiWwGprZV2qICteckHEeQz815bHEcVmXyCNhiddl6zyqDPMkLjktCVudHbFg8XxMnjYZX0waj8NpifIZ2rgDu9D74w\/R6Y0O6Df4U8ycOwvbvZ0Uz8KIp\/4uxK\/BeIzUssZN7sanQz+DS9AOrHNcZ5PAl3ANArA2o\/mEecGDpC5Lih0E2plzvkX\/If3hHugG73A\/kiYB2LJ9M1x93eBFYPYK9qU8RDRE+pJ0dvJ0wrskhVq0bCGflOKdWv5hQTiUehgpOcnY4eOONzt3xqefDcDM2bOwbbsjsmiSqGf12cdyaMKWicyjWaLz8n5gZYLi+wQ4kni8YUiIpaD8EbRJjH0CHcVnk6RkHVgBUpvRcqgu0p+PZkv5mblUvgFOBnEq6an8Say5P\/+EocM\/x6BhQ5GWl4HknDR5Remrb6fjr\/\/9V9xy681o9lgzvP9RD3gTD3xC\/OjZ\/eHNvAj1gWcQEfHDi3wf4gnvd1izfQ3uffA+DB41DFu9iX\/BO2hU88J6R9KBa+1GsznlGg5gksDMcG+SGl4kiVl68LH+rBd7hLvDPdITO8K90Or5Z3BX47vQqvWz6P5eN6x0WEUd6EtEwyXlZzXEjaTLNq8t2OS2icKeNIRSmSSJVm5eib4D++LNbp3xwktt0K79SwiICUBEfCSiSc\/+dPBnUvb9Dzwgn3IdMmwwDpPufSjzCI5kJmHchLHo3OVN+XI900\/zf5aNPulEiSQNe\/fuZbnX\/Z234eLlKvmSMhOxL3Ef2r\/6Cpq3aIEHSf154IEH4eC4EdH7YxFF9a\/ZtBaPPdkcz7Z5AZ06v05S8lOSnsQD+lPzyOTix0P+SmzxIAAGuBAAd9DzEkjD6I8d6ocffv0RPfv2RFt6rqb33YfRNAp5RrjDNXIHnMK244X2L2K96xq4EHhdSUAwgDc4brJJ4Eu4q1Ih+MRG33B\/+IUx+cGPOsgv3BdeEd7wivTC9gAn9OrfC7+sXIJPBvXHc8+1wq\/LfkFgTDCCooLh6OYkb12MnjAC85b8gtUOq0lCeVMZ3NEspX3lLQQGO0tuP5JcLLV8WYpTPe6BnlizZQ3mL1uE7+f9APsNxp8jmNpB\/tdzZqLPJ31lY\/zb3bpi1ry58A8PlPZ6BXuR+tJXTkHn+7379cZGxw1Sjy+DLNgb3\/88B998P4vatoAAu0bifLldVDfX4yP1sOQkClEjC4e5fe7+HrCnP+uCFfPx5YzxpCaNhn9EAIIiA0l1ChIzX4sWzdGrV0\/8+Os8VW+UH9wiPDHn1zlyhtzrXd9Qf2b6o\/vT\/U0EYJsZrX7XcAATI0PDwhAWzhSq\/LBQhNJ1UEQgAqizPhnQXw7027hlI8JjwxGzOwY79+4kipVDRUJDQzFg8ED5+Mp99zWV88T41POouGhExPJnDJah4+uvoyepGcOGD8UPBMAA\/cUj\/vPQMMxfp+cj+fU5vezLWb9EcnwqH6cqx6JyPj46Vfk6rT461ZqH440T2aXMIHmDgj+Vq09cZ5\/P\/50562uMHjMCvfv2ltMsuYww0usjdkZi1g8zRSXis5D5AOtBw4fISUb8simfG8dpomIjsXMX8YModmcMQulPzSB\/od2L8sWhf\/zjH9i8fZPUF0a8dnR0skngS7gGAVhbIZip4QTYcAIvE4OYw8ERQdi2Y5uci8sd0bN3T0RSZ8USgPn19V0E4v3UiXzuFx\/DtOfwbuzZtxvh1KmHUg8hkYZwfoWHzwPuQRKq4xud8CIN1XyUalhsGA4mH5RXewaTysDHmvIhenwo4FAC+c7dOxGzJ5b+LLH4YuIEdCPJyxK2G9H3P36PKAYOUXBEMHp\/1FfdJ+r+bnf5o\/E5ZtHUzqhdkbJBnI9M5T8XH0Tt5OIkxzzxO3IOWzbJe3Ktn38er3XogP4DP8WB9AQkpB\/AtK+mIS5hFzyCPRG7J0Z2x\/FzytFRDGCiXfHEhz07sWsX+UR8yB+Dn\/n2wIMPyMmVd9\/TGMNHDJM\/DfN32zZH4bsNwHXdVU3iIsIjEBkZKRTBFEHXRKGRwfhy+iTLt8vubHQnQiJCBLy79+0R4oP\/Dh48hIQjh3CQKCklBSlpqQLc9KxM5OTSBCyPN6fTRI0nUjmZiD+4ByPHjsDpc2dw+swZHD16FAmHD2Hv\/nj4+PvKSUGVFZWorKxERUUVvL29MZEP1R4zRsg\/wA8VVepTrMXlJZj59dcYOXokRo0aiYEDP5NzhIsqilBUWoSysjL4+fgjKDAY+\/btR8KhgzhTcBZFxSUoKizB6bNnkEPtO3rsGPLzjyP3WK68E7hmwxp58dOfRorD6YdxJCUZyamplufkZz5w8CDimA\/xexC3W9GuOPoD0yjV8fWO+JFGGj44cOy4UWjf\/mW4ursSf6NIAm+3qRCXcA0GMOvAURFRiImMqUP+gf54q\/Mb6P9JPwHwhC8nkAowDLv37Eb8vnihQwkkaQ8mIvGIovSUdHUCTWYGsrOzkZ+bj\/xjRPlEx4\/hGNG773WXE8\/jdu9GQWEhykrKUF5eLlRRXgHwMbdmuoLXwqouVMkWxEVLFspX4g8RyCoqK3Ch6oKlHP5T6HrKS4iKywnERTh37hzOnSU6dQ4nj58Uy0Tr1q3lmbu+3UXe80tLSUN6arrlORMPJeLwwcMWPvAxWEx74\/YiIChAdsU57XCSEzgnTZoMD093rF+3Vvjq7ORMALapEPW5hkvgywB4\/vwFcPVwlQ+UcGf6+vliwaL5JEUirgrAx04cEwnPExsujz9TUFjwRwG4EifOnpBvPnPZM2fNJOl9dQAOjQgTvZXL4c+ORZDa1BAAR8eo0zidXA0AT5yEMJpv8DkUzFdnJxfbUvIl3B8KYH4PLiw6XI7RVwD2Ex0vbnfcVQGYJTCfht74rkby2gyf+ZCXl4ey4t8P4EqSwHYrV1j+HLxiWFhY0GAAHzt6DG+\/3RX9+veTNn4h3wMZ0yAAR8VGIzzGCuDJkwwAE7+ZryyBWXWz7Uar6xoEYG2FuBSAw0nShpMkGTlylAFgX+yM24k9e\/dcFYD5tPJPPvkIY8aPlmXXRYsWyStMpcWlvxvApeXF+Ljfx5g8bYq0dRhNmhYtWtxgAMftjMNq0n8XLV4kh18HBQdi2tfT5ajXK5bAsVHgnXIWFWLyZOI1T5LDha8igW06cL3uKgEcXQe8TBGR4TIUWgDs7yemoqsFsIenG02EkjDuy7ECYD7Syj\/AH2dOnfndAA4OC8YemlAtXLJI2no4ORFOTttRVU4gMcq5EgDn5vCEMxOLlyoABwcHyYpc4qHDDZLAYSYJPIklcHgYTZY1gG068KVcw1WIK5HAozSAfbHrdwD46LGjOHHyhAXAfL\/gXMEVSeD87FR4eewgUDoZ5IKCUkpruHNFZ2USt5AmcdzW1MxUlJSUNBjArANn5mVhsSGBGcB88mVDVYiwGJLAJhVCmSmtALaZ0ep3DQKwtgNfCsBaApsncbt+hwqRT5O4EyePY\/zEcQLgHLpfeO7KJnFHUw+gcdPHkJCWh9OnTmDoB28h72w53VSOdWB+MZKtEBrAlVc5ics6SgBeulipECHBVwHgKPrjh2O7oUJMnkwAlklcTQDbdOC6rsES+HJmNJbAMokbZZ3E\/R4dmCdxSgIrAPNJjWKFuIJJXJz3Srw1YAaqRZ24iJRDh3DepFpoM5pZAl+tFYIl8CJSRZQOfDUANiSwyYwWFhFmmsS5EIBtKkR9roE68G+pECyBCcAWCcw68K6rBvCxE\/kC4PEawCyBr8iMdgFje7TGSs9YFBcXo6KKI2s6NqP9UQDmHXH81c6rBXB9ZjQlgU1mNNtutHpdw1WIy0hgpUKYzGiiA189gFkCHzdL4CsEcPGxJDS54zZMnjET33\/\/PaL2Z3DzazgtgReYAXyVCxl\/hASuY0Yj9YFBzHy16cCXdg2UwA00oxGA\/xgVQk3ickiFuJKVuFDXVWjRtjvKzTpDLackcKUAzyqBK69aAi9eoiTw1Uzi2IzG+yGuJzPa+fPVcl7F\/293lQC+QjOaqBC\/B8BKhbBYIUQHLvhNHXjmqD6Yau\/PTb6kqzyvdWADwBm\/Uwc2mdGuTgcmCWzRga9dM9r5qhLMn\/sNZs2eg4njRuGzoeNxqujSn8D9va7Bk7jL68C1zGi\/1wqhJfAXVjPab6oQpAaM+PRjZBRcnmlVxjcl\/igdeLGhQlydBGYVIhyevp7o0rULFi5cRLwOF34zXwXAtY6W+jO6U7kpeLNTBwREx5P0PY+K0kLMnzkdaccKjBR\/vGugDhwpQ9lv6cDjx0+QFzr9Avx+pxmNJfDVmdF+y1WYNvP8bgD\/TjNaTCzxT1O0lZ+aBMDrVv\/pAbz8q2EYtcDLCP17XMMl8GUmcdFR0SRNGMgRCAkNkeXUvdxRe41OayiAa5vR6H7BH7aZ589jRvttAF8LOnA1er3cAp7JpUa4pstJ3oN1q+wwflh\/jJr6Ey6QCvfVxPFYsmIlvp4yHmeJt1fj\/lAAx0QRmTpjTxxJ3t8BYN6NdpwlcG0rxB+wmeePNKNlkwS2W2Uvm+z5bZX\/HwD+09uBL1bi3dYPYU1kvhEBJMcF49N+nyI1\/5yES4oKkBjphlZt30BVeQEef6Q53EN2ITM1EWXlV6cnmwDMva6If+awJrUSt\/rfBmAtgZfaLUPPD3vh2LFjVzSJk+b+hqsyJnFL7ZbK1\/DTstKuCsCnT5yWdqWnp2PPrj3yLOkZ9Eyp5NcC8IF9BzB\/wXz89PNP+OkHK835fo6VviOaXZO+nPCFbDbaunWLaWn8\/y\/FxMQwOBSzrtDN+7IfXvxgMqqJhexKzx3Hg\/c0QWzKMQQ5r8bUmXOx2W4enm3zOpV9AV7bVuGl1i3RtsPbOH62WGVqoLMAuNKQSJUX+JxZ9dlSIQ4b1yHhITIb\/ncB+PTJ0zh3moBCgCkg4DKAhBhMvxPAzMALROXlZThz9rSYfRi8F3npzijnSgB85uQZ9Wdjorbzxxb5WeoD8O+RwPxtkpKKEktfaF8R9xfxgq9N\/cd\/0n+nyzq8C488cC\/st3jg9FkSNAWn8GCTexGbnIsPX3ocEQdSsTdgC55p0wnVFYX4cdFq4t9RvNbyfuxMzTNKaZirA2B5+GpmkCnMPoUZwJezQlxLAK7X1SrnzwNgtkLYo6S8VF6LsvQN+9Q\/lmsRNtb++3cDmNCEk0fTMHns53j3ne4YPPRz9Oz5MdKOFyDYxR49e3+E1atWYPSEyThfVU7pRmDK1GmYu3gtKqrOG4U0zNUvgZkJwhSi2hJ43UoxsGszj\/jhhk+Tt4ho8mPIJ9q5KxZxcXGI20MUr4hfbkxISEDCYaLEBCQnJSMlNQUp6SnyBaOsjExkZKXL9ZEjR7Cb\/gRsE\/Xx84WXhycNb9uxYd162K1YjqVLFuPHH3\/EvJ9+xtdffY2vpk8nmoGxY8dizOgxGD16NBH7YyRsjdOkwl98+QW++noGvpoxA99QOVzeogWLsHzZUqxZuwabt2yCq4sr\/P38ERoahpidsUg4lIDMjAy1nTKb\/ny5WQTeHGQSePlZUpJTkJycbHnOhAMJ9OwJig97iZgvNMnl3XrCL+ZbNPmRJr6Sz2qbtgNrCaz7xEy6v7SwYb\/qAv8T\/29cZUU5ysrKa8iSCxfqSpbf+127GgBm8Jazz\/9mZgIzikirEUqF4LeSQ5XNNzJM3hyQ1+vJD48knzqCjfL8FnEMAZjNaPqVen5Td0\/8buzZs1vsnj5+XthMet2sOd9h8PCh6NLtbTz\/XGvc0+Ru\/Nd\/\/UXeluC3dP\/617\/K2w48y7+J9FWe0N19z91ocu+98pmpxx9\/HE899ZR8N\/jV1zrIqT5vdulCPp\/90B0DBw7CoEGDMHDQYKJBpE9\/KPcUUVqitu3aqTKIHn30UXlDg996vuuuRrj5lpvxt7\/9j9TP7eD2cLu4ff\/4x\/\/K58T4MJSP+vXDxMmTsYykjI+vj4AxLn4X9h6gkWg\/SVyinfE75a1kXqGU1+qJR8wv3o3GG3rCKA\/zVTZGRYQhlP68yozGAC42+sQQNiYqNwkd7j8OV\/8fAvjf5awAFtBawWphhoTVPVEhiJFyFgQxV8DLPocZxAxo6QhFnt4eWGG3goaJqfjok4\/QsVMHPNvqWTlRp1GjRgTAJnj0scfQ7uWX8c7772LIsCGylfD7H76XFTKHTQ5wc3eTbwWzdDpw4ACOJB5BWlqa+qjg8aM4efYkSktIMtEEjPcy8HKwbm+N56jhWztbD7tybZRRXMRqQgGO5h+VI6xS0pNx6PBBGg12y7N6+3rDyWU71q9fjyU0Cnw7e6a82fzxJ\/3wxptv4amnW+KB++\/H3Y0by\/kQLZ58Ql7V79XrA4waMxo\/\/fIztm3bhsjIKAPABniZd1ooaP7SaMcAtl9tJ8ddFZYWqbb+BvHzsanwend1dWCTBJbOJSqrKsO54gIZxleQdAllCUwdKWdCEJPZdOTn74etTtvwy8Jf0ffjvvI1Tj7g44477pAjlPibvvxJ1i8nTYSdvT38g\/0RvTOKgHEISalJYnribylnZWchi4ZjXt3KEyvEceSfPo4Tp0\/IPgg2o7EtuKC0gIjC3KEMWgJeuQDY2omK9POwlDKHjTjjGSWsy5ByKuU1+4ISqqeE6ilSdZ+iCd\/xM8dxnNpz4sQJHMs\/JgsZWXnZ8vHvtMx0eZb9+\/bJCts21+2Y+8NcDBoyGB07vCYjBp\/9yy+TNr6rMTp27ITJUydh\/eb1cPd2Q0hYiJW3BF7m73YC8Ar7FQgJDUVEVJQckMJ\/Lm5XGemSNZ9XgZef8f9Shfh3uToSWHWwYkRJZYmcy7Bnzx5ER0di29ZtCsDESM3kTZs3o0+fvnK6zu233yG20C7duspR\/xs3bYCHh4e8vhMTF4OdNHTqg00OHD4gB34kJR2xADiNAMxffs\/ig\/sIwMfy82Q32olTDOCTMpFjELEpjYFVyEQgFtCK9KTONANYJjO6Q\/namKnLPf281jQKuIp4c3uxAJgmkFyPAeDTAmBqE4H4xPETYurjtmbnZcqfLz0jTZ4lOTkJR5KPyCcC+Dn30+jBkzfWd3mTk6OjIxYvXoJBgwfjySdb4JZbb0GTJveg\/Svt8fOPP8i7deEshcNYAm+3CA4Oczzznvtkb\/we+c5dOQkZ87MoAN9wEpiIpBFLnszsTBreYoxTeFgahGHL1q3ESDthpMOmjXjvvXdJFbgLzz77DAYOGIDlJCUCQ\/iYJcpDFEP55Qgl1vmMk3n2HSAA00ROTquhzj1iAnBtCczSje3AJwwJXEgSmKWvgFikLxFJIS0xKzUARaKayfqnlHummbtFRWKf81pArL4GL38SqqPABOATDGCzBBYAE5kAnGQAmE\/00QDmk3ksOjDzRZ\/ME8WvE23HtK+m4vU3XkcTEgJPPvEEvp01i6RusJLAK1kCK+ls7RMCtBHevTtO1KqS8mLLc1Wdv5EksKgOFcinIZs3WDODWDXg2TAziBnFEy47AvDatWtlr0PrVs9hw4YNIi3kvDRjEhfBOp0FwLuwczcRAZgnc1YAKwlsBXByDQArCaz2AwtgzpwUABcWnlNANsBbRKoEm7sEdOXkMwAFqAxSIm0GNFSkSg5Xl4uEknQMZpLUEraUQWnouojAoOspLFL1nj6nJbACMJvPlASmdtcDYAGvBcD7FB\/2EDFfNICJVzLxJT+YVAhPL0+M+HyELLDwOcrbHUkCr1xOPA4xJDDrxqpPzOfUsXWILT+nz5yS56n+d5vR\/g+cBcDcmay\/Kb1LM4XJyrCthgrxWf9P5UOH\/IZwjbQ8e+aJCBH7FgBTh+mz0Vh\/YxVCOjWRJmX1SmAajhnAxkqc6JsMYEP6FhQqvVTpwIUCthrSk4FZgwywEilJbICaySytzWWQr3RgVUdtFUJATCoEt5HbKkQ6MK\/C1ZTA6o8qh\/sR8dloMhoRX+RsNJ7ECc+If0zCT+Z3KL6ZOZNGuDuxcf1Giw6s+kL1h+6f2n4UqRZ85BWD+Hp3FgDnHjsqEwbLsESMZBOOvmbGbd2mVIjx4yag0Z2NsGXLJpp0cHoizns5MxoPndR5+xLiccAAMA+vl1UhjEkcqxAnWYUwACxkDO3mSZxFhRCJqsFqBa0CqgZvXVBLGQZ4WaoXlRZb6ylW9SoVQqk0SgLXP4mzSOAj6jnlQENRIQi4NcxoOw3py3wj\/rEZjfjtR8KhT58+crjgZocthg4covqEec1AN\/WX6MVs2rT0WyjOFJ6VTr6enQXA8TS81QYtqw6hwizFMBdXVywnRnp6epL++76Ywrp3644lS5YgOCRYmYBIioQaZjSZuHFH8ZApADZUCIsEvhSAjUmcIYEFLIYEFh2YVQkGFUvhkiKTBCYQMpg1OEm6anDW8bXkFd9IbwGv8lkHFgnM9dTWgQ0JrCdxWgLXAHCKoQPzRE4kMKkQIoEZwIYKUcuMtt3FidSHz8WK88ijj2CF3XK4u7nBfq29ISxUX6g+UeBV\/WWKpzD3Y2pqqnTy9eysAN63Vz0861TkhzN4hTnMGMWU4JAg0YFddjgjJCRENqU8R3rw7bffhvvuuw8DBnyGJSuWyjcifIP8xIzEw2RtFYLtuawD8\/BaA8CZNSUwm9F4N9pxbUYTKwSpDwxkkox6eBfgEdVvRjNJ2HrCyrRmhI1yNLEEVvWwFYLrrmlGO84qRG0JXEuFSDBGGqUDH1DqA\/+hd+6koT4a3j4+WLtxLWZ8M10WU2697Vaxkw8YOEB0Ye4DL08vOGx1MIAaofqErrmPLNcGSRqOo3u8Eni9OwuAeSnUwgB6eLk2gVmFQ+Ho4oil9kuwxmGNLDAEBgZgG6kWrK+98kp73H7HHeAD7u67\/z507NgRE8ZPkDdqvQN8EL0rqo4ZzTyJYzNaDQlsMaPlE4BZAisAC4hlaC8gkF3CjMYmNMOMJqCVa568sU8SuD4zmqkMlsLKjKbq0QBusBmNwUu0b98+Gt4j6M+9DXO+n40+vXujRYsWaNy4MW655Rb5NtyAQQPklS1vby9RF\/jo2HUO60Rt8\/L3MvpAqRh8zYefSB\/JtZV03Okzp6WTr2dnATB36JGUJPnHCxM0afAKhSIgJBBbd2zFsjUrsNh+MdZsXosdHq6yMMGHR7v7uGPR0oUYNWYk3u7WTT4vcD+BmZd+H3zwQbRt8yJ69vwAI0ePwlfffoMlS5dg0+ZNcPd2Ryjp0Hvj42Xo5eOatBlNS2BRHViFEAmspG9NABu+CZiKtOpAxCqDGbyGCmEFsOETFYkKQcCtNYkzm9EYtAcSE2R\/A9vH3d3dsI4k6rx58zB5yhR88ll\/Ofv3sccew9133yOLGC2eaC6HY382YAC+\/34ONjtuRkhkCIIig+FDQoG\/Pr9qnT0WEX9XbVwJTz8vOVHeLFhUnxgqhBHW\/RRJujCPBNyn17uzAFjeUKguR87RHGICD0uhJAV4Q4kajpgxbP\/lY\/p9Qn3hFeSJDVvWYpHdIqLFWLpyqYDZxXsHAsIDEBAWKAdeR8ZEEkXBL8hfvu4z57tZ6P1hLzz1VEv84x834S9\/+U\/Lfgfea3DLzbdQRzeW08rbvEhg\/+ADOVb1u7lzSB+0p4mkE4KCQ7Dv0D4cIcnN0lFP4sxmNN7TwfsBtBnNstLIYXpOrULUMKNR3nLDjJaXd1TOOIugGb07ScQNDpvx6\/wFmDRlMj7p\/wk6deyAFs0fx71N75XVRj7cWu+T0Hs47qMJWCcC7\/jxY7Bq5Sp5RzA0KoxGohhEx8QgIop4SzzyDvGGg\/s22K9TQmGx3RIsW70MTh5O8AmmUY7AGxBqXdi4lBlNgzefRqwbzoymXrGhziWJdLbwHJJIGkcR8EIJzJphLJ2ZkX78YRL+qAkB2SPAgyTyNqzetApLVy8VqbGY\/JUbV8PBaSMc3Ryxw28HfEN8CdgkpSODEBZL5cWGIYQmLqHhwXDzdCWptU42rMxfuACz5szGF5O+wMiRI0Svfv\/99\/DmW2+gffv2ePbZVjTcPiafFmh01124kyaSvGR9X9OmuPeee4mayOSHl2yZmv0GPfJoMxkh7r23CZree69MTBmQjals3sfQrFkztKQ\/24svtkEHkprvvvsO+vX7GJ+PGC672L75diZ+\/OUnLF9ph40ODnDcvgW+gd6IjYtFZFw0wmNDEb4rAsFRJGHDA+Ed5A0XHxdscd2KtVvWwW79SiyxV3xbQQDesHU9nL22y0dvWFAwMc\/5cwMyOlJfcJ9oAGsdODY2hiaQqTLh1P14Qy0l88OypLLualIrUUmpyTJTjoiKRGhEiDCSgRgQHkQUCH8K+1PYn6Qug9TV3QXrN22A3Ro76tRl8sEWfuthOelxaxzWkhTeClcvVwK+p\/HtNPUVIn8iP5Y0VI4\/+Uyh0WHy7YvYPbyTbScN0zQBio\/DngN7aNKUi2w+3j8rA4lHSNc8eFDeIoiOZskWAS9fb9l0o4nD1jgfS1xgcKCSiES7du+WspJTUnHs+HHkkBTOysvBAZL2XK\/YcNkEtidGvvsRQqBUbaX2CzE\/Auh5AuTLRV4EVg9fd2x3dyZgboTdulUWfrDPFh1+RcvByQFuPp6U10\/4yB\/KUfylsokChQJpPmJMrFmg0DX3CS9c8PbT0soyo9+UPq92o91wEpiHWgVeDWLWEfm7Erzri\/e5RtJETL76QwzlLwspQPO1YjqHuSP9gvkLP15w89iBrTTxW79pvbwavtyOOo5p5QrYrbbDKopbu2GNgH4jzbS3kprBh9y5ee0ggHnCL5CGUP7aEJVprcuoV74+xHHkk5RitUW3LYDy6LDKE1wrj1GepOH7prQ6bMmj41Re\/2ACqL8PPEjfd\/VwgZObE+mxW7BxswPW00iyet1q2K+xl+XfFfbLLc+7Zv0aOGzbBGc3ZwKsO+m73vLHlXqlDlV+IM0l5BmoPv5qkm4Tg5ZX2\/gt73QC7emC0yitKFX9xf1GpLcEcP\/dUHsh9DtirDvpf7ImHS6rLkNBRQGOnz1O+mci4vbtIkDzl394eCRmG5+0YvCwH2QMfeqzVoFy3z\/IVyZsvPa\/aesmUR1Wr18ts2\/7VSul05fZqU5fxh3PkopAYEfSavXalVhLaTdsWodNWxywZdtWkuhOcCJydnMh4LvChf4wbp78dXrDp7o8iDy93cTnMIOH7\/FX7Hd4EggpzmWHiwDL2dWZJlHbsc1xK5W\/ierZgPUO66XelTSq8JIut0eI2iltlfbZwX61veyXXrOB27gBW5y2Untc4OXnKZ8Jkz+P5glNhvkPwafa8+e0zLySMPOL0odEhSJqZ5R8pjYzK4tUhHOis5v7pzZxf91wOjA\/rDy8Zc8AM6PckMhEFC4nABdWFaCokmb\/FUUoLC\/A2dIzOFl0EpnHMnEo+YBsAOIZNUtN1QlGxxDx99SYdBwDmikghNQHIt9AUikCfeSAD1cCoPMOZ2xz3kYg2iQgYqCvXGsvkpsBvZzBRADilz4Z7EsFUEslzMO0xNMfQBP\/GbRvzUNh8bkcIw8TpWGwKmDaqT\/PhrWyiWnT1s3Y5uoo4PSgP4Y3jTQ+NFL4B\/khINifnomlqno+\/bys\/6o\/tvH8LFWZR+QrvijQhkaHIHZvFA4mJyDneBZOFZ\/CubKzIjhkN90FbQrkPlG766S\/jD6yhm+w3Wg1VAhj5m4JG9dMZefLRBKXETOt1+yrcGlVKQrKC3HinDqxhj9+nXD4APbu3ysTG96Yzh9F5H2vvEGeKZR9WSZVvsTrsJkoLiiMhleWXkQBNJT7B5Lu7e8ne5V9fH3Bn9jy8vKWRQAPTw\/52g\/7noavw8p3l7RelIcXFHQZ\/LUl\/yD6YxEYuZ6gkCACWHCNdlxJW2uEiVSaUNlSyUvIvKx+8EgCUjJS5PvPJ8+dIqFQqPhp4a\/hE+k+qN0nNVQ+HaY01TfSbjQGsAw9JjNTuZiYrMxRZikrg\/SOL6V2aNNU3TyST8IVBPAy0qmLwfsbMmgCtv\/QflluZvNPWDiv5asN8mL5qGUiYlJmIxVWadUsvHYe2TtrSV9fGewbFhbD1xv1dZmXrpeuLXlYL7WGdXq+5i8s8SSUP+HFq3WnCKClNJ\/gFwTKmY8GLzWf1DUDlHzir\/CV+sK66EI+5eF4Dgtv9T0jjznNDWhGY+ZpprLPjNFha1ztNDqspbY1T+3wZfIQldCEhM1AZwrOkJ59Avkn85F3PA\/ZeTlIz85AanoqSfRkHE5KJKl+EPsO7pdN4nF7dsuXkGJiY8ViwqcD8ZbQ6JgoRJEfSbP1yOgoIqsfIb4iXvJW6RXxS5u80YbL5G\/c7d23FweoroNUZyLVzW1Iy0iTzf7cNv7aPdteeaJ7tuisbDAqrVRvEJuf77I8MtHl8piFgSqjPlJ5bigVgi5wAQbxtYT1T8fxWQocbwrXycNkjlchaxq6rlEGXxv364uTsJHHTPq+TiPXKq76wnlUV1cL8Wk25RXU8bxIYfHLyWfiMOmKnM5If\/78eWuZ9baVqVbdNfjAeYywziP5auWx\/IxwnWc07pnLkXDtPLXDnEaFr\/Z0gWvJWQBsczZ3LbqLFy\/2+X+cWAHUFfaTswAAAABJRU5ErkJggg==\" alt=\"\" width=\"176\" height=\"153\" \/><span style=\"font-family: 'New times roman';\">A graphical representation of the state of a system with the help of two thermo dynamical variable is called an indicator diagram and a graph between\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">P\u00a0<\/span><\/em><span style=\"font-family: 'New times roman';\">and\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">V<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0of a system is called\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">P-V<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0diagram.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: left;\" title=\"Indicator Diagram\" 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\" alt=\"Indicator Diagram\" width=\"450\" height=\"163\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The area under the\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0diagram is numerically equal to work done by the thermo dynamical process.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Suppose two points\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"52\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0on\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0diagram very close to each other having same pressure\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0and draw\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"90\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0on the volume axis. Here\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADYAAAAVCAYAAAANfR1FAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAMjSURBVFhH7ZU7SGtBEIYjgqbSToVUBqOiVUoV0YgWwUIEH4iFFqYQrRTBBKxsbYL2IoSkioWKoIiCT3ziI4XiAwOJ4CMkGjU+83tnzp6Ye68eGyVE8sHCzuyeM\/ufmZ2jwi8lISzeSAiLNz4VtrCwgMbGRnR0dAhPbOnv70dtbS28Xq\/wKKOYsYqKCvT09AgrtlxdXUGlUiEYDAqPMorCsrOzMTU1JazYMjExwcJeXl6ER5m\/hL2+vmJ5eRmTk5PY39\/nF3k8HrH6zvHxMcbGxnjv09OT8H4\/Pp+P42xsbKC6uho1NTViBQiHw3xdos93dnaGubk5nkeEHR4eoqCgALu7u7xBp9OxMBIbDfnX19fhdrt5\/ejoSKx8L21tbejq6sL5+TnsdjvHcjqdvEaicnNzkZ+fj5KSEvYNDAzAZDLxPpfLJQl7eHhASkoKZ0mmqqoKTU1NwpJIS0vD1taWsIDBwUEO8i82mw1qtfrL8dl9GR4eRlFRUeTdJycnfGD6mEQoFOKS7O3tRWlpKfvkplJYWMhzFjYyMgKtVssLMvRFKIDM9PQ0v\/ynodKmOHSnZOiek48ERaPX69Hd3S0sKUFlZWU855PSQ5R2mcvLS\/bt7e0JD6DRaFBfXy8sZR4fHxEIBL4cH2X74OAASUlJwpJoaGhgEdFQxuiM4+PjwgP09fVhbW2N5xFhDoeDHYTZbEZycjKen5+FB8jIyIDVahWWMqOjo8jJyfly3N3diSfeWV1dRVZWlrCA+\/t7ZGZmYmhoSHgkbm9v+dxUpgQlobOzk+dERFh7ezs7lpaW+P9FtUqNQ273FKy1tZXn9KWpycg1\/51sbm7yeajsqCybm5uRl5eH2dlZnJ6esiDC7\/fzPoK6JjWR6ETwisViQWpqKurq6viHPDMzww+Vl5dzhyHm5+e5RFpaWmAwGLix\/ESrv76+Rnp6Ondfik8Nrbi4mOdGozHSpeWMVVZWcgeNFkWwMMrAzs5OJK0EtfSbmxthSVxcXGBxcZH\/Lz8JHXplZYWbAUHxtre3\/7uTdGbqBx8h5fIXkhAWb6j+1K3+942w\/g2d8zzGuyT+wgAAAABJRU5ErkJggg==\" alt=\"\" width=\"54\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now work done by the system against pressure is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"70\" height=\"21\" \/><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"249\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now total done by the system to change its state from A to B is given by<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"313\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong>Example Calculate the work done by a gas as it is taken from the state a to b, b to c and c to a as shown in figure\u00a0<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"166\" height=\"124\" \/>Solution: The work done by the gas in the process <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAATCAYAAABC3CftAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADHSURBVChT5Y89DkRQFIWf2iZswArUKnt4RG8NVBqF5K2EWqHTsAKJKFQSUftJnJl7ScxUumnmVPc778vNfQLP8f5ImucZWZahbVuM44ht26i+pTAMEQQBpmmCUgpCCOz7Tk+n1HUdTNPEcRyEGIYBhmHw\/M4pOY6DKIq4oaRpCsuyLrokWt00DTcU4jzPL\/qQ+r7npixL5mVZsK4rVaek6zofXhQF4jiGpmmo6xpSyluqqgq2bSNJEj7edV34vv\/9u4f8VoL3AoeLZD1CYE31AAAAAElFTkSuQmCC\" alt=\"\" width=\"9\" height=\"19\" \/>\u00a0to <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAATCAYAAACtHkzTAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADaSURBVChTvY0xrkZQEIUpNBKrEL1ELbEBBYVGLUpWoZeILdiCJWj0FiAhNCgF5889xN+9V733FXNnzv0yI+EX\/lPIsgxBEKDruie5eYVhGCBJEpZleZKbV2jbFqZpPtOXVyjLEnEcs6\/rGuu6sn8Fx3FQVRVs24bv+1AUhTmFfd953\/M8nOeJ67qgqupXmKYJsiyj73uGAk3T+FJomgaWZTEQHMfBjQLWJEngui4DQZ7n0HWdPQVhR1HEYJ5nGIaBbds4UwjDEGmaoigKbhvHkZ+C+9AP\/LkAfADqpBpR5T\/M4wAAAABJRU5ErkJggg==\" alt=\"\" width=\"8\" height=\"19\" \/>\u00a0is the area of<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"19\" \/>.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u00a0This is<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"417\" height=\"20\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">In the process b to c the volume remains constant and the work done is zero.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">In the process <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAATCAYAAABcFRdeAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACVSURBVChT1cuxCcQgFMZxt7DIFI6RJpBtdAMDLuAcwXQ6hwhWqVMJgo3fkRe4pLnrrrh\/8+T9ngxf+mMspWBdVzjn0Fq70RgDpRSO48AwDPDeX5hSghACvXc6DCHQm3AcRyzLQvCMkDGGnDMtnr1x33danNVaaRJyziGlRIwRWmtYa288f83zjGmasG0bwRnhp36CwAvAve7Xh1x19QAAAABJRU5ErkJggg==\" alt=\"\" width=\"7\" height=\"19\" \/>\u00a0to <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAATCAYAAABC3CftAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADHSURBVChT5Y89DkRQFIWf2iZswArUKnt4RG8NVBqF5K2EWqHTsAKJKFQSUftJnJl7ScxUumnmVPc778vNfQLP8f5ImucZWZahbVuM44ht26i+pTAMEQQBpmmCUgpCCOz7Tk+n1HUdTNPEcRyEGIYBhmHw\/M4pOY6DKIq4oaRpCsuyLrokWt00DTcU4jzPL\/qQ+r7npixL5mVZsK4rVaek6zofXhQF4jiGpmmo6xpSyluqqgq2bSNJEj7edV34vv\/9u4f8VoL3AoeLZD1CYE31AAAAAElFTkSuQmCC\" alt=\"\" width=\"9\" height=\"19\" \/>\u00a0the gas is compressed.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">The volume is decreased and the work done by the gas is negative.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">The magnitude is equal to the area of<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACYAAAATCAYAAAD8in+wAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAKPSURBVEhL7ZQ9SLJRFMc1GwKXMIIISlyStmgoImgxI4gGSdwapHDQxdyimpwMJajJocGGpK2mEkJxUIJQERMEB01BkdI+ILMP\/b+c4\/P0vu+kTjn4W57zwX3u\/95zzpWgC2k0Gms9YZ3QE9YOLpcLBoMBkUiku4Q9Pj5CIpHg\/v6+u4Td3t5iZGSE7Y6EhcNhnJ+fI5PJCJEmT09PHI\/H43h\/f8fb25uQafL9\/Y1gMIjLy0t8fHwI0Sb1ep3XXl9f4+joCHq9nuNtCSsUChgeHuZvIpHA+Pi4kAFsNhvMZjMeHh7g9XohlUpRrVaFLODz+aDRaFAsFrG3t4fZ2VkhAwQCAYyOjnKO\/ktldDgcnGtLmEKhQLlcZvvz8xMej4dtv9+PmZkZ+gn7Yo+IfjabxeDgIL6+vtg\/PT2FWq1mm+jr6+PbJF5eXngtNT7RUtjBwQFUKpXg\/c\/c3BwODw8FDzg7O0N\/f7\/gAaurq1heXkatVkMsFsPAwACSySTntra2MDk5yTZBhyChIi2FLSwswO12C95fnp+f+YRUApGpqamfUtDNUt7pdHJvVSoVjotQk9MNihwfH2N+fl7w2hBGm52cnAgefsqSy+V443w+z\/7NzQ1kMhnS6TSXh4aA8uSL0FCIZR4aGkIoFGKbRMvlcmxsbHCe9mgpbH19HdPT01yCq6sr7imCGpxKs7+\/zxO1s7MDpVLJ00e3TBuMjY1hc3MTqVQKFxcXWFxcxOvrK6+fmJjgMt\/d3cFoNMJiscBqtWJ7exvRaLS1MFJvMpmg1Wp5Av8dd9qM4iSOxn53dxc6nY5viyiVSnwwEmC323\/iBD2iS0tLLIjKThO6srLCTxLRUthv0RPWKV0srLH2B6Q3VjydtMWgAAAAAElFTkSuQmCC\" alt=\"\" width=\"38\" height=\"19\" \/>.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">This area is<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"416\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Thus, the work done in the process\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAATCAYAAABcFRdeAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACVSURBVChT1cuxCcQgFMZxt7DIFI6RJpBtdAMDLuAcwXQ6hwhWqVMJgo3fkRe4pLnrrrh\/8+T9ngxf+mMspWBdVzjn0Fq70RgDpRSO48AwDPDeX5hSghACvXc6DCHQm3AcRyzLQvCMkDGGnDMtnr1x33danNVaaRJyziGlRIwRWmtYa288f83zjGmasG0bwRnhp36CwAvAve7Xh1x19QAAAABJRU5ErkJggg==\" alt=\"\" width=\"7\" height=\"19\" \/>\u00a0to <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAATCAYAAABC3CftAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADHSURBVChT5Y89DkRQFIWf2iZswArUKnt4RG8NVBqF5K2EWqHTsAKJKFQSUftJnJl7ScxUumnmVPc778vNfQLP8f5ImucZWZahbVuM44ht26i+pTAMEQQBpmmCUgpCCOz7Tk+n1HUdTNPEcRyEGIYBhmHw\/M4pOY6DKIq4oaRpCsuyLrokWt00DTcU4jzPL\/qQ+r7npixL5mVZsK4rVaek6zofXhQF4jiGpmmo6xpSyluqqgq2bSNJEj7edV34vv\/9u4f8VoL3AoeLZD1CYE31AAAAAElFTkSuQmCC\" alt=\"\" width=\"9\" height=\"19\" \/>\u00a0is \u221240 J.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">11 First law of thermodynamics:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The first laws of thermodynamic explain law of conservation of energy. According to this law, the amount of heat given to a system will be used to do work and to increases the internal energy of the system.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Suppose\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u0394<\/span><span style=\"font-family: 'New times roman';\">Q is the amount of heat given to the system,\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u0394<\/span><span style=\"font-family: 'New times roman';\">W is the amount of work done by the system and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the increase in internal energy of the system.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Then according to 1<\/span><span style=\"line-height: 200%; font-family: 'New times roman'; font-size: 8pt;\"><sup>st<\/sup><\/span><span style=\"font-family: 'New times roman';\">\u00a0law<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"103\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">But\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"73\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"108\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'New times roman';\">If heat is given to a system then taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"33\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0and heat released by the system is taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'New times roman';\">Work done on the system is taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"36\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0and work done by the system is taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"36\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'New times roman';\">Increase in internal energy of the system is taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"33\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0and decrease in internal energy of the system is taken\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong>Question<\/strong> A<strong>\u00a0gas is contained in a vessel fitted with a movable piston. The container is placed on a hot stove.<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong> A total of100 cal of heat is given to the gas and the gas does 40 J of work in the expansion resulting from heating.<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong>Calculate the increase in internal energy in the process.<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Solution: Heat given to the gas is<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u2206Q = 100 cal = 418 J.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Work done by the gas is<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u2206W = 40 J.<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">The increase in internal energy is<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u2206U = \u2206Q \u2212 \u2206W = 418 J \u2212 40 J = 378 J.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">12 Application of First Law of thermodynamics:<\/span><\/u><\/strong><\/p>\n<ol class=\"awlist5\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">Isothermal Process<\/span><\/u><u>:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">In an isothermal process the temperature of the system remains constant so change in internal energy of the system is zero <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So from first law of thermodynamics<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"103\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">But\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"21\" \/><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">Hence in isothermal process, heat supplied to the system will be used to do work.<\/span><\/em><\/p>\n<ol class=\"awlist6\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 43.2pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Adiabatic Process<\/span><\/u><span style=\"font-style: normal;\">:-\u00a0<\/span> <span style=\"font-weight: normal; font-style: normal;\">In an adiabatic process, heat change of the system is zero\u00a0<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 43.2pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\">\u00a0 <span style=\"font-weight: normal; font-style: normal;\">i.e.\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"48\" height=\"21\" \/><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So first law of thermo dynamics becomes<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\">\u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"92\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">Hence in adiabatic process, the work done by the system will decrease the internal energy of the system<\/span><\/em><span style=\"font-family: 'New times roman';\">.<\/span><\/p>\n<ol class=\"awlist7\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Isochoric Process:-<\/span><\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">In a isochoric process, volume of the system remains constant <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"204\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So first law of thermo dynamic will become<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\">\u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADwAAAAVCAYAAAAaX42MAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAO2SURBVFhH7ZZLKG1RGMe932QiZeD9uCh1SyhE8maiJGWAiUdmUiQTMlNMpQxIjAwYEEUp5FGeA+SdiJQQ5f2\/\/t9e+zgH957uraN7ub\/ap\/P99z7rfP\/1fWvtZYUvxNPT09J\/w5+Z\/4Y\/O780PDk5icLCQlRVVSnFlLu7OywuLmJtbQ0PDw9K\/RhmZ2eRl5eH0tJSpQA7OzuSD6+zszOlAktLS6KtrKyYr3BqaipqampUpPH4+Ijy8nLY29sjJycHISEhCAgIwO7urnriY\/Dx8UFiYqKKtAJZWVkhPj7exHBlZaXoQ0ND5g3TyPDwsIo0+Ceenp44PDyUmBPAicnOzpb4o6CJ\/v5+FQEXFxeiDQwMKEWjt7cXNjY28v2NYSY\/PT0ts7G+vi4DHBwcqLuQwfjjk5MTpWg0NjbKs5Zu7ampKQwODuL6+hrW1ta4vb1Vd7Q2Zw7Hx8dK0QgPD0dZWZl8NzG8ubkpN9nrR0dHCA0NlQE4CToODg6IiIhQ0QuWNryxsQFvb29Zj5xsJycnycWY1tZWhIWFqegFDw8P8UQMhm9ubmQAVlUnPT1dNi0dzipN7e\/vK+UFrhN\/f38VmXJ1dSUJmrvm5+fVL0xhFb28vDAzM6MUwM3NDS4uLirS4JIqKSlR0QvsBB2D4e7ubgQGBoqowwp3dnaqCOjq6hLD7+Hn5ycbmSVoa2tDcHCwijScnZ3R3t6uIuD+\/l5y6+npUYrG+Pi4Sc4GwxSrq6tFJKenp6LprUC4Dt4zvLCwIPrExIRSTHn+E5yfn5u9frYc0tLS0NDQoCJtPDs7O+kcne3tbclhb29PKRoZGRlISEhQ0SvDfX19IpL6+nrY2trKzOno27sxXN+ZmZmIjo5Wylu4FFghc9fy8rL6hSlclx0dHSoCWlpa3uQxNzf3RiN8dY2OjqroleGKigoRuUunpKQgMjJSDI2MjIjOCvK5y8tLiVmRpqYmuLu7ywxbiqioKNTV1cl3HiBqa2slD1aay4xwsqhx49XhcmRu3J90DIZZUUdHR+Tn58tBY2xsTAZITk7G6uqqPEyysrKk8sXFxfD19UVMTAy2trbUXcvQ3NwsuRQUFEiX8UTFmJuUnhsLk5ubC1dXVxQVFSE2NhZBQUGyuxtjMMzZ4ixxMB3umnyZv4a7NNcVO+CjoDHj3NiFeqcZw8nnicu40sYYDP8ubC1uHGxltjZPM\/8Cf2yYm1lcXJy81JOSkgzHzL+dPzZMuG7Y3sbHu78dMfz88f2rXAC+\/QCWRLpzmi\/5\/gAAAABJRU5ErkJggg==\" alt=\"\" width=\"60\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Hence in isochoric process, heat supplied to the system will increase the internal energy of the system.<\/span><\/p>\n<ol class=\"awlist8\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"4\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Isobaric Process (Boiling Process):-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">In isobaric process, the pressure of the system remains constant. It happens when a liquid boils and converts into vapor during boiling process will whole of the liquid converts into vapor, its pressure remains constant. So heat supplied to the system is used to increase the internal energy of the liquid molecules and to work during expression of the liquid. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">I.e. heat given to system to convert it into\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"81\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Where\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"14\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the mass of liquid and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAVCAYAAACUhcTwAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADeSURBVDhPzZAxCoMwFIYdRBA9gGdwExycPITO4uTmMRxcvJKTuroITu66iqAO5m99pgmF0nbo0A8eee\/PRxKi4Av+WlqWBW3bUg3DwNMLIc3zDNd1oes66rrm6cXTdWEYIggCPkmEdBwHDMNAURQ8kQhpmiYoioK+73kiEVLTNDBNE4wxnkiElOc5PM\/j0zNCsm0bURTx6WJdV1pJ2raN3lOWJYUn+77DsizqSRrHEaqq0saDNE2RZRn1JCVJAk3TEMcxle\/7dHLXdVKqquplnc8Q0id+KN1\/2HlfzLkBkMuq2IXdHwkAAAAASUVORK5CYII=\" alt=\"\" width=\"9\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is latent heat of vaporization<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"186\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"155\" height=\"21\" \/><\/p>\n<ol class=\"awlist9\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"5\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Cyclic Process:- <\/span><\/u><span style=\"font-weight: normal; font-style: normal;\">In a cyclic process, initial and final stage of the system remains same.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><span style=\"font-weight: normal; font-style: normal;\">So\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"21\" \/><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Then first law of thermo dynamics becomes\u00a0 <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"64\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Hence heat given to the system will converts into work in cyclic process.<\/span><\/p>\n<ol class=\"awlist10\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"6\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Melting Process:-<\/span><\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">When a solid is melted at its melting point then change in volume\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is negligible small so work done by the solid is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"158\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">If\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAVCAYAAACUhcTwAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADeSURBVDhPzZAxCoMwFIYdRBA9gGdwExycPITO4uTmMRxcvJKTuroITu66iqAO5m99pgmF0nbo0A8eee\/PRxKi4Av+WlqWBW3bUg3DwNMLIc3zDNd1oes66rrm6cXTdWEYIggCPkmEdBwHDMNAURQ8kQhpmiYoioK+73kiEVLTNDBNE4wxnkiElOc5PM\/j0zNCsm0bURTx6WJdV1pJ2raN3lOWJYUn+77DsizqSRrHEaqq0saDNE2RZRn1JCVJAk3TEMcxle\/7dHLXdVKqquplnc8Q0id+KN1\/2HlfzLkBkMuq2IXdHwkAAAAASUVORK5CYII=\" alt=\"\" width=\"9\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the latent heat of fusion and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"14\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the mass of the solid <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"154\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"510\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong>Q. 9.<\/strong><strong>An electric heater supplies heat to a system at a rate of 100 W. If the system performs work at a rate of 75 joules per second, at what rate is the internal energy increasing?<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Ans.\u00a0 Given:, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"19\" \/>\u00a0,\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"75\" height=\"19\" \/>\u00a0\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u00a0From first law of thermodynamics,<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"114\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">or\u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"98\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u00a0Or\u00a0 \u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHAAAAATCAYAAABIgIm\/AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAVBSURBVGhD7ZhbKKVdGMcdbsaMEZJjiHAhkytKDBeakqahJoeSEmIOipJJzaARLlCGuJgLxunGREjJNJFBlDDDEIkRmXJmNM6HZ77\/ete7Z7\/v3u\/+9jd8e1L7Vyvvs9ay93rX\/1nP86xtQkZuLJeXl81GAW8wRgFvOEYBbzg6BSwuLqbY2Fiam5tj9uHhIU1NTbG2vLzM+s7Pz1V93759Y32G5ODggD9pcnJyQhsbG9zS5OLiQue4yNHRkcZ7\/wnieuRtc3OTzyDa3t6WjM3MzNDS0hIfFYAe4np+\/vypLOD379\/JxMSE1tbWmI3Nunv3LpmamtLs7Czrg4BZWVlsXm9vL+szBKenp5Sfn09mZma8R8qbN28oLS2NqqurKSgoiL2LOp2dnfT48WOqr6+n4OBgGhoa4iOa7O7ukouLC9nb219JwP7+frZPvr6+qubu7k4+Pj58BlFAQAB5eXlJ5kxMTPBRgZ6eHvY5SUlJuk\/ghw8fyM3NjVsCNjY29OjRI24JNDQ0UHh4OLf+f96+fUtxcXH08uVL9iJyPn36RJ6enuyEgcLCQnJ0dGTOBhBJbt++rbKxIVZWVjpPs5OTE6WkpHDrz+jo6GBrUycwMJCmp6e5JQi4srLCLe3AofDeOzs7mgIeHx+zLxoYGKCcnBx68uQJHxGwtLRkY+o8e\/aMbaahQMj5Z+EshGgTECcvOTmZW0RbW1tsHv6C2tpaiWNCOIx3dXXxHik47RgfHx\/nPdeHPILoIyAEh0MBiYBNTU3sA9bX12lkZIQturGxkY8KIHzKgTf39fVxS5nFxUX25bqaeGr0QUnAW7duUW5uLrcEsMb5+Xn2DCdEmFLH2dmZSktLuSVlf3+ffSac5jrJyMigd+\/ecUtAHwHz8vLo3r177Fkl4I8fP8jW1la1gUig2ByxgAHwUPmG4TSgT5+Nx6Y+fPhQZ0N40xclAdEnF9Da2pq6u7vZM8blAiLXZGdnc0sKchdy4HUDp5ADAUNCQig+Pp7VG+\/fv+cjvzE3N6eysjL2rBIQ1aZ6bpucnNQ43g8ePCBvb29uCXz58oX8\/f25ZVj+q4DIdUBJQKQMbURERJCfnx+3pKCoQUqRt9HRUT5DO6jwMzMzuaUMHKetrY1bQuWM9YunVCUgOsUXBKjwoqKiuCWAiqmyspJbArBjYmK4pRt4Mhajq52dnfHZ\/46uEPrixQtuCSCErq6usmelEFpTU8MtKfiO1tZWbkn5+PEjC4XyVlBQwGdox87Ojvb29rilTGRkJIWGhnKLcG1g7yIiERAbAqCuhYUFvX79mikuVmuo5NSvCsgJ8EwIow8oHuAYuhruSvqiJGBiYiKrUkVwt8I8vDyoqKiQhESxiPn69SvvkaIt71+FlpYWcnV1ZfunDvZZnkIgICKfSF1dHTk4OHBLTUB4Je4VY2Nj9Pz5cxZSi4qKmDeJyf\/+\/fvs6IsgJ8qvFIZEvFfJGRwcpDt37qg8HOH06dOn7Blgk5BHxLthe3s7hYWFsWc5CJH4rOsEaejz58\/c+g3SFg6EWE\/gBwQ4mpi7Af5X\/WagEhDeB6WRBxDGEDJQVOBDRVBO49JeXl7OLsolJSV8xLAsLCywdeJlcQlGjnr16hUfFWhubmb3Npy29PR0jdA8PDzMnBQpICEhQfEOiFDs4eHBrauDShvr1pYqUP1jzampqVRVVcX+ykM3HFZdfJWARrSDkyr\/JeRvgRyO9ahjFFAB5Pro6GiNYuhvgHsowigu7\/I8bRRQAYQzfapEQ4BciN+jtRV4RgFvOJeXl82\/AOYwrUZHFt9aAAAAAElFTkSuQmCC\" alt=\"\" width=\"112\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"243\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">13 Isothermal Process:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">A thermo dynamical process in which temperature of the system remains constant however pressure and volume may change is called\u00a0<\/span><\/em><strong><em><span style=\"font-family: 'New times roman';\">isothermal process.<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><span style=\"font-family: 'New times roman';\">Essential Conditions for an isothermal process:-<\/span><\/em><\/strong><\/p>\n<ol class=\"awlist11\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 The wall of the container must be perfectly conducting to exchange heat from system to surrounding.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0The process of compression or expansion should be very slow, so as to provide sufficient time for the exchange of heat.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Equation of Isothermal Process:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">According to Boyle&#8217;s law at constant temperature, the relation between\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">P<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0and\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">V<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0may be given\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">as\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"45\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"151\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAVCAYAAACkCdXRAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACwSURBVDhP7ZExCoQwEEW3CVikEKxMnQsIgmXO5E28jscIlp5AEGIgjSnyF0dZbROtdvfBh5kUj5nMCw\/yl8XzZTJrLYwxR3eSJJvnGXVdwzl3vOyQrG3b6CilIISA955EGyTr+z4pXdchz3MSbdw+QFEU4JxTTbJlWZIyjiMYY5+\/I5mUMjplWSLLMkzTRKKNpDXXdUXTNDTZlSTZMAzQWh\/dye0DXPkVWQiheiahegNjIsKa6ovBqQAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"21\" \/>\u00a0 \u00a0 \u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"68\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">The above eq. is called equation of isothermal process.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Work Done in an Isothermal Process:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Suppose\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAVCAYAAAB\/sn\/zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADqSURBVDhP7Y49ioRAEEZNBDODPYCpmM0NBEEwMtQDDOZm5kZ6HMFEFDEw0jOYqScQ\/MNvtou1ZYNhJplsHnRT1d+jugS8wXEc96\/4FC7u+440TbFtGwXDMFB\/wkVN06AoCoIgQBRF8H0fgiDAdd1LnOeZJoZhCMMwUBQFhZZlQdd1qv\/tyB4dx\/nrQBPjOKaai+u6UlBVFQUM1vd9TzUXx3GkYJomCpZlgSRJVDO4WJYlVFWlR0aSJJBlmX7K8\/wSPc+DbdskMbIsgyiKME0TbdteYtM06LqOpJO6rvkqXHzFh8Tf6\/b6HD8PZLDsh6ZyF94AAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0moles of an ideal gas is filled in a cylinder having conducting walls and frictionless piston and let\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">P<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0is the pressure of the gas,\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Then work done by the gas to move piston through small Volume dV is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\">\u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"73\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Work Done in an Isothermal Process\" src=\"data:image\/png;base64,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\" alt=\"Work Done in an Isothermal Process\" width=\"178\" height=\"216\" \/><span style=\"font-family: 'New times roman';\">Now again suppose that gas expend from initial stage\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"52\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0to final stage\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0then total amount of work done will be<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\">\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"193\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">For isothermal process\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\">\u00a0 \u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"68\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\">\u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAVCAYAAACkCdXRAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACwSURBVDhP7ZExCoQwEEW3CVikEKxMnQsIgmXO5E28jscIlp5AEGIgjSnyF0dZbROtdvfBh5kUj5nMCw\/yl8XzZTJrLYwxR3eSJJvnGXVdwzl3vOyQrG3b6CilIISA955EGyTr+z4pXdchz3MSbdw+QFEU4JxTTbJlWZIyjiMYY5+\/I5mUMjplWSLLMkzTRKKNpDXXdUXTNDTZlSTZMAzQWh\/dye0DXPkVWQiheiahegNjIsKa6ovBqQAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"21\" \/><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Using in eq. (i) we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"30\" \/><span style=\"font-family: 'New times roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">=\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" 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src=\"data:image\/png;base64,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\" alt=\"\" width=\"93\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">\u00a0So\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"254\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Here <\/span><span style=\"font-family: 'New times roman';\">eq. (ii) and (iii) represents work done for an isothermal expansion.<\/span><\/p>\n<\/div>\n<div>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">14 Adiabatic Process:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">A thermo dynamic process in which heat remains constant however temperature, pressure and volume of the system may change is called\u00a0<\/span><\/em><strong><em><span style=\"font-family: 'New times roman';\">adiabatic process<\/span><\/em><\/strong><span style=\"font-family: 'New times roman';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Essential Conditions for Adiabatic Process:<\/span><\/u><\/strong><\/p>\n<ol>\n<li>In an adiabatic process the wall of the container must be perfectly insulator so that no heat can exchange from system to surrounding.<\/li>\n<li>The process of compression or expansion should be sudden so that heat does not have time to change.<\/li>\n<\/ol>\n<ol class=\"awlist13\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"a\">\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\">Adiabatic Relation between P and V:<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">As according to first law of thermodynamics<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"221\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">And for one mole of gas<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"198\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">And for adiabatic process\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"48\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">so from (1) we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"236\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Also according to ideal gases eq<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Differentiating both sides<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"126\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"95\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Using in eq. (ii) we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"165\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"160\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"200\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"203\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXoAAAAVCAYAAABIdSWrAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAyiSURBVHhe7ZwFjBVXFIYJxZ1CgOJOkARpCe6U4AGCu5Uixd1dikNwLy3u7l6cFGhxd3f323yHuS\/zdmfevges8Jg\/meyO7Js7d+75z3\/+e9+GUw4cOHDgwG8RDhi\/O3DgwIEDP4RD9A4cOHDg53CI3oEDBw78HGGK6M+cOSPbo0ePjCPfHm7fvi19cOXKFfXhwwfjqAMHIY+3b98avzn4GuDpfQUiesjl33\/\/Vb169VKNGzdWLVq0UGPGjFGPHz82rrDHzp071S+\/\/KIaNmyoVq5cKZ\/FtmTJEjnWtGlTdejQIeNqd7x7905NmDBBJUqUSP3999\/GUaUWLFggf6s3PmPSpEnq+fPnxhXBA9q9d+9e1a1bN7lv69at1cyZM9WLFy+MKzzj2bNnavjw4W5t5zNWrFhhXGEN+j5btmzqt99+U+\/fv1d9+vSRv23VqpW6efOmXHPv3j3VoUMHOc75ly9fyvEvjfXr16tGjRqpKlWqqP79+wd7nzsIG2Ds\/v777xJrIQk44OjRo2rq1Klq3LhxauPGjerBgwfG2dDBq1ev1I4dO9TEiROlXbt375ZjoYE5c+ZIv+htxowZ6tixY3KOvoNvunfvrm7duiXHzHAjei4eMWKESp48uRo4cKDasGGDBHmcOHFEaQaF169fq7x586qsWbO6JQZuDIEPGjRI7mEHCJ57mV\/upUuXVKpUqdSvv\/4qHT5t2jSVIkUKVatWLeMKz7h+\/bravn27secdaGPXrl3lvmPHjpUB9\/PPP8tzPXz40LjKM0gUy5Yto4OlzbQdUo4SJYqaO3eucVVgQO48Hy8R7NmzRz6D98JnAn6ynyxZMnXy5Ek59qWxfPlylSVLFnX27FlJLDly5FC1a9c2zjrwVzC+y5YtK0RCPIcU4IjKlSur7Nmzi4jh96hRo6rp06cbV4Q8Dh48KOOe2Efw5cqVS0WLFs1FriEN+DFmzJiqQoUKqmfPnqp+\/fqyP3r0aDkPb61bt07lz59fnTt3To5puIge8iBjQLQQmwaBTqeT5b1BmzZtVL58+dxU5rZt2yQBWClCGsdxBtWAAQOkkWbQqfHjx1dbt241jii57rvvvjP2PGP16tWqdOnSLpL0BoMHD1bff\/+92wvdtWuXKl++vBCxt0ABpE2bVt25c8c4olSRIkUCJSnaRn9RLZw6dUqe9\/jx43LuyZMnrmSh8ebNG3nZVBjBAZ2wSUwaVGgMKtrnwD\/B2KZK7NGjh8dxzrmA54ljX2LMDIQdcUF8adsWGyJ37txSVYcG\/vvvP5U0aVLpC+INkARjx44dapUtfRE9enRJQID+7tixo0qZMqWb04BILFWqlHr69KlxxET0qLbUqVNLNjWDF4hl4O1L7NKlixvR0ylkRBStGXzekSNH5H5kbRR0mjRpVKdOnYwrPmLx4sXyINeuXTOOKLk2SZIkxp5n+Er0VBAQ2pQpU4wjH0G5ZiZsb4D1VbFiRZd3RnDkzJlTNWvWTPYBg5yqgbKLzExfpU+fXgge8LIiRYrkRvSQbqVKlYJtwEHmCRIkkIpOg\/4PHz68+uOPP4wjDvwNBw4cEA4gBuyACEDd9u7d26X4IeeaNWt+0tggLqn0qWIDqlAUbGiQKrFOfJF8dBxqmGMipAFP4IyY24TzQt+ZSZ3zmTNnVkuXLjWOmIiel4SKPXHihJz4VAwbNsyN6CEofP6ACmD\/\/v1SCh0+fFj2sSgiRIgQyMPG1y5WrJhrUGFVYFkETAh28JXo+\/btK\/3gbQVjB\/4erx0CByRM5ioiRoyoNm\/eLMd4ITVq1JCXhWogIWTIkEEqKJ0cyNQkQE30JIZy5cpJUHoCcyHt27f3uJEwAw5kQPUUOXJk8SM1CDiGCkHpwD9BpVyyZElXrFkBUi9RooQqU6aMa+xcvHhRxmi7du1k3xfcv39f\/pbkEVYAFyH2EFRfCiyuQLR62iBmT\/NtWDXEvrnCoOphHi0g4E2SL7wDhOgh4WrVqqk8efJ4LNkgTZSu9rzx1dhHkWsPf\/z48UJWDAKqBBpy48YNOadBxixevLgaOnSoi4DJ3vjX5rkASI6kAWHqSUmskOrVq9t65dwLEtQbiYfnMh9jwsduhhrF7Y3\/v2XLFnl2BsO8efMkcZn7DtsnXrx4QuT4aSh7Mi9KSD8zyfXHH390zWfwAum7kSNHyj6gr5gb0H01atQoqZr0C7TD5cuXLQeTeWMOwWpiiWQLqVsRPYnQgX8Cb96bCVjiPmB1SxVgVpXeAlsXOwJr1BOIDRKK3miDJ676HLDwIF26dIF4S4M45Bzt0HwFV+m2WcUUgtZKbJm3zp07WwovQALIlCmTWLZwDpyLAIb4zW6HBnMszHdowSpETwaHTILKyBA9Sg\/fHvBiIWyITHtEf\/75p0xiQl5t27ZVkydPluNm\/PPPP1KCsMJEA1+ciQ8z6DQsGjrhr7\/+khU42D1WHakBSUGuesPz\/+GHH9yOsYLFSrHzPHhwWoV7An2RMWNGdf78efHTCxQo4KYAFi1aJF475RZth1S5VpM8z0ClwSy5BqVrwoQJXR4cYIAXLlxY1BbBhPfGBHNwguAj6ZqDTxM9z+PAP4HogORCEsQ9iz+CWlJNvFLpol6xT+AqbF8rLiD2hgwZEuRGvOp41EBAUa0Qm3aJhGsQkNhcxDUg8cCFqGgE7pcGTgvCkfhHiMaKFUtEl521xXwrlrfuVyF6OovyqV+\/fnLQDmQxZp01Lly4IOWEOQuxWoNsiBrEb7ZSnihgfGg6B9ChKGksHjNQzXHjxnVLCEGBz4Ic9UZ76BySmT5mp+ZRKZRsnlbFaDARWqdOHbkfGwmEwaOBtcSEpp0FRMnKiyAxarBslCR59+5d48jHSSkGHi9VJzxvQDCQfDxtlOBWy9dYx0\/CMfcDSZckr20nB\/4HX4kewUal\/TnExjJiqvSgAI9UrVrVNSaZR0Lhnj59WvbNWLNmjSzVDmrbtGlTIKJHsBYqVEhW+XkCoosKnTgGcCC2F7FjBQQqit3Thn1lVxXx3FQ+3Jc24wzw\/PCZFSyJnot\/+ukn1bJlS9eDQ15YC+YVOJAlS54gIpIDPpD22DWwdWgQ\/jsWiRVoNImFxMH9sHsgFmaL6Widpcj2AZdq+gpfPHruiz9vVvQ8MwSONWMG3xfAN2cAosRZiqhXyvA3ECmD2A4EBwNl1qxZss\/cAxYTyZE+0AOIz8eqotrhp92LDQgSDPaNp+3q1auWiZj2k6RI4vo8Y4H22ikIB18\/ICpfltBSyTPnBGF+KhBEiBvzuEZwocrNgoyYQEDqiWKqTuLFSqh8Dhj7KHP6wcwZWLFmLoS7EKtU11wHR0CudiDe5s+f73Hjme08ekQenKLjjxU4cLHdUk8s3kDWDb9AWpQGlCTckBUjlAdmGwHEiBFDlDgTi\/jGAQHxY39QVtmRKxOFfDYZjCpi9uzZkhjwByFH1CNEyIvE49e20KfA18lY\/G8IDXVN56PUWWZF9aJBksNLR2WzUoYlWGRswH1ICtg2TFzaVQ+8UNpVsGBB6Xv6i8HCfASqikHDZ7GRVFgFY5c4gwNMyJKMsWrWrl0rQoCfDvwXCCt8X08TgmagFqnc7ca4N2Dik6qdL2US99iFEC08YI5Z4otFGAhJBCGrYvbt22ec\/bJgzCdOnFhsYNqkXQp4UQN+IiYQefAZVpK3IsxXoPIhbWwh3ScQOPYq83nmftJo0qSJOA5aqLmIngMEMp4xpMM34\/CfAr50lCtE1qBBA8sBweQEBOipnKNaWLhwodyLb1+yv2rVKikD6ViAbUM7uMbu27TegMwPUVp1hhUYtExUQvioDdQ9bTQPZgYdiclq4oQkoImbJObpi2aUeZRgfOuOoMHDRyWRnOgTDQaat5bNlwRVBm1j09WKA\/8FcYaosbJDggvwDjyD6KF6p5Jk+TG2kBmIoHr16knMoOo\/J7kEBYQlk5m0hTZhcRLPZksVl4GEhLBlLlLPWwYHUOckFfpIiz34DGFctGhR+Y8EZsC9iDR4RMNF9N4CL50b2pUMYQ0MCDuf\/FOB1YTSt7I9HDj4WoG4YJ6sefPmwUqknwK+TEWFHVYAp2CzkpRYJBJWQALAZWB1jpn3fCb6unXrui3\/+9bAUibKWzrS23+H4MDB1wLmhvCnUZH41WEBrDhhkQRVf1gBlTuLPJjHCi7LxlfQDub8WMpttpqBz0TP5EdYebDQAHYV3xRm+5b7wYH\/Ak8Yn5qVIGEBWEpYvebvdYQ2qH5oj\/5Hg6EN3AXeGV++1KsZzfCZ6B04cPBtANXq4OsBFZjdXKQQvQMHDhw48GeEC\/c\/MJ3EUc71EYQAAAAASUVORK5CYII=\" alt=\"\" width=\"378\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Dividing by\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"38\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0both sides we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"96\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"246\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now integrating both sides, we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Where\u00a0<\/span><em><span style=\"font-family: 'New times roman';\">c<\/span><\/em><span style=\"font-family: 'New times roman';\">\u00a0is constant of integration<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"146\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"84\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"60\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADoAAAAVCAYAAAAXQf3LAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAMWSURBVFhH7Za7S2NBFMbjA018gVpooYKiwiIWW1goNnZWmkKwMKD\/gpYWViIKgoUigoGU9lYiaKEiPhMRLUREImhCAr4fia9v\/c7OHXPjmoBrVsj6g0nmnJm593z3njl3LPgPeH5+\/vEtNJn4Fvo3+P1+TExMYGlpSXmAoaEhLCwsKOvfYxJ6d3cHj8djaicnJ2oUuLm50f7t7W3lhcwx\/EdHR9jZ2cH9\/T3S09Px9PQkvoqKCjX787m4uND339\/fF9\/V1ZX2sb3E+Cr09vYWjY2NyMzMhN1uR3NzMywWC1pbW\/H4+IhgMIisrCykpKRgfn5erYJcPDs7G+Xl5djb21NeiI9Cy8rKcH5+rryfD69dVVWF3NxcLC8vi49C6+rqJP7R0VGzUNLZ2YmGhgZlAaurqzJ5c3NT7P7+fqSlpUnfIBwOIz8\/35SqhELHx8flDSea2tpa1NfXKws4OztDQUEB5ubmxDal7ouBnJwc9PT0KM9vKHRxcVH6k5OTb4ROTU2hra1NWa9Q6MDAgLISx8PDg8Q4NjYm9vX1tWTR1taW2MQklE+BC9xut\/IAMzMz4js8PBR7ZWXFJJQXLSoqkrXRMJ2YuomGacoYfT6f1JHi4uI3WWQSuru7C5vNpoPj3rNarejo6JC3TbixI4UODg5Ki2Z6ehp9fX3Keh+mFu8Rrx0fH6sVb9nY2EBGRgZGRkYki4x9GolJKAPmk2GxYWOfn4VoUlNT5Z\/FqbKyUvrRVFdX4+DgQFmJxeFwoLCwUB4sY+7q6lIjr5iElpSUoKmpSVnvYwhtb2\/H+vq69D8K9xerZrwWawtQXEtLi\/R7e3uRl5cnX4lItFBWTi5wuVwyEAu+be7ZyCr3UVipmRXxGg8h78G4Z2dnpe\/1ev+oQwtlGnJCIBCQgVhwXmlpKUKhkPJ8HaenpzrDDPgFqKmp0XWFaKHMawpYW1uTgVhwXnd3t7K+Dp7kuNV4AousssPDwxKj0+nUKayFMoXYWMHiEX0w+CouLy913JG1gocbw29knRaa7HwLTTZE6MvPz2RvAKy\/AMdeXVCgzJdsAAAAAElFTkSuQmCC\" alt=\"\" width=\"58\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">This eq. is called equation of adiabatic process\/change.<\/span><\/p>\n<ol class=\"awlist14\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"a\">\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>Adiabatic Relation between P and T:<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">For one mole of gas\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"59\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">so<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So adiabatic eq.\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">becomes\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"85\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"229\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIUAAAAVCAYAAABovC1\/AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAZhSURBVGhD7ZhbSFVNFMetJLujdlH0KS3S7KISvlR2kaA0fZBECqWEFOyqqWHegoqKQq2kh1IJUYsuJgmRRoXdrYdMDcq0RMkw0ywru7u+\/uvM7Gafo5+liRD7B3POzOzZe2bP\/NeaNduKDAwUuru7ZxmiMNBhiMLAgn6JorOzk3bu3EmpqamixuBf4o9FcfPmTdq9ezctXrx4SETx5s0bSktLoydPnnD55wtQcnIyVVRUcNlg4OhE8f79e7p8+bIuPXv2TFzVk5KS0i9R5OTkUEJCAn3\/\/p3L9+7dozVr1vDitrW1WfSvpsrKSrp\/\/z57KhsbG77\/7t27NGfOHO15BgNHJ4qvX7\/SqlWraMyYMRQXF0dRUVFkZWVFbm5u9O3bN9HKRH9E8enTJxZeUFAQXblyhetcXV3p8ePHnN+\/fz\/3t2HDBgoPD+c8xrBp0ybOHz16lNsBiALjnTFjBj\/zXwXzfu7cOVH6+3z+\/Nni+RbbR2hoKPn5+YkSUUNDAy\/Iw4cPRY2J\/noKsH79eiorK6NDhw7RqVOnRK1poWH54MKFCzRhwgT2IGDp0qXsKSRoe+DAAWptbRU1\/yaPHj1ioxwsSktLaf78+aJkQieKHz9+sAD27NkjargB1z148EDUmBioKIqLiyk6OlrUmMjOzhY5oi1btujEWVJSovMIw4cPp4KCAlEaXNDvyZMnWcTYvlTg\/c6cOUPHjh2jt2\/filrTvF2\/fp23PYC5PX36NF28eJHLKrDW\/Px8ysrKovLycs0r49\/f35+mTZtGmZmZnFS+fPnC98GDYuuV3hd919TU0Pnz5zmPvtEv+leBp4Ug5s2bx8\/G+wGdKGB1EMDTp09FDfHLou7169eixgRcemxsrCj9GRAF3H5vcYAU4tatW0WNJQ4ODiLXOx8+fKCmpqY+EyatJ1AfHx\/P7wrOnj1LS5Ys4TzAYri7u3Me4hg7dqy2MNiG9+3bRyNGjOA+XFxcKDc3l9\/r0qVL3AbcuHGDpk6dqs2Fp6cnFRYWct\/4R\/vVq1ezKGEYEozF2dmZ78N8jR49msUDduzYQUlJSTRy5Ei6evUqLViwgPLy8tiQICLQ1dXFRoXnY7vG86VgdaJABI94AltGbW0tWy5ugptWCQgI0CXVQn6HdevWaaeHnpDilFuJOVD173gJWCkmpK\/08eNHcYce9OHt7S1KppOPjH\/q6up4jCoREREcC4GOjg7+HzduHHl4ePDCYQFxD7ZGCTzusmXL+DpoaWnRBIKAGu2fP3\/OZcmLFy94wTEeCca5YsUKzksDdnR05HoYB8B2rHrj5uZmfj7+VXSiwKlg\/PjxtGjRIk6IL65duyau\/h3evXvXp5XjRDJq1CiL4FYCi4TLHUywMLa2tnT8+HFRowcLDetXWb58OVu1BMLHpL98+ZLL8CYoq4sJNw9DhKDMxVlfX89jMAenNRijBF4Fz1XXCsJBHT4hSOBN1BgMXg3exhxNFFAqlBQcHMwXBgu4L7jW\/2Pv3r00d+5cUeo\/sOYTJ070mbA3myOtqDcviLlSLR4CRvtdu3aJGuLvKU5OTpoXwHgmT57MeRUsPjwWrsFTSLA94bhtDrYJNUCHoVlbW+uMCNcnTpyo1bW3t\/P4VPB9Z+XKlaL0C00UUsWIRoeaSZMm8bF1oCByP3jwYJ+pJ1HIU1dvwJMhuJMgDkN71RUvXLiQtm\/fLkpEMTExNH36dFHSA8+Ea9u2bRM1RFOmTKHIyEhR+gWEpnqA2bNn85ypbNy4kUJCQkSJKD093eJ97O3t+UOkOZooGhsb+SZEpEMJ9j+Mo6ioSNQMDdiXMY47d+5w+dWrV2zNUkB2dnZ069YtzoPAwEDavHmzKJmAa759+7YoEccBCFqrqqro8OHDvFDV1dXiKpGPj492AgDoX8Yo8EAyDsMRFVYO8B0HASiEAo8RFhbG9fC0GRkZnAfwONhyEKfIwBnPlydIiAhbDtBEgf0GjfDRaqjA3ujr68vj8PLy4pccSuC+EbFjbmD1MngEEA0WGTHHzJkzeYHlNgGkkanbAWK2YcOGcfyAtmvXruXvLVg8bNuI4WSQCSActFe\/3wCcFPBseCv0gz7QDich3A8Phuvqt6UjR45wHeZXnrYSExP5\/fB8eFWJJgoDA4khCgMLDFEYWGCIwsACFsXPn2gjGelX6rb\/D2BdKEI\/tNc9AAAAAElFTkSuQmCC\" alt=\"\" width=\"133\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">This is a adiabatic relation between pressure and temperature of a ideal gas.<\/span><\/p>\n<ol class=\"awlist15\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"a\">\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>Adiabatic Relation between Volume and Temperature:<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Again for one mole of a ideal gas <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"46\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So ideal gas eq. becomes<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAANkAAAAdCAYAAAAnx8nUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAvFSURBVHhe7ZsFjBTdEoU3JLhbcHd3J7gEd3dCgODu7q7B3d3d3d3d3d3lPr76p+Y185oFFublh+2TdHa6p+f27bpVdU5V9\/oYBw4ceBVOkDlw4GU4QfYFV65cMVu3bjVHjx41nz59MteuXZP97du3m\/fv37vOcuDAb3CC7At27NhhokSJYqZOnSpBtnLlShM1alQzevRoJ8gc\/DKcIPuCgwcPmmzZspnHjx+b69evm44dO5q9e\/eaz58\/u85w4MDvcILsCyZOnGiqVKkiErF79+4SaA4c\/C74+yBDHlauXNnUr1\/fZMmSxYwZM8b1jQMHvwf\/6iB7\/fq165P38OjRI5M7d25z4sQJs2zZMpMzZ07z7Nkz17cOHPw6\/pVBdufOHdOqVStTo0YN1xHvgXosffr0ElgvX740WbNmNWvWrHF968DBr8MrQebZMECS\/Shon48fP97079\/fFC9e3HXUO6Bz2Lx5c5M2bVo3e7Vv397kyZPHX7AZ6\/Tu3TvZnCaP9+Dz8eNHM336dKlF7LaxY8eap0+fmk2bNrmPnT17Vn7M4ixdulSOTZgwwVy9etXMnj3btG3b1jx58kTOoR3epUuXnwo0sGTJEq8HGcy1fPly2e7duyfHaH6wf+bMGdn\/m3H\/\/n3TsGFDkzBhQkluDrwDnwcPHpgAAQKIQ3fr1s3EixfPZMyY0fTs2dOUKFHCxIwZUxbjyJEjJnDgwFK\/4JyAwJk3b54JGDCg6d27t2Es6qjSpUubdevWyXnp0qUz+\/btk\/N\/Bv+PIPMvePv2rSRLHlF4YsaMGSZNmjTm+fPnriN\/Ny5fvmzmzJnjteefduP78FZDwYIF5SBNgJQpU5qRI0fKl7t37zalSpWSRQIJEiQwjRo1ks8KWLBo0aLm1atXriPG1KtXz6xevdr06dPHzJ07V44xBuP5tsGYCifIfh8OHTpkYsSI4V5HK1AdtWrV+mml8aeCMqRq1apeu98BAwbI4yDr+D7nz583p06dkp2TJ0+aMGHCmC1btsg+Emrnzp3yGcBw1iCD4fLnzy8Pbq0gyPr27SsyUYG0ZLF926zZ1D8EGfadOXOmmTJlipk0aZIkJFif+ujYsWOmU6dOIl8\/fPggzZgWLVqYjRs3un79X5w7d06yJ8\/7pk2bZh4+fOj6xsirYiTK8OHDm2bNmolaUSlPqcBjC9hs\/\/79cj3G8KzPbt68KWUBJcGwYcNkfM7BT9q0aSPXf\/Hihbwx07JlS3c5YQcSOWMxT55J7tq1y\/WNkfVftWqVjMPbNjSlFMhZ1NX8+fNl3nv27JH6GZtZWePNmzdm4cKFkvxHjRol49y6dUtIgPkmSZJEmBtbwO4aDPgn6ot1mDx5slmwYIGZNWuW2B57jRgxwgwfPlz2L1y4IHPHFkouvo3\/VeODicWOHVsmZQecXoOMHw8ePNi0a9fuf7ICQYZk9KsEoekwZMgQkyNHDllQjGoHzoMxv7fZyaRfxaVLl2yvZd02b978TVnCQvGWCU7FfeDcgQIFkn0CA4YhI6IyWNyhQ4eaatWqmYgRI7pG+KdxQc3LOYcPH5b7pMaqU6eO+7pr1641iRIlMpUqVRIHZV44FCB4qMdQHD169DBdu3YV6Y\/kUeDM5cqVk\/c4SarIf5QO8+zVq5fcQ4MGDeQtGRyRa1Fa2IGH\/Kie9evXi+OWKVNGHBWQcEqWLOmWtdu2bRP2ZY74AH6HTShnSEwEHPuhQ4eWtVAwJ5iKYOadVHyIfgLXI0lAIhAAtuDeALbiHkgYdLZPnz5t4saNK\/am\/CGYYcCgQYOaFStWSOebAA4ZMqSQAdDxw4YNK\/ZkfNQZa+QOMnZq164tz4k8g0ZRoUIFU7NmTflMkwMWswtI5AeO4hcQUBgR2iVbkNWsRrQCZ2BO5cuX93Uj09qBe0idOrWvG4tuB7Kx3bWsGwun9asV3CP1LsyhrIFTRY4cWRyRBSNBkWioial7WRMWlIVVYPtkyZJJxlXAaPHjx3cnFjJ7qFChJNg8gfOFCBFC5oGjYQ\/qbrUXNXbmzJnN4sWLZZ95pUiRQtbn7t27ktVxRMoIgpz7Yt25pif4rnDhwhLMCppLjMO9tW7dWgJQn41yLFy4cOKsjEeAE5wEFXZhvqifCBEiGNSYguRuVVt8B8sC1IAdiWBf7KgdZcoW2GjcuHFyj7dv3xbbYEfGZj6cSyBqOQSwMeOTGKxwB5k+I0JOfAtkSaQHBoMOoXxPQOu0wP+EQpqFunjxoq+bN1gQ58C5WTjFwIEDhSWsCa5s2bKmSJEibqeluZQ3b175DHD2WLFiiRMoePwRJ04c97z1WjipJ1AiqVKlkmACsBNMyfoClE306NFFfsFePO4YNGjQV\/U3AU2Qfg9IP5gApvAEx2BUpJoC\/yGgSBoKfBM5BksBkk7y5Mm\/ksdI3+DBg4vC0qBRwEbYzzMJwMawuIIkwwvi1jKIpMq4KBBAMiTAjx8\/LvsAYsD3Pcd3B9mNGzckczDYt0BgEWQYjMmq7LCCrNC0aVP3QnkTSAxk1Pe2b8nfX8GBAwdsr2XdkA92zQZkFc6iWZtgJ8sjQxRkU7Irjq7gHK1zCcbq1auL8lA2BI0bN\/5qoZFjPGy3A2tJnadALhHYgPXjdTNeCMDpCAQSsfVaZOwgQYK4a3rfoEkEZvAE\/wWBA2NThQalKiJsVKxYMZmjgs9IWauvYRdUQeLEicU2mlyYN79H+lmBnWFvWFKBMmB9rImJRIJy0\/lTs8Hgur6MTzlFcHvCHWQbNmwQuWLV455A72bPnl20s9UgVnDDdob0BsjgOF3nzp193X7kGRBG0u1HQI1idy3rRta3ezUMRqJW0CSFzKAWIkHp9Wl8RIoUSf4CHJzMTiOKc3A6FpV3LhXIIpyD6yqo6+rWreva++c+AWzAucgxBRmd+g8wNyStNfD5Lf6hY8AkZPMfWW\/WicRsDQgdh+eSMLKV2bFR0qRJ3TZCqsLQ1m41jTjkvI5jVQGsOfZTdoTtGE\/vV39DAibItI6E1WF3pCvn6Hn58uWTGhBwDJtS++q+js8a6jGFBBkH6ApB2XbspOjXr5\/x8fER2fA3AUNTP2EDWIZspF0+b4CimQIcOUqyatKkiTg8KgK5h4MgBZFCKuVgi2DBgsk7lhT9yCmyMuyGc7FRQ2TKlOkr+UQgUjfhpHTaqJ0AMpL\/odOH7jAfQUwjBfbkOrAigYdiIKvTMEA2aqBgr0KFCsnn74H7QoIhs2AP6jzmC5Bc1J7q6CRPGhw0GRQwGh1S7VzCrEhVGAV7Urfj9PoYCKmILZDAgDE5n6DjtzATiYvERMOJOo\/6kECqWLGi9B5IpLzPSkKCgGgaAZIKQdehQwc5RldSx6eBxTiMr7WgBBltYYp8OkM6KTuwAESrdRH\/BhBMdOhUmuGAGAzH9AZw2ly5cklgEdwEDOoAWbdo0SI5h\/oDuaYOzULzfYYMGdxNDJwFOUfWR47Bap5NIurmaNGiSQODz5rtYSHt3ioIGCQqjgJgFiQSx6jXkb9W1kJaom5+BDg053PP3IPVCblHkhtBwrX5C+NYmQkG43cwONDxaMQwL8gB+Utw8NYRUpImi54P89FTgA0LFCjw1QsSNNjoZJKwSEI022hqwOJcR\/1Ba1\/mRTeVY\/ylRuX61vGt9ZwEGTfLIrLpjduBgf6EhsbPgmDieZFmUrItmQsn9hZwVqstsa1VWpKJrQ0GANt41ngkCM7FGb4FvvcsxrkWx61szRw8xyEAaKKos1rBcbua0zfANHYSGjAWY1qDS4EtmK8VzMnTRoyNH3MvnuBeWGtNXFawFppAuD5xoLZhLH5ntZXa3Ypvje+uyfwzyF5kemQa2QoWoSFgtxgOHPwsnCD7Ap7wU0RT9NOZQ6rYZW4HDvwCfx9kSAPeEKAwRwLwmIKC1ioNHDj4Ffj7IKN7B4tpIUzjgcLVs4Zx4MCv8NdBRs3FcxZrR42mB00QOqkOmzn4HfD3TEZHi46UdqMILFjMrjvlwIFf4OPAgQNvwsfnPxEEU1rT6sctAAAAAElFTkSuQmCC\" alt=\"\" width=\"217\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"126\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">This is a adiabatic relation between temperature and volume of an ideal gas.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Work done in an Adiabatic Process:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Suppose\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAVCAYAAAB\/sn\/zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADqSURBVDhP7Y49ioRAEEZNBDODPYCpmM0NBEEwMtQDDOZm5kZ6HMFEFDEw0jOYqScQ\/MNvtou1ZYNhJplsHnRT1d+jugS8wXEc96\/4FC7u+440TbFtGwXDMFB\/wkVN06AoCoIgQBRF8H0fgiDAdd1LnOeZJoZhCMMwUBQFhZZlQdd1qv\/tyB4dx\/nrQBPjOKaai+u6UlBVFQUM1vd9TzUXx3GkYJomCpZlgSRJVDO4WJYlVFWlR0aSJJBlmX7K8\/wSPc+DbdskMbIsgyiKME0TbdteYtM06LqOpJO6rvkqXHzFh8Tf6\/b6HD8PZLDsh6ZyF94AAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0moles of an ideal gas contained in a cylinder having insulating wall and insulating and frictionless piston. Let\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAVCAYAAAB\/sn\/zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADkSURBVDhP1ZExqoQwFEUVbERX4C4El2CvYGElrsQluARbK2tXoKVaugJBBBsRrPTOz\/1BZtDP\/GaKOfAg776ThBAF\/+SrxHVd0XXdS03TJKdP4rIscBwHuq7D9324rgtFURDHMecvVwdBAM\/zZAeUZUlZcIr7vsMwDKRpKpNfLuI4jgz7vpcJkGXZVazrGqZp4jgO9m3bQtM0JEnC\/hRFIHarqsoS6zzP5fRJtCwLYRjK7grFbdt4QlEUDO+gOAwDxXmeGd5BMYoiik3TMLyDYlVVLPFtf3E+5h0fEH9+wn5fh\/0Aqxfp1ggtyHwAAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the pressure of the gas. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now the amount of work done by the gas to move to small volume\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAVCAYAAABG1c6oAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGpSURBVDhP7ZK\/jwFBFMcVSCg0tNsI0fpRazRKEp0\/Qoeo1CqtixCVRlARLRVRkCg0IkGiJUIUfnzv3jM7t2uTU5zmkvsks5n39s1nZnafCW\/kfr9\/\/At\/x4\/CZrOJRCKBbDaL2+2GyWQix+Vy4ZrT6SRz8\/n89QldLhfq9Tqu1ytSqRRMJhNyuZxOSDU2mw2DweC10G63y8WLxYKF4\/GYYxVFUVAqlXhuENJJ+v0+er0eZrMZC1Q2m41BuNvtYDabRfQknE6n8Pv9\/C1osdPp1An3+71B6PP5sF6vRaQRHo9HWK1WLJdLfkF4PB7k83kRAYfDQSccjUaIRCI8V5HCcrnMp9NCH3u1WonoAQkbjQbP3W43b6JFCqlQexq6BuWeF6jCarWKYrEost\/ohO12m5NEPB6HxWKhApF5EAgEUKlU4PV6uWWe0QkzmQwnO50OotEowuEw\/\/Vut8t5goQOhwOtVktk9EhhOp3mnovFYigUCqjVarxJKBTC+XzmYiKZTCIYDIrIiBTS1ahttC0wHA5lU6tQS223WxEZkcJ38UeEX4\/A+8Zd+QS2YdIj0cieRAAAAABJRU5ErkJggg==\" alt=\"\" width=\"20\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"73\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now suppose that gas expends adiabatically from initial stage\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"71\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0to final stage<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"75\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Then the total amount of work done by the gas is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"193\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now as we know that for a adiabatic change<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"116\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"305\" height=\"42\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"318\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">But<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"119\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"367\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Also<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"250\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAVCAYAAACg\/AXsAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACVSURBVDhP7ZAxCsMgFIY9RcFjdHJxdfQIHqPn8QQZPJGjmwgSUAT\/lvRBCAZCCVlKPlCe3\/DBk+EkvffXHdlyR0YOI1prcM4xzzOZkcOIUgqMMdRayYxcu07OGa01en1JKdG0ZTfivV9WMMaQAaZpWpxzjszKbqSUAiklrLVkgBAChBCIMZJZufZPfuEfI5\/ree70xxvZ1FrH3vCkcgAAAABJRU5ErkJggg==\" alt=\"\" width=\"17\" height=\"21\" \/><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"160\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or<\/span> <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"121\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">For one mole gas\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"38\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"121\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">This equation gives the amount of work done during the adiabatic process.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">If work is done by the gas then temperature of the gas decreases<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">As<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"186\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">If work done on the gas then temperature of the gas increases<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e. <\/span><span style=\"font-family: 'New times roman';\">if\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"151\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><u><span style=\"font-family: 'New times roman';\">15\u00a0<\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'New times roman';\">Specific heat of a Gas:\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Specific heat may be divided into two types.<\/span><\/p>\n<ol>\n<li><strong><u>Specific heat at constant volume (Molar specific heat at constant volume):<\/u><\/strong><\/li>\n<\/ol>\n<p>It is defined as the amount of heat required to raise the temperature of one mole of a gas through\u00a0<img loading=\"lazy\" decoding=\"async\" style=\"font-size: 12pt; font-style: inherit; font-weight: inherit; text-align: justify;\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABgAAAAVCAYAAABc6S4mAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGhSURBVEhL7ZM9jwFRFIanVmhEol0fCRU6pVrCD1BKfFQ6CX9BrdGoSJQjFFSiEZUEBZVIFDQKhc8w7zonV4adu2ITsslmn+TOnHPu3PveOfccBW9E0zT1X+AhvyOw3+8xGo2Ep3M4HKCqKnq9nojcMxwOeb5Wq2EymXDMINDtduF0OpFIJERER1EUpFIpBINBpNNpEQUGgwFcLhdvvFgsUKlU+NvxeKwLHI9HRCIRZDIZmM1mg0C1WkWj0WD7dDrB4XCwvdvtYLVaUa\/X2b8SCATuBSgt8\/mcJ30+n0GgVCqh3+8LD7DZbPzO5\/N82u12y\/4VEqaDSO9AJkD5p41isRjcbjeSySTHw+EwvF4v2zKeFiA2mw1arRZmsxkt5JjH40E0GmVbxo8EZNDfvFUgFAq9LkUycrkc3w0VyS2r1YorUypAeY3H48J7DNW9yWTiBrvF0Afn8xnlchnZbJYnLRYLCoUCms0mL3hEu92G3W5HsVhEp9PhZqQynk6nusDF4D74OpbLJW\/yDPQ3tGa9XovIN3fwSv6IwOXhf9\/QPj4BwGsoLMY5GgkAAAAASUVORK5CYII=\" alt=\"\" width=\"24\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0at constant volume and denoted by\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" style=\"font-size: 12pt; font-style: inherit; font-weight: inherit; text-align: justify;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"22\" height=\"21\" \/><\/p>\n<p><span style=\"font-family: Times New Roman; font-size: xx-small;\">2.\u00a0 <\/span><strong><u>Molar Specific heat at constant pressure:<\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is defined as the amount of heat required to raise the temperature of one mole of gas through\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0at constant pressure. It is denoted by\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"22\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">At constant volume all heat supplied to gas is used to increase the temperature of the gas but at constant pressure when heat is supplied then some heat is used in expansion so specific heat at constant pressure is greater than specific heat at constant volume.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Relation between\u00a0<\/span><\/u><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">As according to first law of thermo dynamics<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"205\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now let\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is the amount of heat supplied at constant volume <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">so\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"195\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">So from first law<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Where\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0is specific heat at constant volume using in eq. (i)<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now when if heat is supplied at constant pressure <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Specific heat of a Gas\" 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\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JMVCnA8rBSI50KTC7+vYb84TsaGVRdjw42C8eKYEAnEQ1ZxbBlfLkjGLjwOjpVxR4hIjAPHLCttzgdCwzySc8r40o6A8DB29Mk+EE9\/JMYXUcLPuUYUKbOPjDvnhTLngzL9yRxlJcxxckwIE\/sl+8f5kLlC\/+wTNz19fK3CePAkwgqUucp8oB\/2h\/nHPsnrkrpTGxHrC5hETAY9mZgMMkmBLeVYLIhPEpOVCcyKgNUWL+fLFOG6EI5bmLCBHlO2sfENwR+2YfR\/TMT6AO7IvDORO2K4GjAMozVMxAzDqDUmYoZh1BoTMcMwao2JmGEYtcZEzDCMWpMrYkDekiVLlro1CUuImM8YhmHUiMVEzJIlS5bql77m\/h9K94ZYN5pDQQAAAABJRU5ErkJggg==\" alt=\"Specific heat of a Gas\" width=\"305\" height=\"209\" \/><span style=\"font-family: 'New times roman';\">So eq. (i) becomes<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"295\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Now for ideal gas\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"59\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">Or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"85\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"135\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"98\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">This relation is called\u00a0<\/span><strong><em><span style=\"font-family: 'New times roman';\">Mayer\u2019s Formula<\/span><\/em><\/strong><span style=\"font-family: 'New times roman';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Limits of specific heat of a gas:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">(i) Suppose the gas is suddenly compressed and no heat is supplied to the gas<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\"> i.e.\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"48\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0but the temperature of the gas rises due to compression<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"121\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e. specific heat of the gas is zero.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">(ii) Now when gas is heated and allowed to expend such that heat supplied is used in expansion then there will be no rise in temperature<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\"> i.e.<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"117\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e specific heat of gas is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"57\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">.<\/span><\/p>\n<p><span style=\"font-family: Times New Roman; font-size: xx-small;\">iii.\u00a0 <\/span>Again when heat is supplied and gas allowed to expend as well as temperature also rises in this case<\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGkAAAAdCAYAAACpMULtAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAV4SURBVGhD7ZpbSFRdFMdN8EZGliKSZoJmqIgo+pAQPWheMvHJUqweFBVEEW+lZGWFJkVqKmK+CWoalIWg4T1LpQLBCjQrFDKjzEt562Kuj\/9yn\/nGadQJPpvT+fzB1r32mdE98z973WYMaBPZsynSX4DsRfrw4QN9\/PhRWP9PZC3S4uIipaSk0P79+8XKMlNTU1RRUUGlpaV0+fJlmpycFFeUiexP0u3btykxMVFYRMPDw2Rra0tjY2NsDw0N0e7du3muVGQp0s+fP+nFixf0\/PlzSk1NpcbGRnGFaO\/evdTb2yssooWFBdq2bZuwlInsRPr8+TP5+vpSa2sr1dfXk4GBAc3NzfG17u5u2rFjB\/348YNtMDMzQ9u3bxeWMpGdSI6OjvTkyROev337ltzd3XkOTpw4QadOnRLWMg8ePCAHBwdhKRPZiWRqaipmRHfu3KHjx48LiygwMJBjlDqWlpZUV1cnLGUiO5G2bt3KvxFr9uzZQ7W1tWyDiIgIKiwsFBbR\/fv3Fe\/qwKoiLS0t8fjTGBsb06VLlzi1Tk9Pp6ioKIqLixNXiVxcXOj8+fPk5+dHp0+fFqvK5heRBgYGyMvLi92OoaEhWVtbq2KEXBgdHaUtW7bwHJmg0lkhUmVlJZmZmdGtW7fYfv36Nd\/ZSIXlRkBAAJ05c4aTCX1z8+ZNzkY3CpVIqEuQ7t69e1esLBMcHEzj4+PC2kQb8fHxVFBQICztfP\/+neOsOqt1SlBWoBSRYJEQe5ydncnb25sXN\/k91hOppqaGdu3axYfg27dvLNiRI0fYxjWJZ8+eUUxMDF25coU8PDxUnRYWaXp6mp\/Q09PDi7qA3pm\/v\/+6YzUaGhooIyNjw8ebN2\/Ef\/wXvF5te9UcL1++FM9Ym7VEwmmpqqqilpYWVWFeXV1NX79+5f1dv36dH4eQgvbWxMQE2ygr8HjAP+FTpdRXV9CdxotYb6xGX18fb3ajB\/apCRq32vaqOebn58UzVvL06VNqbm5WjUOHDlFsbOyKNc1kq7y8nLsl6kCU2dlZTn6cnJyouLiY1\/F\/3dzc6MaNG2yzSEePHlV81f5fUlJSQsnJyaqBUIFWlvqadEIkIiMj6dixY8JaRuruo2mMU5OQkEC5ubks6KtXr1QlEIt0+PBhbsf8DqhlkJ6vN+QIXIq2vWqO\/v5+8Yy10SVxOHDgwIrHoFCHywMPHz7kmLUaLFJmZibZ2dnxggSC2MmTJ4X1K3AZCIDrDbmiba+aQ9diXheRXF1duUMCcKLwEYsEREJ7S52cnBx69+4dz1mkL1++kJGREfvWzs5OysrK4uMn+US5gDcNfvzRo0diZRl7e3sKCQmhixcvst9HUoM7Fzffn0AXkRBj8L5ir48fPxaryyC5wPuPthfimaenJ9esEiwSwNG7du0aJSUlsV+EunIDGQ98OzIvCaS0EAQgAQoNDeU5PoNqb2\/n+UaD9hXiyFrcu3ePysrKVnzMog7qonPnzvGNJmV4EiqR\/jSfPn3iN\/Xq1auczTQ1NfGdjxfR0dHBG0aGpc7Bgwf5ZkImiqxIk+joaP57SkNvIkmp8c6dO\/kEw5WZmJhwMQch0P0OCwvjxwC4iLy8PJ77+Pj80hlBGmthYaG1Lvrb0ZtIYGRkhKysrDhIA\/QJccJAWloaFRUV8RzAjb1\/\/57n+Pgc4qqDIGtjYyMsZaFXkeCaLly4ICxSdbaROZqbm3NnAKCO0Mw04fLUO+AIuOqxSknoVaSgoCDq6urieVtbG7sxgCCKkgBi4YSgOMzPz+e4JY19+\/atiD\/h4eGcPSkRvYqELBLfoQNIOaVvAeGEQBTEHQiWnZ3N7k\/bAIODgzw\/e\/YsC6s09CrSJrpA9A\/IVtST\/yHuMgAAAABJRU5ErkJggg==\" alt=\"\" width=\"105\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e. specific heat of gas is <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"36\" height=\"21\" \/><\/p>\n<p>iv. Again when gas is heated and allowed to expend at such a rate that the temperature fall more due to expansion then rises in temperature due to heat supply. In this case<\/p>\n<p><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"119\" height=\"29\" \/><\/p>\n<p><span style=\"font-family: 'New times roman';\">i.e. specific heat of gas is <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">16 Reversible and Irreversible Process:<\/span><\/u><\/strong><\/p>\n<ol>\n<li><u>Reversible Process:<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Any process which can be retraced in its reverse direction exactly is called reversible process.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Conditions:-<\/span><\/u><\/strong><\/p>\n<ol class=\"awlist21\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">The process must be quasi statics. i.e it must be infinite\u00a0\u00a0 slow so as to seems as in rest.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">The forces such as viscosity, frictions, inelasticity etc. should be absent.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times roman';\">Examples:-<\/span><\/strong><\/p>\n<ol class=\"awlist22\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 The process of electrolysis is reversible if the resistance of electrolyte is small.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0A Carnot cycle.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 21.6pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0The process of gradually expansion and extension of an elastic spring is approximately reversible.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'New times roman';\">We cannot have a perfect reversible process becomes of frictional force, viscosity etc.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 21.6pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u>2.\u00a0 Irreversible Process:<\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Any process which cannot be retracted in reverse direction exactly is called irreversible process.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><span style=\"font-family: 'New times roman';\">Examples:<\/span><\/em><\/strong><\/p>\n<ol class=\"awlist24\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Diffusion of gases.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Dissolution of salt in water.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Rusting of iron.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Sudden compression or contraction of gas.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">17 Heat Engine:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Heat Engine\" 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\" alt=\"Heat Engine\" width=\"213\" height=\"182\" \/><span style=\"font-family: 'New times roman';\">It is a device which converts heat energy into mechanical energy.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><em><span style=\"font-family: 'New times roman';\">A heat engine has the following essentials parts:<\/span><\/em><\/p>\n<ol class=\"awlist25\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Source:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is heat reservoir at higher temperature\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0of infinite heat capacity.<\/span><\/p>\n<ol class=\"awlist26\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Sink:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is a heat reservoir at a lower temperature\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0of infinite heat capacity. Any amount of heat can be supplied to it without changing its temperature.<\/span><\/p>\n<ol class=\"awlist27\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Working Substance:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is a material which performs mechanical work heat is supplied to it.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><span style=\"font-family: 'New times roman';\">Working:-<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">In every cycle of operation the working substance absorbs a definite amount of heat\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0from the source at higher temperature and do some work and rejects the remaining heat to sink working substance may be a cylinder with a piston which transfer mechanical energy to wheel of a vehicle via a shaft.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Efficiency of a heat engine:<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is defined as the ratio of net work done by a engine in one cycle to the amount of heat absorbed by the working substance from the source.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"344\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">i.e.\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"103\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">or\u00a0 \u00a0 <\/span><span style=\"font-family: 'Cambria Math';\">\ud835\udec8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"62\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Here efficiency can be clearly that it is less than 1 or 100%. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">The efficiency of steam engine is about 12 to 16% and of petrol engine is 26% and of diesel engine about 40%.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">Types of Heat Engine:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">There are of two types of heat engine.<\/span><\/p>\n<ol class=\"awlist28\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold; font-style: italic;\"><u><span style=\"font-style: normal;\">\u00a0 \u00a0 \u00a0External combustion engine:-<\/span><\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">In this engine the heat needed for working substance is produced by burning the full outside the cylinder and piston arrangement of the engine. A steam engine is an example of external combustion engine.<\/span><\/p>\n<ol class=\"awlist29\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"i\">\n<li style=\"margin-top: 6pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold; font-style: italic; list-style-position: inside;\"><u><span style=\"font-style: normal;\">Internal Combustion Engine:-<\/span><\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">In this engine the heat needed for the engine is produced by burning the fuel inside the main cylinder. The petrol and diesel engine are the examples of internal combustion engine.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'New times romon';\">A internal combustion engine is more efficient then external combustion engine.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">18 Limitations of the first law of thermo dynamics:<\/span><\/u><\/strong><\/p>\n<ol class=\"awlist30\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt;\">\u00a0 \u00a0 It does not indicate the direction of transfer of heat as why heat flow from hot body to cold body.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0It\u00a0does not tells conditions under which heat can be converted into mechanical energy,<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 It does not tell the extent to which heat energy can be converted into work.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">19 Second Law of thermo dynamics:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">The second law&#8217;s statements are given by a number of ways but mainly two statements are famous as given below.<\/span><\/p>\n<ol class=\"awlist31\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Kelvin \u2013 Planck\u2019s Statements:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">According to this statement it is impossible to get a continuous supply of work by cooling a body to a temperature lower than that of coldest of its surrounding.<\/span><\/p>\n<ol class=\"awlist32\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Clausius Statements:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">It is impossible for a self acting machine to transfer heat from a cold body to hot body without any external energy.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">Significance statement:-<\/span><\/u><\/strong><\/p>\n<ol>\n<li style=\"text-align: justify; line-height: 150%; font-size: 12pt;\">It puts significant limits to the efficiency of a heat engine.<\/li>\n<li style=\"text-align: justify; line-height: 150%; font-size: 12pt;\">It tells that efficiency of refrigeration can never be infinite.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">Limitations:<\/span><\/u><\/strong><\/p>\n<ol>\n<li>It cannot be proved directly.<\/li>\n<li>It is only applicable to a cyclic process.<\/li>\n<li>It is only applicable to certain conditions.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">20 Carnot&#8217;s reversible Engine:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Sadi Carnot introduced the concept of an ideal heat engine the main parts of this heat engine are:-<\/span><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: left;\" title=\"Carnot's reversible Engine\" 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\" alt=\"Carnot's reversible Engine\" width=\"247\" height=\"154\" \/><u><\/u><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<ol class=\"awlist35\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0Source:-<\/u><span style=\"font-weight: normal;\">A hot body maintained at a fixed high temperature\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"21\" \/><span style=\"font-weight: normal;\">\u00a0having infinite heat capacity and any amount of heat can be taken from it without changing its temperature is called source.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0Sink:- <\/u><span style=\"font-weight: normal;\">A cold body maintained at a fixed low temperature\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"21\" \/><span style=\"font-weight: normal;\">\u00a0having infinite heat capacity and any amount of heat can be rejected to it without changing its temperature is called sink.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\">\u00a0 \u00a0 \u00a0Working substance:-<span style=\"font-weight: normal;\">A cylinder with insulated sides and conducting base containing perfect gas as working substance. A perfect insulated and frictionless piston is fitted into the cylinder.<\/span><\/li>\n<li style=\"margin-top: 3pt; margin-left: 18pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 Insulated Pad:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">A perfectly non conducting platform serving as a stand for the cylinder is also provided so that working substance can undergo adiabatic operations.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><u><span style=\"font-family: 'New times romon';\">21\u00a0<\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'New times romon';\">Carnot Cycle:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">The main parts of Carnot cycle are<\/span><\/p>\n<ol class=\"awlist36\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 3pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Isothermal Expansion Operation:<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Carnot Cycle\" 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\" alt=\"Carnot Cycle\" width=\"326\" height=\"297\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">When cylinder is placed on source then it expansion by expends by acquiring temperature\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0from initial stage<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"152\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0final stage. <\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">The\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0amount of heat is absorbed by the gas and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0amount of work is done by the gas as<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQAAAAAfCAYAAAAIhROcAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA4\/SURBVHhe7dwFjORGEwXgk8LMzMycKMzMzMzMzJwoicKoMDMzMzMzMzNT\/\/p63JNen2d373K7f3bPT7Ky0+Ox29VVr15V+9In1KhRY6BEHyj+rlGjxkCGmgBqRDzzzDPh\/vvvD6+++mr4+++\/w3fffRc\/P\/TQQ+H7778vzqrR21ATQI2I4447Lgw77LDhtttuiwTw1VdfhTnmmCNstNFG4ZtvvinOqtHbUBNAjYjXXnstzDzzzOHbb7+NnxHAUkstFb744ov4uUbvRE0ANSI+\/PDDMMEEE4TPP\/88ft59993DHXfcEf+u0XtRE0CNCBl\/nHHGCZ9++ml48sknw0477RRLgRq9GzUB1Ij4448\/woQTThjefffdsNZaa0VCSPjrr7\/Cgw8+GM4999xw4oknhuuvvz6O1ej5qAmgRhMTTzxx2GCDDWIjMIddgAMPPDCWCXoF888\/f7NUqNGzURNAjSYWW2yxsPHGG4c\/\/\/yzGPkHaczW4DbbbBN++eWX+LlGz0ZNAL0EJPzvv\/9eGbydxQMPPNByy08\/4NFHHw0HHHBAfEeg7g\/0DvQoAvjxxx\/Ds88+G2688cbwxBNP\/Oez0McffxxuuummOF+Hv83\/559\/Ls4IseGWvq86Pvjgg+LM1hD0F154YVhkkUXC6aefXowOWNx5553hsMMOiwRxxRVXhE8++aT4ZuCEdbnvvvsi6ebQO7nlllvarOE999wTfSHvmyDQp556Kn5vt+Wnn34qvvkHjzzySPzeeQmatDfffHObcWty6623xjH\/\/fXXX+N4Ge+9915UcPmcewQBMJY30uabb774csqWW24ZpplmmrDMMsu0aVb91\/Dll1+GueeeO4wyyihh6623Duuvv34Yf\/zxw\/LLLx\/32wWu55liiinC5ptvHmadddYw0kgjxXNXWmmlMPTQQ4e77rqruFr7sF8\/+eSTh0suuaQYGXDgUJp\/Z555ZrjgggvCUUcdFVXAwAqJZ8UVVwyTTTZZ+Oyzz4rRBvRLrO9www0XNt100+irc845ZxhjjDHCddddV5zVAJ8eZJBBwmijjRZeeumlYrQBn0ceeeQw4ogjhpdffrkYbRDMggsuGMYaa6xIQPDDDz+EBRZYIAw\/\/PCxUVsmJZB0ll566TDllFO2iZkeQQCypD1qW1Mp67\/\/\/vthzDHHDCeddFL8\/F+Fl2lWW2214lOD1Ycaaqhw7bXXho8++ijMNddc4ZVXXonfrbvuutGxwCLNMsssnc60XuEde+yxwwsvvFCM1OgqUEBLLLFEJACN0RyS1YYbbhiTVSqT+OzCCy8clltuuViqJcjIM844Y2y+UlgJv\/32W1hzzTUjofOHXDlIGghm9dVXb14fWUgksn8aK+Oiiy5qzpmKSIgE8Pzzz4djjz02PPzww8VwCK+\/\/nq47LLLmmxCXjjHeHcCc2E8DSolQAKjzjPPPGGTTTYpRroP7HXyySfH4GQfEu6UU04J77zzTnFGAzKnoDzmmGOKkYZ0xPjnnXdezB7kokXjGNSBGhs83\/nnn9\/p7TZrxWFkA9fiUGeffXb8zG6+l8F7SuZm26uvvjoSJce2M0HlsMfjjz8ezjjjjPiZnWTW448\/vk1mE0TOs2UpK5ZLKQkkXd\/6uUd6C7I9WDPB556y+htvvFF804A1R+p77rlnMdIgBYG8yiqrtCEAJSGVgOjNMYHK0oylDA899NBitAFyf4YZZggnnHBC\/Iz411hjjVgStwJbmvM111wTRh999Eg8CZEAPNT0008ftt1222I4hCOPPDKy09dffx0\/W4DBBhssPPfcc\/FzZ8GoapWODgtWBRKYFGasHBaeoUnnfoWgffHFFyvnkR9VW12cZZdddgnTTTddXGTSeP\/994+2wsw52GqYYYZpszhXXXVVlHb+8U0OxEo2asT1KzjYFltsER1BgAj8nXfeORKNkmDfffeN9btS5Oijjy5+9Q\/s8c8777z9fAi6Mjg4yVplz\/xQE7eCwJUxkRhn5bwUoL85MSUokx1++OFhr732is83xBBDNNcLEWy11VZxbd5+++0YZLY3U4NUTS6hsLXvl1xyyTD11FO3yYxVYFv2O+uss+L6kedl6W4O1tE6g7VRd8vy5RJgjz32iIHs\/tYHPKPP4s16JZmfIODd1zj\/ohTYqxXMmZ30iJynTHjzzTeLbwsCcBLnYSTAYiYho5CpgEkXWmihTmekhKeffjqsvPLKHR7q5SrsuuuusW4pv5Ou1pJdk+H6BclBquaRH5otZQhUqkQ9r2ZPGRwZqPdznHbaadExKQaOwnE8iwUpd+svvvji+I9x+udf3pmPgORM5qKkMDbVVFPFui\/VkIsuumgMmDKQtHXq16OqQUlxCNAqe+YHRVIFGQ6ZXnnllcVIiATL1mzGeSULpZUxTs0nL7\/88niuc3bbbbfYR0FG7LHddtuF9dZbL37HzwTj3XffHc8H5y6++OId+rbgs+5sax78T3DncN3BBx88xpLXqZGXtUHEefY3L5Kcbyj9zMH8+Dul5vlHGGGEvpIQu0kqXtYab7zxYmC3B4mOmpAwzZ8CeOyxx4pvsx6A7C\/oATMKEFkuSRwEkdcpHkBH256wC7cCoyKUjg7XK4NByHy1k79zaKAMOeSQ4fbbby9GGuffe++9kfHbk3PuxYmq5pEf5XvmoJj8SznX8oyrrrpq2GGHHYpvG6BOsLhmJTkn+GWf3BESZGyNnKrvwFw422abbdYXWVJw+iG5elCOcNBzzjmnaVuOTx10JTpr21bPyaHZKZV7nlsPRWAkIAnJ6eCDD+7Lb7zJ6JVmNS+1hjwEY\/JjqoCETsFurtTAEUccET+3AtXI19kToYoFjbg8JsALU9bi0ksvjXPYfvvt4\/3yoANdf793f0kMAVlfgY1E99tvv9hHELgJnpVvUz9KUAovEVsVXJsyVFKYs1jxm9xPmgSgThXwfmTSZOGkk04aGQrLMmLqB1g89alusMm0VxZwTv2Djg6sWoZsyHikUg6G0Ggh25KjOFcdbgEEW14PlsGomLpqHvlRrukTqBFliX1xUCaZp0VP4GDmh33NkQ0xejljJMw+++xhxx137MuhgUOceuqp4aCDDorPxqY5kAqnz5\/Z\/MnmJLVla4TZ6pkGFPgPeVq2ZfnwRmEV+FkqZUCwe0U5392gPgRPap7mQCAyI5s4T5POnBKQseSWQHI7v\/z2YxkCXTz4vYSENPgA5ZZg7ZSBgjhBcEoO5QagxjYFALK99aPQElEIfjsIuT\/wW29hUjTG9Qeq+hAJFCyiTHN2fQ3oVJ5AkwBIi4kmmiga4pBDDolOJ8upvT1QXjcAMuBwJtQeAehKY62OjtRryCFwyEFSKgc5TVprBCUwiDmZJ2nYHgFwKlK4ah75kcvEHGzk\/jIZIEkOmTs1xxp11FFjowksHntWSXBNGgupzKpCejb16myzzdYXAciEGqU5ZBXvBaQMInNRALlD5dDgpQIRu3PM32eZ19+dhTXTyKyyZ360elYlCzmcoM9gazS3rczKL6xjGZ6DgshhTilLIlqqAJCMvzVf23tGNmRfpGIdHFSY+5DrCe5BYuc7U8jHOsjwfpfg\/7+QfEEiEYaSF9vzB3PKyQVSfyGpuLfeeiuMO+64sV9Xhvg1Z9k+zdnv+QBFkNAkAKyttjDZFDz2LzXaZNYqdIYA\/i1kUE7PKIwp2GRWsjBliRydIYB\/i7333rtNwGFUTEt+CiDzxOqDDjpos042V9mNPctBeMMNN8S6saPsXEUArrv22mvH0kC9J7u6vnWk5BLU5SussEJ09LJjAUfhTKnm5Mxq9bw73R2QbJSiJDICRkLIkW05LtIlxXXVq6SvXoDn0OW3DkpFMjj1VmRujTPXQULKNKrK9RFLHqQJGn8pWycoMREAVZbAN6ksysN1EI\/YoRTs+uRg25Qc+LZsn8pWasN1rGcOJQ0ydJ+E9E5M7u\/WX5\/JeueQZCeZZJI25U6TAMipPGOBhoeti6q3lKA7CEAAkTDKE8FDKlmQqoWC7iAAht1nn32KTw3ypABkL7sWAtTfOq7smQKeg6kPkUSSgyT6sssuG8\/lvFWkllBFAK4tc5Cn6kGOL4hnmmmmSAYJal9ZBXFWyW8yMs+qnG+dddZpdz5dAYqTjWRMz4UUEYAA1N8RuHzO81TB\/Eld\/uI3SsV8x0GZxs+tj7LXjoS1swZkeRmIUS9FfyY1ohEPEuWLpLrdA\/NCJgLUfV3PWiEXKiEnKwFuJ4gCKPuxIFUC8QdN42R\/ikN5wRb8J0GgO5c\/pjKaD3omZJf6RfwNCRnXzE\/P0iQAE9Thzieqfmpv37g7CADMidMyOKcAjp\/PNaE7CMA98utbJIGXGFy20XRxyCyJACyQMcGWCMBv0rnG07lVaFUCcCJzSs4k86XdigRzNOa7KiANzsGZzU3dWtXl7w7IiOwJ7MEPU4lozT1re35p\/s4x\/yoCc720u5XWrtX1EFBan7S+fmMt0rjfsrUkmsYc7p\/WOYf7+76KiKmG9Hv3TvPPx0n\/hHx+aW3LcwN287s0nhRRkwD6BxaKQ6ZmWFeD9JPpBAqW06gsQ8+BJDK33ga9j2mnnbZLApNzk84IQI1ZJf0FY1WztkbPRX8TgA6j7jxppGlD3lZl5AEJDKYvQcIoA8rsShrpkJJlGofll4d6MtKWkmezz61vMCAhuDWBkap+QnktyWiNRC9B1eg96G8C+H9BP4JcbU8q1+g\/qJuRay4xE8hVLz3pC9ToPehxBFCj62A3wduLrchV91mjsUbvQU0ANZrQ2Gy1uwI1AfQ+1ARQo1PwYoktTVtsuuZd3e+p0T2oCaBGp+AFIv9c3KvMXldNb0HW6NmIBFCjRo2BFX36\/A8I4VutEX6faQAAAABJRU5ErkJggg==\" alt=\"\" width=\"256\" height=\"31\" \/><span style=\"font-family: 'New times romon';\">.\u00a0<\/span><\/p>\n<ol class=\"awlist37\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"i\">\n<li style=\"margin-top: 3pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Adiabatic Expansion Operation:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"height: 0pt; margin-top: -3pt; text-align: left; display: block; position: absolute; z-index: 14;\"><img loading=\"lazy\" decoding=\"async\" style=\"margin: 0 0 0 auto; display: block;\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACMAAAAYCAYAAABwZEQ3AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADGSURBVEhL7ZRbDQMhEEUxgwtMoAELWMABDlCAAgxgAAMYWAHT3C2bbpslWR5t+sFJCLk\/cGAGGP0RS6bGkqmxZGosmRq3ZVJKlHMu6Z0YI23bVlI\/t2W01iSEKOkFJBljv5U5Nv28HWMMKaVKGqOpZzjnZK0t6QkEQwgljdEk45zbhQ4gAZlZNK2EEmFzlAygj1CmWTQfC\/0BCXAWm0GzjPd+l8B89bpG6Co4ZDDQQzPpksGLklJO+VvOdMl8iyVTY8lcQ\/QAtMbVc\/\/aBn0AAAAASUVORK5CYII=\" alt=\"\" width=\"35\" height=\"24\" \/><\/span><span style=\"font-family: 'New times romon';\">When a gas is placed on sink at tem T<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">\u00a0and allowed to expand slowly till temp falls up to T<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">. <\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Let w<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">\u00a0is the amount of work done during adiabatic expansion from stage P<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">V<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">T<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'New times romon';\">\u00a0to P<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>3<\/sub><\/span><span style=\"font-family: 'New times romon';\">V<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>3<\/sub><\/span><span style=\"font-family: 'New times romon';\">T<\/span><span style=\"line-height: 150%; font-family: 'New times romon'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'New times romon';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">as\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"215\" height=\"31\" \/><\/p>\n<ol class=\"awlist38\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"i\">\n<li style=\"margin-top: 3pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times romon'; font-size: 12pt; font-weight: bold;\"><u>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Isothermal compression<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Now the gas is placed in thermal contact with the sink at temperature<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">. The gas now compressed isothermally. <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">If\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0is the amount of heat rejected by to the sink and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0is the amount of work done by the surrounding on the system from stage\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">as\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"277\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><span style=\"font-family: 'New times romon';\">Step4: adiabatic compression.<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Now the cylinder is again placed on the insulating pad, the gas is suddenly compressed till it return to initial stage<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEEAAAAVCAYAAAAZ6IOkAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAQUSURBVFhH7ZdJKH1vGMevZAjJmAw7EtkYorAwLAwhykoRG0pWEiHJuKGkLCR2WEixMSyQMiwMZYwMoUhmmWfP\/z7Pfc7933Od91z3t\/z97qcO5\/uc97znPd\/3Pc\/7XA1YAIsJWiwmaLGYoMVigpYfJtzd3UFFRQVMTk5yBGB7extWVlb0x9raGjw\/P\/NVdb6\/v2X3Stzf38vi2E6Ni4sLWXvjY3d3l1sqc3NzAyUlJXB5ecmR\/5GZcHBwAEFBQTA\/P88RHcvLy2BrawvBwcGQlZUFoaGh4ODgAMPDw9xCzNfXFxQUFIBGo4Hq6mqO6kwIDw+n+NDQEEfFlJaWUtuUlBRITU2lcxxLRkYGnRcWFnJLMYeHh+Dv7w+zs7Mc0aE34eHhAVxcXGBzc5Mjcuzt7WF9fZ3Ocdays7MhICCAtClOTk5ooPv7+xzRgS\/U3NzMSp2kpCQYGBig87GxMepPIjIy8sfEibi+vqYJPDs744iBCThLMTExrOTs7OzQQw0\/gb6+PvDy8mKlDj7Q2AScFW9vb3h5eeGIOq2trbSqkNjYWJkJbW1t8P7+zso02D4xMZEVm\/Dx8UGdTk1NUdCYxsZGum743YaFhUFERAQrdW5vb3+YkJ6eDhMTE6zMw9fXF2pra1mZD06AjY0NvL29kSYTMBniICWnjcGXzcvLY6VzEttjQvoNUv+SCTMzM5CWlmYyGYqws7OTLWdzeXx8pPFMT0+TJhPOz8\/B2dmZAkrgssebrKys6L+joyMcHR3xVTmZmZmwt7fHSsfr6yvdNzo6SjokJASOj4\/pXInu7m6oqalhJQeNx75M7U65ubmwuLjI6ifYR0dHh+4c\/6iZcHV1RTeoDRppamqCzs5O8PDwUDWht7cXysvL+YqcpaUlKCoqgujoaKEJuH1bW1sLV217ezutVB8fH\/NMwD0Ys78S\/f39dMPT0xNH1MFZNjYBwT4wmTo5OZlMYmiAyATcnouLi1mJwSQvMkHKgV1dXaTJBNweMYgFhTH47bq6urIyjZoJ7u7uMDg4yBExaia4ubnB+Pg4KzFqJkiJWsppZAImKOwctyFDsArD5Y0F1G8TkciEuLg42lF+g8gEXOo4+J6eHuHnIKFmAn52np6erNgEZGRkBAIDA1np2Nragrm5OTqUyk0lRCasrq7C6ekpK3WUTMAlLI0Fj8\/PT76ijMgEnPCEhASqQCX0JuBDkpOToaWlhSN\/BpbWSiaYAyY\/0efwW6KiohRNwO3Zz8+P3ldCbwKCWRy3uLKyMsoT5oCFVmVlJdUU+fn5VGD9SR2ARRD2ER8fD3V1dVRjmMPCwgJUVVVRHzk5OdDQ0KBfNfX19fR7BesEQ2QmIDhw\/P2wsbHBkb8D3N1EOUKjfemwf\/v4DvsPqLlaPiKW4cgAAAAASUVORK5CYII=\" alt=\"\" width=\"65\" height=\"21\" \/><span style=\"font-family: 'New times romon';\">. Then amount of work done on the gas is<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"211\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">The net amount of work done per cycle can be calculated as the sum of total work done by gas and on the gas as<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Total work done by gas\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"77\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Total work done on gas\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"77\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Net work done\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKUAAAAVCAYAAAAn4S6vAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAY9SURBVGhD7ZhrSFRbFMfNwkSifKUkEWgZlIJIYShRFmIPg0KjDD+IiopC6odCsgeUIVhJ9cFeFhVREaLYg1R8gFaYLyxJzd5lJtq7DDNt1uW\/3Hs6Y2fUvDPjdO\/5wWbOWufM2evstfbaa28b0tCwMrSg1LA6tKDUsDq0oNSwOrSg1LA6tKDUsDq0oNSwOv5XQTlnzhxxpWHNcFBeu3aNysvLWQEGBgZY9\/37d5YfPHjAclNTE8um4smTJ\/ze5uZmoSEaHByk4uJiIRHV1dXxM69evRKa8WNjM7Y5+OnTJ+7z+vXrQkM8FtBJ7t27x\/LDhw+FxvxIv5SVlQnNEDdv3qQvX77w9cuXL\/kZpT\/NzY8fP7hP5fgA2PDt2ze+hl\/Hahd7adOmTeTh4cEK0Nrayg5sa2tjube3l5ydnSkrK4tlU4H3Lly4kFavXi00RPX19TRt2jQhET1+\/JhtuXr1qtCMn7EGJZzv6+tLkydPFpqhiYn\/v3nzhuXPnz+Tq6srnT59mmVLoNPpaOfOnTRz5kyhIXr79i3bVVNTw3JfXx85OjrShg0bWLYEsOvEiRNsB+yRYHxKS0v5Gs8EBgaSj48PyyPBXiopKaFZs2axAhw9epQ7uHv3rtAQfyiCaDiPHj0ie3v7UZsM8OGsWbOGgoODhUS0cuVKsrOzExLR06dPuW\/MtH\/LWIMSnDx50iAojxw5wv9vaWkRGiJbW1sDJ1gCjKOLi4uQiC5evMh2IVtKZsyYoV\/lLAXsgh1dXV0sy8R25swZlsHUqVP1QToS7KXu7m6aPn06K8Dy5cs5WBCs4Pbt2xQbG8vXpiYzM9MgWBwcHAzknJwcOnTokJB+sXjx4hEDFSVBeHi4QcN7h+vw7WqgVEHQASxPyJzo89atW6zLz8+njIwMvgY7duygKVOmUEBAAM2ePVtoTU9nZ6fB+CxdupQ2b95Mly9fZrmnp4e8vLz4GlRWVtL8+fMpLCyMJk2axOWQOXj37h3b1djYyHJISAjHzL59+1ju7+8nd3d3vlYCe2EXVh4Jf93Hjx\/12amoqIjOnz\/PH3H8+HFOu1hiUWep8fPnT743WjMWQFeuXOGPwf3U1FSujSBj5iEzz5s3Tzw5RHJyMjsAs26koMR7UPcpG947XIfBUgO1kAzKGzducJ27ZMkSnvn4Zj8\/P4OBPHXqlLgiio6O5kmtBsbXyclpTE3WiUrev3\/P34EgqK6upt27d9OWLVv0pRUCEOMtwXhJGhoa+L9qwM9qNqi1O3fuiH\/9AiUP3l1RUcETPSUlhSfqqlWr+H5CQgJnTyXwHxIgEuJvQfn161d+IVL+ggUL+EZ8fDy\/9MKFC3Tp0iXWqfHs2TMOnNEaNjVqIPOgbxi1bNky1kFGJtq1a5dBCaEES9RIQamGMYcYAzMYYwJHg5iYGEpLS6Pc3Fw6d+4c69RITEykqKgoIZkWOWnb29tpxYoVnMW3bt3KtmEss7OzxZOGIOjy8vIoMjJSaEwPyrTCwkKekAjMgoICthVJT46hku3bt9P9+\/f1\/pewl1Ac4wY+rLa2lm\/IGejv78+ZwVxgV42+vb29eYBBaGgoz\/CRHGuJoMTz6enp9OLFC5b3799Pa9eu5dltjOfPn9PcuXOFZHqQ2WFXREQET1yAzRYyEsoLtVoSZdj69et5TM1Za6J\/+O7w4cMsyzoTq9pwqqqqeNMG8MxvQSlT77p161gJsJtC5GOjYW7QN\/qTIPW7ubnpg1QNSwWlXH4AMg367ejoEBpDPnz4QJ6enkZLAlMBu1BKSLDJgQ5ZxxgYqz179vAO2Fxs3LiR62n5\/TKrY0lXgtIDAYxSRJYjWEnlCYLeS9jMyDMlgPSLnbUlgDHKAEO2MeZ4yXiC8k+XVIyJEhTlOKJSA\/UvDuelQ5Qz39SgFoZjJVgecWQ1GrAfAYBfc4AE9vr1ayENMXwMAVbHs2fP6htsQkkkx\/bPUocVgeL4T4PSnKD8wEE6nILfoKAgcWfiwPigvpXgDBj1vTnLsfGAoPxt+f6bwLkc6rxFixZRUlISHThwQNyZOHAMAnuULS4uTtydOBB8Bw8epG3btnH9tnfvXj5SsiZwaoHxOnbsmND8xZlS47+LjU6n89ea1qyn6fz\/AbMEd4Tfk9AqAAAAAElFTkSuQmCC\" alt=\"\" width=\"165\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">But\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"306\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Or\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"116\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Hence in a Carnot cycle, the mechanical work done by the gas is equal to the area under the Carnot cycle.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong>Q. 3.<\/strong><strong>Consider a Carnot&#8217;s cycle operating between\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"190\" height=\"19\" \/><strong>\u00a0producing 1 kJ of mechanical work per cycle. Find the heat transferred to the engine by the reservoirs.<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Ans.\u00a0 Given: <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"275\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">Efficiency of Carnot\u2019s engine,<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Cambria Math';\">\ud835\udec8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"144\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">But <span style=\"font-family: 'Cambria Math';\">\ud835\udec8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"32\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\">As <img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"382\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times romon';\">22Efficiency of Carnot Engine:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">It is defined as the ratio of the total work done by the Carnot cycle to the amount of heat absorbed by the working substance\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">i.e.<\/span><span style=\"font-family: 'Cambria Math';\">\ud835\udec8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"162\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"111\" height=\"49\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Also<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"240\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u2026\u2026\u2026\u2026\u2026<\/span><span style=\"font-family: 'New times romon';\">(1)<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">And<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"240\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u2026\u2026\u2026\u2026\u2026<\/span><span style=\"font-family: 'New times romon';\">(2)<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">On dividing (i) by (ii) we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"207\" height=\"37\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'New times romon';\">Or<\/span><span style=\"font-family: 'Cambria Math';\">\ud835\udec8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">clearly<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"116\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><em><u><span style=\"font-family: 'New times roman';\">Non Practicability of Carnot Engine:<\/span><\/u><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is not possible to make source and sink of infinite heat capacity.<\/span><\/p>\n<ol class=\"awlist39\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 54pt; text-indent: -54pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0There is no ideal gas.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 54pt; text-indent: -54pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 The cylinder not be practically provided perfectly frictionless piston.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 54pt; text-indent: -54pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Practically a reversible process is not possible.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Refrigerator of heat pump\" 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9RT03OzNUrtmETdyd2LIQ39X7EbPnLoCbXyjOEQvRvt8U4tpkIJ1YiNbf18IVb+I7k3x7V0xBr\/ELWL0eV06gadOmWLl2IyaNGgyzk1dJHRIsmdgHg8bPg8m6ZRgydhb538TMQnxXvwm27jTDykUGWL5xL9JJA5akUAvxLfHNuWD1xDZD9Bwzn9QlwS3r\/ahe+Wu0aPcL5hkuhOkh0tnxLtMpp7v8\/yvBbZsDvF5XXu+U7Los0xsF59AEplfwWpUcO7r1d1g7BBSfV8FCRAU4YN5KE2Zxi6ujAj7tSvaLwGieeFEy4sVxsL9yHq1atUSr1i1wy82BYYmkxxPTclXkVReLv+eBafNXs1la2vNER0UX0BOLUtkLw1LFxIVKT0Hg3UCE8XopyYnEcsVyC1gIOSMjOD16LpH47NFxpIHx5cXGRCAg8C4iojmXh2KpKYkIDAxAYHAoUogLQzFqIfpOWYqAgADcj4iCiPnQVF9Cgu8wpJHyqV5yUhyi+PJpzxpBAnO\/gDuIiI2XY+T3pIiIayS7BlTvHnyV9Oj8SjzGjpvE3j7I9dTK16A0mCg1FssNFyMimRtNKjRvRhrO2tgTC5iAlb8vYa\/mUamXD9Ps064kqFYcZcokFbEKWSofjG6LwmieRBIwxqbHolef3thjthvrN67Db+PGMCxJQgkhVplXbYwE0csN9OEfmVjyvGWEKQXVRehpEvO6ZomVu08yTNrgFPVKiyUnxCA+lX\/2qpi89G2GkTHEVVKzDs2OMtF5CH6BEDVBnCkiFdJUbpjUBKrGqMuUlJ6A0\/ZW6NSlCzz9PODi4Yy2bdri6u0rSEn9fJeJYve8rmDpuj3M7Slp3rLA2GtopEE1j6mbtzSYOCUei+fPQ1h8Co+RzquAnvZhGnaZtH9NtfiBBNEkTujwcydYWB6Bl78nPP29sW2nCfoPG0jcpmQSXHOumDrlFYVdtz4O38jkUuXVNGZtboLtx86VKm9pME\/HC7jhzQ0ElFUdZYFpeE11wQVCMjZqCUZ98sMWB\/Hrr33g5etBLIQnvP094O7thnbt2uLi1XPEQojULk\/AKham4QVC3Jpq6ptRxtEJD7mvVj4Y3S8KS0pOQuu2bWC01gi3nW\/BK4CQIsAL125fxfyF89GzZw+ki7kJM3XKEzD1MHqvdAHT7MScDqyppq95b9a0CWrWrIHZBrPg5edOkhfGkKC6Tp3aaNWyBaKiuVlmdcoTMPUwrsFpP6bhNdUcIbhghZggWiE1TeS4\/DC6LRyjJEoiMcShowegpzeNd5k8MWzEUNhdtEOKiA+q1SxPwNTF6L3SfkyzQbUOrKkWkzzxkmQcsDTHtOnTiMtEgmqSho4cDtvLdkgUp3BBtYq8AvY5GL1X2o9p9vFvHfjoIs1DLcTho\/uhN30qc5m8fT0xnFkIGyQTC0EDb3XLEzD1MNYD6wCm4e9DaP+aauoyJYiScPD4IUII6jJ5MSsxbMQw2F6yRxKbqaYTcwXzCljpMXqvdAHTeFCtvECIVEhZyCorL4zuF45RQiSmkxji2EFGCC9\/ElSTGGIoIYTdRVskEbJIYwh1yhMwdTF6r7Qf0\/DE3CqYbDeFh7cnSR5s68knZczrX8Po\/m1PR6wzXsu5TIQQNKgeTgix88AuOHg6wZ3pqleegKmHeegIdu7CBfTr308zhNh\/cD86deqIjix1QKfOncgx2ZYz1rx5M9SoUb0QvQ5o37E9GjVuxIJqqctECdGk2Y\/oSM516liwjnr16qJRo0YqylNVh4DpMqY\/S18zhNAWCfAPwGyD2fyRsnwif9lvs2B\/0Y5zmWhQ7UddpqFw83ZHTm4WPn76yGvLxdTEBDY2tvyRIF+CVBhC+AcUTYis95QQ9pyFCPDgguqRw4ir5IrsvDf4SP7yi4kpJYQNfyTIlyAVhxD+\/kUTIu817C\/Ys4k5L2IdvPw9mMvkSgjxJrcQQhALYVtKC\/Eu5w2y3rzljwTRFfliXKasd9mwIxZC6jLRRzfoTLWrtxve5GUX6jKVhBAf8t7B9ZoN5i9YhKNHDmHssAGYMGclnr4SiKErUnEIQVymOUW6TNkKLhOxEGymmrpMbuRcTiEuk6naLtOHd1nYYDgBS02O492HTwx7\/SQV7RtUx5LdQhyiK\/LFuEzZua9gf54E1Xp0ppo+y+TOZqrdiMuUQ6yHapdpm5pB9SdYbV+I\/pN\/Ry5PBqmsnNQLPcYuUVG6INooFcpCFEWI17nUZToHPX3qMnmwBUJ0ptrVx40E1apdJhMTU7VcpueSCDSsXRvu4Zk8IpVPWDL2Fwycvo7sCaILUoFiiGIsRB4\/7EqfdvXnnnalM9VuLIYgQfVnDLtePbwWDTsOxes85Wb\/8d1z9G1VD8aWDjwiiLbLF+MyZeUqjDL5e7BELQR1md4Q61HYKFOxhPj0AQtGd8GQuZt5QC4ZEe6oVbMBIjKf84gg2i4VhxDFBNWviVtEXaZpCi6TdNiVzUOodJnUGGX6mIdxvZpgstFeHuDl03tsnDMSszdY4MNH8gsEn0kn5MtxmaiFkLpMJKj2IRaCzVR7uXMxhAoLoZbLRIi0fGIvdB01H4oek+9lCwyeNB\/PXr+C5a51CEx6xp8RRJvliwmqs0ijt6cWgs5DBHiyoVfpTHVh8xDqzlSnR3ijRcPvYbjGFF4ebjA3M8Wu\/VakXK7MqweNcDvsEdsXRLulAsUQxRBCGkNMnwpPX1eSuAVC3Ex14TGEuhNzr1\/8jSA\/d1ge3Y8OzZvgxE1\/\/oxACF2SL8dlIlbgyo3LqFu3Dlq2aoGWLVugVu2a8An0LXKUqTSPbmyYNQR9p6\/ijwRC6JJ8ES4TlY+EFG\/eZCMuLo6kWLaNj4\/Du7x3hAyqI97SPty3f8VktOynh3fvP7DjW0c3wjnyCdsXRLulQrlMhY0ylVbUn6lWlsy4QBjMXYgokUACXZMKZCEKd5lKK+rOVAtScaQCxRBFu0ylEWGB0JcnFcpl0riFEBYIfXGiI4SgQW\/RSf7ohurz0vTu3TtkZWWRAPsN3n94j48f6eiSal35oxuqzxdMgui6aD0haIN99+Ed3r3nE9nP5beKmI+PN\/Tn6OfTe4uYhDg8fPxQhvXp3Qd169VD48aNMWnyRAwZOghr1qzGPy+e5cv7Dlu2GeP02dNKGN3m15NidHhXEN0W7SfEJ0KIj7TR5fJbxX055uXri5kGhBA8dszyKJo1b4ZWbVrD3ctTpvfXs7\/x4HEmMh\/9gb9fPoWHlxssjlngn5f\/sLwPHj2Ao7MDst6+gbHpFlhRQhRRryImEEL3RQcsxAfW8HJZ46PpraxXVsS8vL0wg1gIKXb85AncC7uHV29eFZtXEUtIScTgIYPQrVs3jBw1AmfOnlGppwoTCKH7ovWE+EAthKwBkt5Yti\/H3pKGeeKUJQYPHyLDVOmpi9H1145Ot9G8VUtCCGIh1MwrEEL3RTdcJr7B5Sq6KTyWk\/cGO3aaoh6JC6ZMn1yoXmkwYxPqMlmxY6lLpUpPigmE0H3RGZdJnuRuCk1p4hRMmDCevY6QBdWF6JUGMzbZTAhxBi9eP0fnn39mrz1UpSc9Fgih+6IjLpO0F6bukbQBKmNevj58UF20Xkkw421bZC5TaOR9NG3WjNTjXUBPmlcghO6LDliIj8Q9ecsandRNeUt6ZRd3F7zKJgEzj3n7eLOgWlGP21fOWxJsi4kxsxBSLDA0CGvXrS6gJ80rEEL3RQdiiPyjTO9w7cZ19OrdGy+yXsowLx8fzCAWQlFP6s6UFjMmhGDzEArY2\/fETcqnx7YkCYTQfdERl0neAB88ykSrVq0QHRethEsJoYhJJ89KixlLJ+YUMOn+k3\/+Qg4hhyImEEL3RSdcJhq80oZH3RRXT1ecsjqhhNHGSF0m6Uy1zJ15T317Zb2SYNKZalV6o8f8Bm9fLyVMIITuS6GEyHvzHNvWLMRUwzXIypWvJst78QcWzJqJ5KfZPFK2Qodd3xL\/nDVIfkvdk\/wYDar1FYLqwvRKgsmHXQvq+fn7odevvZGTmyPDBELovhRhIT4hzv8Cqjbsguc53MovKm8fJaDBd9UQlFGKdw2Rxv3hQ8GlmkWJ4rArbZDS3jg\/5uXtg5n8sGtReiXBjLdtJhaCBNUq9N4Rd2n8hHG46XhThgmE0H0p0mVKCbmObzVFCBIcr9IbAiunCB5QT1gMQVyWiOgIHD9pyTc+0iMzN0a6JS6TrzcfQ8gxVXolweiwKyVEYXoZDyXIfPRAhgmE0H0pnhANfsazIgjx6eN73Pd1wp49e3DFOYA1idycLAT7OmPP3j3Yf+wssonL9eqfhxjxc1NMX0r88vM31W46nMv0DvPmz8UZm7OsYXI9tnRLGifZehOXST7KxGGq9EqCUZfpdD6Xqai8AiF0X4olxNeVqmHG3AVYabQamzcbY\/OaJaj6VRWeEJ9w48R2rNx2EJ63z6N+jTqIePgGf8Tdhe3l2\/D3ckGnpjWx97wv\/kiNwcD2jbF023HcvR+jPiGIy\/T02V\/sW2BPnj4ijY9zXZQbJ+cycfMQckyVXkkwOg8xcOBALFqyAAsXzceixYuweDHdLlCJLVm6mKWly5ZiKd0uXUKOaVqMTcab2PoLQbRbPstlyst+gs7NGuCo9WVcvXIOzWtVxrVACa\/JyZa5w7Fohy3hTh6m\/doGh6+F8mfUE+oyJaQmYuVqI+aacLPDXO\/MEo8pBdVF6JUEC48Jh\/kxcxy1PAqLExY4dvwI2bfA0RNHZZj5kYOoV78ezC3MYXnCEieIW3dCulXYt7E+i\/fEmgqi3fJZhHj5Rwi+\/aY6LGxvIjFFhKzsHOLiAMlhntDXm4K5i1eg788\/fRYhpAuE3ublsF6b7ksnw9gxv696gRC3LUvsXd5bDBoyCJExkYLLVAHkswjx9rkYjatVxv7z3vxZIp\/ew3BEF5ic8WCH62YMUCLEgYt3GK6uyBcIkQbJb1mPng\/z8pEuECparyywDZs3wMr6jBIh6Aw7tQgfyPWg6T1x\/ej2jz\/\/QGJSvBKmSk9djF6fkssneN20xiqjNYiWPOWhj7A7tgs3vMO5Yyaf4HTRCtFiXqeU8uxxJk4c2Y+jxIouXjgfpmbH8SL7HX9WM\/L62RPYnjiMI0ctsJy4rxtM9uHP5yWfGiglIb5DcMYLdhEPrp2NKtVqQH\/+cpjt2YGbnmHYvnAsWncbjL1mZujVtgEMt50hOT\/BdNEYtO0xDGYHDyHl4UuuwGKE+t3iB2Ku8UkbobR3VsC86LNMCi5TYXplgfkF+sHW3laJELmEKFl5WSy9ynuNVzmvcPnGJTRt2hSzZs9iGF13wXRys\/CabF\/nlhzL+5jH11gyeZwWhvqVvsK1kBQOIASe3LcZVptf446JPBOHYfBofTYoUjr5hPseVzHit\/HwuRdLrCnpENIi8UuzetBfc0jhan2epIV5YdTI33DTOxRv3uXh6cN0jOrWDAP1jJReQK2OFEmIt6\/\/wb3wGNIbKfR8uW8Qdu8euTkcST4Ql+EeaRDePv4Q\/cG9mOvNy6fwIUFuZHwaHmemI1n0B8Oznz+BH+nJY5LF7FgdEUvEGDZ8GB\/skh6abJUDYA6TukzF6ZUlpkiIvA955Bq9wut3Wcj46wEM5s5Gy1YtMZ\/0kEOGDIWbjzvcvdzg6kW37nDz8oCbtweHeauH0e0\/z\/\/hayyZZP8tQoNv5IT4RH7\/sE71sfGY9OMuH7F5\/mS4R+X\/KpL6khHjh1atOiJCpGxhjm+eg+\/b9iedwudT4vmDOPzcuiXcwtJ5hBMHy62oVK8N\/niZyyPqSZGE0Abx8fXFXEMD1uhkvTLfGBUxuqa6gIVQoVeWmJKFID33S9KDO3o4oUWL5pg0fSoc3R1w4doFdOn+Czp36YROXX4mqRPZ70y2nUuM1f\/+e1jbnOVrLJlkPyWEqPxfXL+Xyo7v3bbEf\/7f\/8D4pDM7zohwwcKNh9l+qYS4yDMHtcGyPQVf42O7aynqtu6DF7mfT4h1swZh3NJdBayNt90efFWnFTKfVzBCXL1yFatWr5I1OjokKgtuFTAvbz6oLkavLDD6BGxiaiI+KbwjlvbcdFj2p2Y\/4dCRQ4TYnuxDLd7+JPnSLxh5yjD23exSYLNJR3HmzOcQohKcIiR4n\/UX1m\/eiVG\/NMRWKzdiLXJgtMAQD1+p8vM\/4eOHj0rpk4IHIZUnce74ulIN3BMR11pJPrGRxz6TVqp433rJ5N3TRNT4+mvcChbxiFxObTNEy14T8baElWg9ISIiw3H91nW+ASr00LLEYdKJOUVMOZUd9jL7JfoN6IeXL+U338HBAVWqVMGefTvZB1q8ArxJQ+a+XOQV4MW+c\/d5mBcM5s\/F2TM0Piu5MEKQ3+cVk4nzx3azwHlE53rYZuWOe852OHld9eDHo+T72LRpE7ZtNcHOnbuwd58Z\/MKS+LNyOW+2ArVbDcLbfFx5n\/MMPZvVhtk5hYEYIp9IrPhHpgRisThfkiCHd8\/zS8DFA\/imVgv8maNcySfSQU3s1Ry\/7y35Wxe1nhBs2JW5J8qLcvJjjBDMQhStVxbYi+zn6N6jO549k38l6C2Jrc5dOY9WrVth9pyZcHJ35hqynztuOt3EDcfrJN3Edba9waeSYfoz9IiF+AxCVK2G605OOHjmOrnO7zG4XU1sPnIRpqa7ZR97Ka1sXzAWzfpNL+DKhNy0RNOOA\/DXa+XBgNyXjzBx+K\/o2bsn+vbti\/4DBmDwkCEYMXIswiSqv75kt3MRqjf9Ffn4gPR7t9GgSXskP37NI+qLDhCi4AIhqeuiiFGXSfE1NIXplQVGX0DQvWd39kZAqbBRJhJUp0iSMWnKBHTs0AFWZ07C6uwp\/EB8\/yZNm6BJkyb4kSS6ZamEGH2xwpWrV\/gaSyZZT1PxfeVvMG7WcjzNymWP4Axs+S26DxqNoISHvFY++ZiNJXrjMHLkSPw25jeWDNfuURp0kcrhNfqo1364ksvy5lkGBnbrAueQJETecYGTn+IQb8nlhsU6VKnTDn8pjILm5TzH5EHdcdoxCA+TwrBq+UIsMdpI3D\/1RuO0nhBvcnIQlxDHN8DC10DTmWpFl6kwvbLAst5m4cDhg0qPZuR+yGNDqy\/zsvGcEOO07Rk0bNQQAwcPwuQpkyF+LEHGo0xkPMlE5mOyfZwBSQmxzL8esOW0pZGsJ0moT2IIWzeuUdJRpv7NqmL+NqsCvXpp5I9YH9T+thI2EYuTk5uH8ABXzJ8zA94Raez8n7F+WLvLiu2XVl4\/jMOPdchv3mCO1zl5SAgPxLL5Brjqxf1PKWFB+PvNe5zfvxJHrgUzrDjRekIkJSdh+MgRbLxf1jO\/Jy4LCWgVMaUFQkXolSWmOMr0\/iO1EFl48z4b2e+zQL90mpaZyhYWGc43lGF0m1+vJFhpn4\/Ky3kJF2cv+Tj9p4\/wcr6Jf7I093hJRlIkzEkMpT9tMtp16IQLbvKnFDRBCCpPM5NhedgMc2ZMQ8f2HWB+zpU\/I5VP2LxYH3GP5Na7KNF6QtBAtWPH9qQ3Jo2O751pY8zfYxe+QEhZrywxRUIUJu\/fv8fbt2\/5oy9HbHcuRY12I2QjS5oihKJ42e\/Gf6q3wWuZm\/YJATfPwt4pGK8V3NmihBEiNeYu9McPRedfemLEiBEs9eo3HA9fq47ui5OLh9Zj2XbN\/LPvct+hR8+eyPgzk2+IJJHeWLbPJ7qmWrpASJZU6JUFFhUXiT+e\/KkWIb5UcT61BZV+6CYLgMuCEOEup\/F\/X9fHgzdcJc52ezF41CRs3rwRVle5R4mKE95CfMTvE3ti3tYT3CG5sbeszZHwuHQ9md8tG5y84sYffZ58+PgRN27fwF\/PnvIjPDSR3pkf7ZFi3j5e\/DyEHFOlVxLs5ZsXePDnA\/ZiA5ak+\/mwMeNG4yb5jY+fPMaTJ09UpqdPP+95IF2XP5MC0a5FC1z04haI5eW8xsPHf7N9TUnWo2R0b98cB897suMnf4gQERHB0uNnrxhWnMhcprV6\/RQIAeRkPUf2u88betOEqLumWtU8hCq9kmC7zXajZo3v0LDh9yTVJ+kHfkuPOeyHH+rj\/\/73P\/wxPU9TA4Utt9\/5587IJfGGINothRKCk4+443IVc2fOwmUnF6xfbogperNxL5Eblnv5WIR1KxZh9uyZ2HXoJEzXLccVBy\/sN92Avaev44kkETs2G2H7gRM4bbEPU6ZMxm7LC\/jAm81H6bFYsdAAk6dMh1c49whBfqHDrrRxShspnR2mbkp+rCwWCNE11exFZUXoeXh5YMpU7p2ygsuk+6JEiJ\/adcP4cWMwbOgwOAQnMvxlZjjqVP4ae21d8ezpI0wb2AFjFu9kN9\/wt644eMEHL59moGezejjpEIJ3JGA0M5qK4YZb8SEvF+tmDEbPkTOQ+uAvONnswTffNYH4eQ6yn6Zh2LAxSPvzH1yyWI+2A2eytRT5RfpeJvtL5xEeHU56ctoQpb05ScTFoRi1EJpeICR7lWURen88+gPJ6ckMEwih+5LPQliy\/U\/Eb5c+l\/MxW4yG31ZF2J+cub+wzwg9xy0hPfcbdKxbBQ6h3Aq5JeO7YfOJW2z\/zI5FjBBU9i6bjFkbj7H9HProeI0auPfHK9w+vhHNuw7EXrMDMN24HAOnLFVJCOkCofMXL0B\/pn6BN+dJG6ls2FUBU6VXEoy+l4l9MEXNvAIhdF8Kd5lIz5zz9l0BQlzavwa9Jq1gw2eb5wzB9JV7kZ4UgT5dOiE0hXv8uzBCvHuciIY16yDyz1ew3DgTXX8zgPjBQ7zJeUsIyFQKiHSm+u8Xf6N9h\/bsITrqukgbobRBKo4yyRqpCr2SYPRVlnKXicMU9Z69+kcJEwih+1IoIZ6m38epK94qCdF\/+lp266O87TBJfx7WGO9EVLJ8LXWRhKhdH\/FPsuBhtwtV6jRFSMpDRob3eXkqm5P0NTS0Rz55xgp2523YvhSTui70rdxcUC3HVOmVBONcJu41NPn1JH9IMHToYLzJzZFhAiF0X2SEWD9jIBo0b4\/x48ez1KF1C9y+J+IJUQ0RT7hnQSghBs82Zrd+8fieGDxuJiytzuLylauIF\/3JdCghRi40YfuUEHM2c64YI0S9Rkj9Oxt5OX9j8oCO+KpydYwcOxVrN+3GCxULRqQuE3uOiO+NZc8UKWCyBULF6JUEK\/Sji3k5mGMwB3vM9inlFQih+yIjxHsSANMZVHki7hLzYz6RQJncbP5ef3j\/Hrl53PT+UdPfMWXqJAwYMAC9urYnPX5LPMr5RHTyZDq05897z0\/wkUKUyvqQh3\/++RvZxGXi6ioobE01bYQ0sZ6YJtJT58PKYoGQ7FWW+fS8\/LzQr19f9ti3Yl6BELovMkKUVN6\/SMfg8fNkU\/Efcl+iX+cu+LOkKzKKEcVXWUrTvbBQrFi1grgrb2QYXVOtvEBIoUcvJca9\/Vv60UW5XubDTKRJUpUwmgRC6L6UmhB5\/6SgcZ06MPx9Hfbt34fN61bgoB23\/FCTQmeqpQ1O2hu\/zHqBwUMG48ixw2zdAcXkH0yR68mC4VJiMpdJzbwCIXRfSk0IKimRAVixdDFWbdyOyET1XxxQEpG\/hiZXaVGO+IEIXbt2wd3gOwxT\/E61phb+SL9TTTE6orR46RLiJr0ooCfNKxBC9+WzCFEeUnCBkHxt8+Onj9gHESmW\/zvVinqlxaRv\/854mIG+\/X6FkdHv+eZBlPMKhNB90XpCcDPVnHtCt9zwJ7eviFmdOaXxBULSmerJU6dg\/wEz7otBReQVCKH7ogMWQh5DKLkp+TDjLcZo\/OOPcHZzZN+uLkxPXSz7bbZspvr562fMMhSXVyCE7ovOuEyKSeqmKCY6yvRz107o1bsP3PnvSavSKwqji5AyiXt06LA5+vfvhw3GG\/hHN5T1FJMiJhBC90VHXCZpo5P3xvkx6Xeqs0jP\/oa+GJlgj58+wY5dOxFwNwB\/PX\/KGrxi3ux3b\/Ai+yXf+79DYmoSe7vezDkzERYRJn+4r4h6FZNACN0XnXCZ2HegSU8sD2bpKI8yJlsgpIDRt2Fs3rIJv3Trhrr16yGTrbqjj12IMHLUSHTv0Y19jD0lLZmVl\/32DR49\/VNWBzfsqvAsk4p6FTGBELovWk8I2siolfgAPn2ib72mW2XM1z8Asw1mqdZjiR5z2Ju3OfDx8UFwcBAePX4k18mXd6vpNlhbny1Ynqo6yLEgui9aTwh1xZ8RYjZ\/pBkxMdkGW5uSv\/1NEN2VCkOIgAB\/jRPC1MREIMQXJhWIEGVgIUxNYGNT8O3VglRcqVAu05wycJlsBAvxRckX4zJ9pH8k+KXp6d9P8fzFCyVM1QiRiYmp2i7Th9w38PVwhu2ZUzhjex7x6dxHYgTRLak4hCgiqKaNPftdNl6\/f43Xb19g5JgRmGM4h+yTY4Jl575ipMgvNIZQx0JE+N7AuAmTce6mO\/568ifMjRehWo0G8I4u\/dd3BPl3pOK4TEXEEIwQefRbb6\/g4euJVq1bsnQvKoRh9LNX1FrkF3ViiLg7N9Hu575Ifsh9yJ7Kp7xsDGpXB\/rrzHlEEF2RCkSIwl0mSojX77Pw\/N1LDB40EHvMdmHdpo2YNl2PYC\/wOjdbNSGKGWX6kPM3fm39Ayzyf1zk03v2OalRC7fxgCC6Il+My5RFrMAt15vo0uVnePq5wdXdGW1at0ZA6B1y7nWpXCa\/i2b4tmFXvMy3Fpx+wWZIhzpYvseeRwTRFalAQXXho0yUEC\/fvUK3Ht1w+LgFPAPoJ6k8sW2HKUaOHYmXhVkIU9MiXKZPWDm5N4bO2cQfyyXrYQS++7oKXMKFGELXpOK4TP5Fu0z2F+3Qp++v8PZ1Zx8v9Pb3hLu3G9q3awcPT7dCXKYiZqo\/5qBvs1pYuN2aB+Ryfu9KdBoyC1rwalxBSigVykIURog3OW\/QsXMnrNu4Fg4ut7kPGPp54YbjNSxYvAD9+vdX+eGRImOIj28xsGUdzDE+yQOcvPgjHj+3aYu7CQ+REhmEvXv2ICRW+RvKgmivfBGEyMjMwC\/duqBJk8YwMJjDXCZvkkaPG4PmzZuhR89u+PtZwVezFzfKdMBoKn5o2xviv17h08cPkCSEY86sqXALSqCBBC7YnkNyYjj69x2OrFzBXOiCfDEuU1bua9hfsIOe3lRmIbz93TF8xFC4ebsiK+dloS5TUUF1btY\/2Ld1DSZMmIQxI4eg1+DxSPlT+mneT3j7Ng8f3jzBpKkGyJW+8lwQrZYvJqh+lZcNu4vnME1\/muybz8NGDIOrjxte0aBaxShTiWaqSdA+ojOxQFsUv4rzEfaHd8KT\/9CgINovFYcQxViI7NwsFljr6U1jH1L3JqQYSi2Elztek3OqLIS6M9WcfMLSMV0xeuEO7uhDLo7tWo1d5qdx8eRxiNT8LKwg\/65UHJepmJnqrDxKCHvoTScWgg27ejALwVymQghR0qddT5osQKM2PZH6mJSX+wZ2Jw\/jwIEDOHDkDHLeCzGELsiXQwhqIS5QQpAYws+DvZ91OHWZCCEKfXSjmJnq\/EK\/m5aWLkaeEC\/orHwxLhNnIZRdpmHEZXL1dmez2IXNVJeEEILovlSooLooQryWBtW8y0SHXoeOHA53ElRnkXMqg+oiZ6oFqYhScVymIhYIcUH1a9ifJxaCuUzu8CZWgg67Mpfp7etCXCZhgdCXJhXIQhT\/tKsdH1TTWWpqJdiwq5cbG5LVRAwhiO7LZxHiypUrrNFoQzIwMECnzp1UnqNp85aNmDBxPDfKROIHL3\/iMhFCzJw1A8bGm7CNWIP8eQYM6I9x48YVwIVUsdK1a9f4Fv2ZhJg4YSJmzZyJtWtWs7RmzSrZfnlixSWaZ9XK5Rg1agjnMvnLXaZJk8djldHSUpUrpKLT59zT8sJmzZiByVOm8C36MwkxadIkuLi5IiMzExkPMiHJzCD7D8iWHJcrRvcLx8QkT7w4GQePm7OgWuoy0WFX20v2SCDnRJkStcsTMHUxeq+0G3NwcsQUjRLCxQWZGaQyliTIJJVk0m05Ymy\/CCwjQ4yktASYHz3AuUx+bsxC0Jlquwu2SEqNh4ToqFuegKmHsXul5ZiTo4OGLYQrtRCkcMI6Ce1lCQO54\/LDMorBaJ4EcRLMjx\/kLEQAiSFoUD2SWghbdk6cKVaZV8BKj3G9snZjjs6OhBCT+RatIUJQ5slZSCpkLCxPjO4XjklInkRREg4dO8gm5ugsNQ2sqctkd9GOWI9EiHkLoU55AqYuRu+VdmOOTg4adplcictEK2EVEeZRBkorLjeMbgvHqIVITKeEkLpMdNWcF5uptrtoS84lcIRQs7yyxpKT4nDz0lk4+98vcV7twkgj1HLMkbhMGiYEH1STxLkzCgFMuWFkvwhMTPLQoPrQ8UO8y8StqR7Ku0zxEhpUU5dJvfLUxUTidERFhiM2gbhk5CZwegSXSIrMG+znhA4\/1sIa84tF6gnY52OOzk4adpn4oJomyrgHbJ+wsRwxul8URoPq5LR4LqimC4T85AuEaFCdkkKDapHKvKXFLhzdji5dumP5SiMM7dkRow2N2Tmvi4fwQ+ueiE8VFV6eJA0Te7XGmkMX5JgqPS3H6L3SdqwMgmoXwjra+1HmkZ6PMI+ZpXLE2LYIjOaRWgjOZZIvEKIWIo6co1ZEVd7SYGnJYWjxfR3cCIhimJjEL1u27WHnou\/5wOzISaRRK1FYeRnpHCGIhZBhqvS0HON6Ze3GHMoqhmD+GWUhrZCysFwxui0co4RITE+UBdWedMWcnxubqWYxhIgPqtUsrzgsOcIJVb\/5Dld8wmVYakqKWnkZJuEJcYgQoig9rcfovdJuzNGJjjJpOIZgZohVRCpl0Ts5LleM7heO0VGmJNLoj1sdQ926ddC6dSu0btMStWrVxMVrF5CSqtlRJnFKNDo3ro7vm7bDLgsrxCUmM7104prtWrcIfYZPRGx0GDb8PhfdB4zEDtPNGPRrD3TvMxz34lOVCCERpWDTounYfMCq2Hq1D6P3SruxMiGE1BR9jtvzORgdVy4OE5GUmJIIF3dXuLo5c4nsp6SnQKQwTq1uecVhfq6X0a1NU\/y\/\/\/kf1G\/cGlY3PJiO51Vz1GraGTGpYlw\/vg3VGneCT2gYou97oWmtyth+ypHcKCkhLmD\/hnmYs84M6eQmqlOvNmGqrqm2YZp3mfIH1aQSGrSUJ0b3tRIjPf1V6yPo3LIhqtRvi5h0CQJun0TtJp0RmyKGy+ndqNtuEEQsnxhjujXCmn12sqC616Ah+GXEDGLhiqhDizF6r7QdK6OZaso6aS8r7S3KD+P2tQeTSESIS0iWYTF3b6Dq11XgGpEGfwdCCGYhJHA+vQd12g9GOtOTYEz3xthw8BK5UZyFmDJ\/KepX\/xZ7zjqwchXrKI\/\/43Mx7l5pN6b5YVeVE3OEjV8wlp4cjg2b9vA3IQOBt06iXrOeSBBLCCFO8BZCJLcQTI+zEMYW10gMQS1EKxZD2B5Yh+\/qNIHL3agy\/c1fKlZmM9WsMlYprYg7Lj+MbrUHE6dGo3fbZpgwYy42rjNC\/wGDce62Lzt319UOHXoOQ3yaBJ7njqDjYD32NG4msRCzR\/6CgzYuRC8d80b3xQ6r2yzAXj5jFAZNWoQ0SdH1ah9G75V2Y2VACMFlUoWJxekIDPBFYGg4iwHKog5tx7h7pd1YGc1UExNEb7p0LJ+ysRwxGpAKmPZhrFcuIywmOhxiYjFLkjcyKqIA5uR4u+yDakU2CpiAaRqLCHTG4tWbkC6RnlMv75XTZth58pISpvkFQvmCas43IywsV4zuC5j2YfReaRbLEKdi6bxZuBudJNfLEGG5\/ij07dcf\/fv\/ivp16qBr994kduuPls1a4GZgDJeXxGOrFsyEb1icLG8ZTMxpAyEETDsxutUsFupxAfPW7FbCEiN8sXv\/CeJCSRB\/9zqqVq0Lr4gUlnff9m2ITRPLyvO5cQLLt1mQc1xeGlRrfIGQonliP5L9I+WH0X0B0z6M3itNYwfWG+LkTX8lLDUlAUmpIoZZ7ViKZj3HQUwfzSDn42JjiY68PHFKBMaO10ca7259kWuqBezfwdi90iQmEcFwymj4R6cVqjdtYBvM22RRMK9MT4wZY0dwz4wRTPMz1fStGw9IRex5IOKnSZ8bETAB0zBGH6MfM3IkokX0maSCemlx\/vj+229wwSdahqnSW03ijevBcQzTyjXVDpcscdEpsFi9wjG6rxtYhigVFvu2YvTgPug5cCKiUsRq51XEMkTJ2Ld1HYb2647BEwyQQFyGkv6WssfovSqIJUcFYc\/+w2zlYFF6+TFxSiyGDx6JFHKsSu\/22V2o3qQbUlm5ynkV9bYvngRr1zCGlcESUoUFQqQCykD6I9TFYkLcMW\/5JqSJSeDDY7GRIdhlugXr16\/BggULsNxoLQIj4gstj+3rCHbF0gSzVu0lvV08hvbqjgBi\/ktT3tndK7HE9ARSY4MwYOBQhCWQIFJBz+P2eVhddFS7vLLA2L0qBLM+uAWH7Z2K1VPExOkJ+G3Eb0hg8w\/59TKwasZgDJ+zQQGTIPxeECJi6IpIeXmb543HJf9ohpXJoxu0Ihqw0B+QSX4kd6wOJoHJCgPcDIiUYXdcL6DHLz1w4vwNJKeLGDlWG0yE5XXvQsuj26Iw7mIUr1c4xpVRurwKGPFf547siq2nuIf1Sl+eGON6NcfRS34KmLKeyfKpGDpzNWs0UqxkdaiDFX1dmJtSCCZOjcW0KbOQLKaNVM28kjTojR6G0CTulUGKepK0GPz8Y02Y2XvIMJdLJ7F0xQqMGj4IV7yJRWB4JuZOGAGfqGSmp3mX6TPWVKcl3MfYcXrsGR2KZaQloF+7Rth58rqSXnLsfXj7hxRaHt0vDIu754Fx46YiNpW6JiXLS7cZpFeaN+k33A6MKHHeApg4CYPbN8K2U7eL1isOk6Sga4PKOHbJV47l05OIRRCLP6OOYjBxYiSmjh0L\/\/C4QvXovSoK27FMHxc8OdelKD1FbK3hJNzyiyigF+Jqjxp1m5JgmVhcHou6H0w8DwmOGs\/DrjPOXFniRPw2jFgZ0h6oXhkF1YSpjK0KizHUwILcbDDHaLcMu+tohco1GuJOfHqhecWkUV2wt4G1rT2iktI4PdLzOt26gsDwGAT7u+OstTUCw2JY3rvutviuVmOcuXgVvsFhXHkZIjhcv0j07BCdlMrK8HF3gEdAKCLvB8La+iw87oSyetOTw9Dy++owPnwatzx8GRYbEcTqOGtti9h08huV\/jfSGEkdovQkXDxng7M29nwdpF7iJvVqXQ8LtpjD0dUT4nz\/m0SSjhtXLiA0Mg5ONy\/BwSuAnU9JioYN+U0XrzuxR8Ul4gS0qVUJ6\/dawcXLD8lJMThnfxGJqUk4b2uNO2HRCPRzg4OHP1cvKcPf04n9ZhfvAIQEesOddDC03vjo+7AlZV9xcGd6aanxuHD+IuKSEnDpvC25ZuFELwNerrdJ\/rO46ebH9JIj\/dCw5nc4cNIOzj7c76TX9da1C0wvKCqBYbSOhNgw2F+6hqTkWPJ\/2OBedCL7f90uHMLS7SdleorXrzDMyXoP1ptfKKhHr0t+jKT0lChMm6rH7hPFogMdMc1wrezaOxALUSYz1VwAQ1jLttxxcdjVwxux4fBFGXbObB2+q9cB0emq86YlhGF0\/95YZ7IdS+ZMxE8deiMkJgneTlfQtmE1tP2lP7Zu34F+PzdH897jIRKl4IDxIlSuVhcbTXfiOrmZNBhdpDceRhu2YuKwXhg4bRkhkSv6\/\/wTGrXsjPXGppgwpAeqN+qEmHQxbtpboH71ypi1fD0s7a4gNtgFHdp2wr7Dx0g5o2DnEVXgf0tPjMBvg3pjjfF2LJ49AU3a98F90nN53rZHi++rYfTMpThw7AxpQPL\/jSana2fR6Luv0b3fKEwY9iva\/joZ9wOcMfy30dhuuhWtf6yP\/baOcLp+Fj9U\/S\/0FqzBkVPWOLx9Fb7+v68xXn8uerRpjLH6izGmf2f0nryclXvVcju69x+FQwd2o23T+hg1zRCXnXwQ5H4FI0dPImVvxo91a+D0LT+cMd+Gqv\/9CiMm6aN\/l1YYM88Y1kd2YrPJDqxbboCqVWrDJTgO54\/vQc2qVbBkLTl\/yYH490lYNHk4FhitxwajBfi+UTM43YkgrkwidqwxwP99\/R2mzzVEuya1sXKfDftdCQHX8NvsteyaSa+B\/J6rxkRJEZihPw\/JInGRevQ4OT4Cu7dugM+9aHj7EGtKsMObl8HOKVCmx03MaZQQxELQKJ5nKJ0sYb6aGthR48U4eIGb2KPY5YObULnWjwhO4N6RlD\/v2b0r0X3MfLYvTotH\/\/YNsWzXGXZ+Qp\/mWHvIjp3zvGiBr6q3RLxIglDv86j9QyuEp3BBlYv1PnToPwHe3t44ttsINVv2gYi4bOtmDcakRdtZvYmhjqhS6Rs4hqRAkhKJNj\/Ugq3nPfZbfC4dQpXqDXD6ijNiwwJwJ4IuBJL\/b3T\/7O4V6Dl2IcMkokT0bVMfK3ZbI4OY675tvsc2Kz6GUPjfuLxiDGhVE3utnRAXdgeOnneweNKvWL7tKPm9Xpg+pDOmG+0h+kloX\/sbHL1MCE7yJoW6oEbVWvCPTYOf220ERcTjwOpZjBD0pk\/u3war99uzOkwXjcOQ6SS2IP64\/qAu2GR+ll2LEd2bYcmOU0iNCkSjWjVxKzAKQV7O8LtPH3vgf58kGb80qgoLErukRgeicZ06cAmK4a7L1aNo3H4gkpn7S2KlUd0w3GADyxvqfhHf1m6B6BQR3ByuITyeziJnQhTni8HjDNl9ll8D7roUjhGCW5lh78nL7HxReQ+bLkPX7r3YZw32nbmKiDuuWGS0BenkN0r1uEc3NLxAiP4QzmRxZondZDWwIxvnw\/ySmwy7R9ybr\/5TCVa3iKlXkddo5hAMnbOexyRYNKk3JizZxvYn9CWEMCeEIHqBjjaoVKMF4on\/KCVEGCOEBLtXTMEPLX+G8fadsLtwGR7U3JPyGCGW7GD1ihJ8UZ0QwiGEBF6pETwhQlm9acR31hvRG5XI+a79RiIgMpHVKf3faB2r9QdjFG0MPLZwfG+MW0LIxghRnydEweuSkSnCgNY1sc\/GmcMyUtCraU0MGKOP\/eYWuHr9BkIjYsnNTkT7OjwhiF4iJcS3teFP\/We+vP2MEMvI\/5aBZYRUE5aYQETIsVJvMJu4EiVHot0PVTBSby4OWBzDtZsOCI+JJw39DiFELdy+Sywff509btpDb\/IEzF24EA2IBTty0RepMXd4QtAx\/0xYmixCsz6TIeKvwYH1s9Fh6HT2W0IoIeq0RHSqiPyf8v9XnOCPAaMNlDDpdSkSI66ZrY0dUknDVj+vBDcu2iEikV4juV7ZLBDizb7cZJFjNbBzZmux6dhVGUbdmVHdmqLzkGlI4p8\/Ucx7cPVM\/NRtLDum5xaO644V1EKQ4wm\/Nsc6QgiqF+Rgg2\/qtkUSIcQ9r3Oo9X1LhNORCXLOfJMB6rftgzgaZPNl0zooISYv3s4wcbwvanxTBa5hxPdPoYSoCRv3UKaXnhwDN08\/eDqcR4emdTFz3UFWhvx\/y4DZan007zWGva2PYvPGdMPKPWfJ\/5fAWQg6ysTXq5yXI4SZNR8AZqRhSPt6mEHiLCU9CWchjpGemmLJIc6oSQhxJ47OvnJ6BykhJi1j+uH+t9G8QT0MHDIcBguMEJNMYrTUWHRtWoNYBUuSR36d06I4QjgQC0ExUVIkOv9Yl7kZGTSYb1gFFhd8kUYtRO3acL4bzfRuW5rgux86IDKZu87710zHSION7Lfcc+MIEZuSzuqS\/h9Jd29hxPQVShjNy\/2W8sHoPITmg2rKRBkzabBCmVk85n\/zOOasIQ1KAbvv74i2jWujc\/\/ROH7yNC5duoCTlhawOn8b0UGuaFSnFjYfPA2Ha7bo0b03AqPp8FkmI8Rac84tuEssRJUfOhLznYnYUDfU\/fZbrNl+AFb2lxF91xF1q36Fzn1GwOL4SWzcYIzoNAlnIRbvYL9FlOCHGpWrwSOa9GgkiB\/QtgHGzlkBq1OnYLlnA1r1Go2QeyEY368zTKxu5vvfMhET7EZ6z9rYtN8Kztdt0LlrT4QQd0Yic5kc+Tz5rwtxmZiFoFaXw07vWI7\/\/U9l6C9eTa7DMew+dIIQLZl3megzPbzLRAgREEcaOl+e1GWSkDosTRZi2uJNCAmPQSrxvbl6M7Bv7Ux8VaU6DH\/fgFOWR7H7mA1zhRoxC0F6fqKXnhzFXqmjv2QDjh3aQTqK\/zALISJ4x8Y1MXPZJpL3DKLjwtC9VUPMWWUKNzdH9OvWCTf8SEBOfgtzmZiFELN6pf+bN3Gz5m06qITJr0v5YGW0ppr07rRChYUX6mDJ5OJPnL6A9aSKeilx4Ti4dzumTByHZavJjThNzGMa6V3I+fv+Lti5cwf2mB0gvnIcX54El20s4X4nlNURHxGMA0et+HJFuHTWAiYk2KYjR1Tf3+06tmwxxs69BxEcQXxkgrlet8M1JzrXQUxtWgwJQA8hjlgpWp6vyzX2ya1zN5yRlhwHi4O7sX3nLlhfvsnXofi\/0X3SK5JAfeeO7diz7yBCIvnfSfx2mxOH4R0cKdNTziuG3Ulz+IdGyzFxOuxPHcZm4y3sOiSl0mHFNJw6vB+B4fFMLz0pCocOHkZSOmdV2W92vg7ba06sjHMH1qJq1ar471dfM1evabtepCNJIvFNMk4fPQDjrVtxwvYKucaEtKnk\/zM\/jOjEFNnv87x9Adu2meA8+f\/PnTlKriONpyRwu3ke9MOUV8l1o\/MR8RF3sW\/XTuzesxtuAfRFzdxvSYy+hwNHTsiG16X\/25FNhrC4RkitgHH7ynpliTk63i6LiTnKOMo8apLoPqlMHYw01pXz9OAbzg3RlSivAkb3BUw1Rkm2ZOYUeIeGIyQ0FEGBPvi1zY+wvEZcoGLyfi5G71WhmDgFelOmsfmhIvXKGKNBdZkSQlqhuthd1\/NYvuUA6Wkpe0uWV4rJ9wUsPyZOj0eHhrVwyOY6Qu\/fQ6CvK8aMmYAI6usXk\/dzMfm9Kog5nzeHsbmtEqZKr6yxMhllkpuikrlMHCbG6f2bcMn1TjF6RWF0X8AKw6wObML3Nb9FlWo1MWnOEgSF05Eq9fKWBZYaG4zla4zZozllVYe6WNnMVFPWsWCFVMKCFZ6J5YbRfQHTPozeK+3GymammgaWtEIZ84iPVq4Y2RcwLcTIvdJyrMy+D0HZl38irbww6USLgGkXxvXK2o2VyQIh6dQ5rYBG76zicsTovoBpH0bvlbZjZTLKxMwPq5Awj21phQImYMRN0XJM8yvm+Me\/ORNEKlJ4\/Lb8MLovYAJWckyjM9UTJ07E4SNHCMucWHJwdISjA78VMAHTAezAwYOaC6rXrl2LHj16oGfPnkISkk4m2n43bNzIt+jPJIQgglQ0EQghiCAKIhBCEEFkAvz\/EkX6iUuAMS4AAAAASUVORK5CYII=\" alt=\"Refrigerator of heat pump\" width=\"196\" height=\"193\" \/><strong><u><span style=\"font-family: 'New times roman';\">23 Refrigerator of heat pump:\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">Refrigerator<\/span><\/u><\/strong><span style=\"font-family: 'New times roman';\">:\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">A refrigerator is a Carnot&#8217;s heat engine working in the reverse direction.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">In a refrigerator the working substance absorbs heat from a cold reservoir and transfer to source at high temperature with the help of external agency motor having Freon gas<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD4AAAAVCAYAAAAeql2xAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAARlSURBVFhH7ZZJKLZdGMeRhUxJsVCUISyQF2UKC0XIVDZEFCJ2hLCQLGRayIaSjQ2xQDKUmYSSQmTIEDJlnsfr+\/7nvh7PffN4eL\/6vvry\/uo8net\/n3Oec53hOpcO\/VD+OP7T+OP4T+OD4xcXF5Sfn08DAwOsKNnf36e5uTlaWVmhp6cnVpVAn5+fF+0ODw9ZJXp+fhZjx8bG0ujoKKvaub29FeN8VrRxdXVF6enptL6+zooaheMbGxvk7OxMExMTrKhZW1sjHx8fsrW1paioKNLR0SFLS0v+qqaiooKMjIwoODiYvL29RbuMjAz+SrS9vS20paUlVrQDxxMSEkSf8PBwiomJEUVfX59cXFy41edg4T08PKitrY0ViTfHsTpmZma0uLjIipqtrS0yNDSk0tJSVoj6+vrIzc2NLYmioiIxwYWFBVZILE5nZydbRMPDw2JhXl5eWPma4uJiMY68T2JiItXW1rKlHZxAzH9zc5MVmeOYtK+vL1tK7O3tKTQ0lF5fX1khOj8\/V\/zx1NSUcBqOyWlvbxe7pqK8vJxCQkLY+h6RkZGUlpbGlsTY2BgdHByw9TX9\/f1kYmLCFjuOFcGkNd1r7Cy+7e3tsaIZLIyfn59icTSBK5Cbm8vW9zAwMKDGxka2iHp6erj2e8AP1SYIxxHQIGo6fnDIyspKq0PYffRvaWlhRTM3NzeiHXbruyAwoU9JSQk1NTWRu7u7CJD\/BIzT3Nws1fGDAGBqaiqE98BpHE9tdHV1iUERuLSBgIZ29\/f3rBDV1NSIHQ0KCiJdXV1W1TQ0NIg+dXV1olhYWIgXQ87Q0BBZW1tTRESEGGN8fJy\/KME4qampUh0\/2hxH488GUoHJo91X4ER4eXmxJVFdXc01Kc4gwMrJzMwkf39\/tkg4d3x8zJZEVlYW14gmJyc\/ncsHx4+OjsSqa0KT43d3d\/T4+MjW546fnJxwTSIlJYXi4+PZ+khZWZl4TuXY2NhQXl4eW18zMzOjCGJyMMfs7Gypjh88ZRBPT0+FKMfOzo4KCgrYIrq+viYnJydFRB0cHBT9l5eXWSGanp4mPT09tiTQBscVVwJ5gRzECXNzc7YkcBLR57vB7OHhQbwYvb29rCjBWIjuoo4fBC78aVVVlRDldHR0iHc3LCyMkpOTRWdNK6pKMvC+BgQEiHphYSF\/lUDy4+DgQIGBgWIBVaCOBZZreGmQN2Cc+vr6T7NEFcgK8eTJcwY5OKXyGPJ2Pru7u8nR0ZEtJZgQ7g4yup2dHVY\/ggQBbXDczs7OWFVzeXlJs7OzbElgQq6urm\/XQtUPARBjqYo28BrhGiHIAjxZ71+opKQkEUBVvDmOFcXTVVlZycp\/A4IVovLu7q4oxsbG\/OX7tLa2Uk5OztsYcXFxIm6pwLVCiiuPS4qIhFWOjo4WCQbu\/b\/N6uoqeXp6Kgquye8AZ96PgYLcBOCaIGDKFwIoHAe478jX5fn2\/xVs5MjIiLj\/79H529FfP6+8\/voLYoQ+Fh0Tq30AAAAASUVORK5CYII=\" alt=\"\" width=\"62\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">.<\/span><\/p>\n<ol class=\"awlist40\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 In refrigerator gas is allowed to expand suddenly (adiabatically) from high to low pressure. This cools it and converts it into vapor liquid mixture.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0The cold fluid allowed absorbing heat from reservoir.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 After which the gas is compressed till it reaches at temperature greater than atmospheric pressure and temperature.<\/li>\n<li style=\"margin-top: 6pt; margin-left: 36pt; text-indent: -36pt; text-align: justify; line-height: 150%; font-family: 'New times roman'; font-size: 12pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Finally the vapor is compressed isothermally to reject heat to surrounding and then return to initial stage.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It is defined as the ratio of heat removed\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"21\" \/><span style=\"font-family: 'New times roman';\">\u00a0per cycle to the mechanic work required to done on it.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"45\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">As<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOMAAAAVCAYAAAC0RVlIAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAkiSURBVHhe7Zp1bBRbFIf5A4fgFiDB3SW4BJfgBHcPTvBAIHiAQHD3oMFdE9wCBAnu7u7OefkOc8t0O91uH+22fW++5Kadu+3s3XuP\/M6ZjSYuLi4RTjSwfndxcYlAXGd0cYkkuM7o4hJJcJ3RxSWSEMQZf\/36JTdu3JAFCxbIyJEjZf78+fLw4UPr1Yjj\/v37smzZMhk9erTMnDlT7t69a73i8n\/ly5cvcuDAAZk4caKMHTtWdu\/eLd++fbNejRi+f\/8ux48flylTpsioUaNky5Yt8vnzZ+tV7wRyxh8\/fsi8efMkS5Ys0qFDB5kxY4ZUrFhRihYtKg8ePLD+yr8QHNauXSt58uSR5s2by5w5c6Rx48aSIUMGuXz5svVXfwf3efHihXXlEhUgQTRq1EgKFSqkAZqB3Q4bNkx+\/vxp\/ZV\/efPmjXTu3Fly5Mghw4cPl8mTJ0u2bNmkU6dO6lshEcgZN2zYIMmSJZOFCxeqh8PTp08lTZo0MmnSJL32NwcPHpTUqVNr5Pv69avO8TNXrlzSp08fvf5bcO6NGzdaV\/8vTp48KUeOHLGuogYfP36Uhg0bSpEiRVTFGWbPni1x48aVly9fWjP+A3\/p1q2bJonTp09rEoGdO3dKggQJ5Pz583rtjQBnfP36tWTNmlXatGkTxIszZ84srVu39nvE+fDhg5QuXVpq1qypB2CnWrVqOsKCOnXqyLp166yr4GGTUQyoB8O1a9eka9euAXvDfVq1aqWHEBV48uSJBqOjR49aM95BBmL0fMbr169bsyJz586V1atX6++fPn2Sfv36SY8ePTSYhzVr1qyRhAkTyp49e6yZ3+zatUtixowpZ86csWb8x969eyV+\/Pi6NjtXr16V6NGjB5l3IsAZyQzczPNQMLJMmTKpwYUWpB8SM6RBeneCrBgrVizZtGmTNfOHypUrqxGFBb46I0GqVq1a+vemNqE2SJQoUYDMRfKmTZtW9u3bp9f+hINHtoV2oDxQP8eOHbPu5J1z585JkiRJZPPmzdaMSM6cOaV9+\/b6O1lhzJgxmrmo6zw5ceKEox3YB2fvJO24X\/Xq1bV88qwPt23bps548+ZNa8Z\/tGjRQveSpGbn0qVLEjt27CCBwwl1RhyOm+XLly9AnhponKRKlUprNU\/evXvntTi9deuWdO\/ePcQRXINo0KBBkj179iDRlcNOnjy5vm5AuuIQt2\/f1nUZmeAJ8xwo6zaDzLty5cpAc577YBg4cKAGAu7BverXr69RmgwJRMgKFSpodvA3GOfjx4\/\/1Vi\/fr0qIF8yJOfBubBncOHCBXXo2rVr6zX21LJlSy13nFi6dKmjHdjHtGnTHJsx2GO8ePFk1qxZ1swfxo8frzIVRWWH+4SndEVdoCqHDBlizfzBZHFjHwQY1kcD8tGjR4HsTJ0RQy5cuLB07NjRmv4DG052YsMNZLLFixdLwYIFfY6moYVFVqlSRQ3bM0LynqR+umeAMzdo0EAPcNGiRRpUzGue4Kg0gojaZnC4ZH\/7HM0rJyjKixcvrrIZ2dqzZ0\/JmzevdtBYc5cuXWTHjh3WX0cdONP8+fOrI4QExoS9sEcEJPZg3LhxWlIAhsbZvX\/\/Xq\/Dkv379+t5HT582Jr5DQGgXLlymjWNvXAeSNZmzZoFZG0n+F+C0fTp00McToqHujtOnDiydetWa+Y37A22ljt37gCno\/fBfiHpWRfln1EP6oxcYIwjRozQSQNOWqlSJd1YsgWYhRNB6bJ6c0Y6sLx5SMOpriCzlClTRrtTdviAfAgis2noYBzIAUPv3r21pnGC9SMlyKJmUHsSXOxzntHVwOMVunZEWtZx7949KVasmEokHJKA5hTR\/QH76LS\/voymTZtKvXr1fMognEHZsmU1ExCke\/XqpYqAziH7i3qwS1hPaPc7rcE+SAL2rGGgZEmRIkWgxg0gfWmUcD4G5CrlF53W4OwBWDP\/h7QOaTgF2kOHDuFIcurUKWvmNyQJShg+jwE7Nf2PixcvSuLEiQPsX50Roya6DxgwQCeBDV++fLkkTZrUUe8S9cha3pyRNDx16tQQx\/Pnz63\/+ANr4v4YPGsxEBGRIkYiecL\/1a1bVxsKvuJrzQg0CeiY8f7IIqIwzjxhwgRp166dbnBEwT467a+3QaavWrWqym2CkK\/gvPQRiPJXrlzRgYLCHmhyYeDBwR46rcU+CPhOzogtUq\/au5METgJJqVKlHLMxasmbM\/4tfOYYMWJonWvALgjMJI1Xr15Zs4EhKKEmzJrVGdk4ul\/oXlIuMoOOYfr06dXInDbFF2f8W3icguFzAGQgUjvPcJBSTofNHJ2+vn37hqpmC40z0rwg2iGJ3r59q+9JvU29hYyJanDeGE1oHBEGDx6s+0BAYg\/4f6RayZIlw\/WZNFkEFUc2vnPnjjoljlagQIFgHx+EtzOitEqUKKGSlNqQRhqP3bw1xeinUFrZs6k6I79wQ25AdMmYMaOUL19eI5iTI4I\/nJH6jm8xIFcJFNQpOI2TDMQgaAzQ1AlOYgZHaJwRQ2OP7PUBMgiDNlI+KoFx\/5vmxpIlS7Q+e\/bsmV6TCeghEO3DE1QS37qhq01tT7Am+Hr7RlZ4OyOcPXtW7YjSLWXKlFqj2ksnOySWtm3bqrS2E+CMwAelG0nBaTpDOGNEZUZgTRgLH5INNcW5p+HzhQVqReOIPMh2yp5OEJ3oKPoC92Q99nvznhHRPY1I2H+UgR1ksr2kCE\/oc1DnU0aZ0sB0uD3xhzMCSYLeAWUUigM87RTbQUkZR+RRmCnTAjkj8GH69+8v6dKl0wfX6Hd7JxV4AzaAgp260kmnhzXUNtQKOB0tc7K2gXY3WZPMTpGN5G7SpEmENVJc\/AMNEsoDsgxNFMoa05kEI5+xZ5qQBFwTzMMLgjJdaR5\/4XAkNeOQrGfo0KH6GmoKW6UzT+kDQZwRkC50MWmE4JCeGYZ2Md0naiTjGMHJ2bACycrXjZAnNE\/sa+KbIPb2M2P79u1B1u3y34LEwTnXqFFDa0gahnZwAmyFZh7PJVesWOGX71jzpIFn1zy2QGkaCBSrVq0KYqumwePojIAhh7eDhZbIuCaXiAebiGyBlzWFNgurM7q4uEQGokX7B2D9O5JAJnQpAAAAAElFTkSuQmCC\" alt=\"\" width=\"227\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"170\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">Neither the value of\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u03b2<\/span><span style=\"font-family: 'New times roman';\">\u00a0better is the refrigerator.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">24 Carnot Theorem:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">It states that no engine working between two given temperature can have efficiency greater than that of Carnot engine working between same two temperature or the efficiency of Carnot heat engine does not depends on the nature of working substance.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'New times roman';\">25 Third Law of Thermo dynamic:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 12pt;\"><span style=\"font-family: 'New times roman';\">According to third law of thermo dynamics the entropy of the universe is increasing continuously.<\/span><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 6pt; margin-left: 13.51pt; margin-bottom: 6pt; padding-left: 4.49pt; font-weight: bold;\">The first law of thermodynamics is a statement of<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (a) Conservation of heat\u00a0 \u00a0(b) conservation of work (c) conservation of momentum\u00a0\u00a0 (d) conservation of energy<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>2.<\/strong><strong>If heat is supplied to an ideal gas in an isothermal process,<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (a) The internal energy of the gas will increase\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (b) the gas will do positive work<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (c) The gas will do negative work\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (d) the said process is not possible.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>3. The pressure p and volume V of an ideal gas both increase in a process.<\/strong><strong>(Both correct h)<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (a) The temperature of the system must increase.\u00a0\u00a0 (b) The work done by the system is positive. <span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (c) Such a process is not possible. <span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0\u00a0\u00a0\u00a0\u00a0 (d) Heat supplied to the gas is equal to the change in internal energy.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>4. in a process on a system, the initial pressure and volume are equal to the final pressure and volume.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a) The initial temperature must be equal to the final temperature. <span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (b) The initial internal energy must be equal to the final internal energy. <span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (c) The net heat given to the system in the process must be zero.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (d) The net work done by the system in the process must be zero.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>5. The internal energy of an ideal gas decreases by the same amount as the work done by the system.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0 (a) The process must be adiabatic. <span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (b) The process must be isothermal.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0 (c) The process must be isobaric.\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (d) The temperature must decrease. <span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>6. The Zeroth law of thermodynamics allows us to de\ufb01ne :<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 A. work\u00a0\u00a0 B. pressure\u00a0\u00a0 C. temperature<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0 D. thermal equilibrium<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>7. Heat has the same units as:<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0 (a). temperature\u00a0\u00a0\u00a0 (b). Work<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0\u00a0\u00a0 (c). Energy\/time\u00a0\u00a0 (d).\u00a0\u00a0\u00a0 heat capacity<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>8. A calorie is about:<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0 (a). 0.24 J\u00a0\u00a0\u00a0\u00a0 (b). 8.3J\u00a0\u00a0\u00a0\u00a0\u00a0 (c).\u00a0 250 J\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (d). 4.2J<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>9.<\/strong><strong>The first law of thermodynamics is concerned with the conservation of<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Momentum (b) Energy<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0\u00a0 (c) Mass (d) Temperature<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>10.<\/strong><strong>Which of the following is not thermodynamically function?<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Enthalpy (b) Work done<span style=\"font-family: Wingdings;\">\uf09f<\/span> (c) Gibb\u2019s energy (d) Internal energy<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>11.<\/strong><strong>First law thermodynamics states that<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 System can do work (b) System has temperature (c) System has pressure (d) Heat is a form of energy<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>12.<\/strong><strong>Temperature is a measurement of coldness or hotness of an object. This definition is based on<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Zeroth law of thermodynamics<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (b) First law of thermodynamics<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (c)\u00a0 Second law of thermodynamics\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (d) Newton\u2019s law of cooling<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>13.<\/strong><strong>First law of thermodynamics is a special case of\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Newton&#8217;s law\u00a0\u00a0\u00a0 (b)\u00a0 Law of conservation of energy<span style=\"font-family: Wingdings;\">\uf09f<\/span> (c)\u00a0 Charle&#8217;s\u00a0 law\u00a0 (d)\u00a0 Law of heat exchange<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>14. in an isothermal change, an ideal gas obeys\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Boyle&#8217;s law<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0 (b) Charle\u2019s law\u00a0\u00a0\u00a0 (c) Gay lussac law (d) none of the above<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>15.<\/strong><strong>The specific heat of a gas in an isothermal process is\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Infinite<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0 (b) Zero\u00a0\u00a0 (c) Negative (d) remains constant<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>16.<\/strong><strong>A container that suits the occurrence of an isothermal process should be made of<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Copper<span style=\"font-family: Wingdings;\">\uf09f<\/span> \u00a0 (b) Glass\u00a0\u00a0 (c) Wood (d) Cloth<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>17.<\/strong><strong>The work done in an adiabatic change in a gas depends only on\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Change is pressure (b) Change is volume\u00a0\u00a0 (c) Change in temperature<span style=\"font-family: Wingdings;\">\uf09f<\/span>\u00a0 (d) None of the above<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>18.<\/strong><strong>An adiabatic process occurs at constant\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Temperature\u00a0\u00a0 (b) Pressure (c) Heat<span style=\"font-family: Wingdings;\">\uf09f<\/span> (d) Temperature and pressure<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>19.<\/strong><strong>A cycle tyre bursts suddenly. This represents an\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Isothermal process (b) Isobaric process\u00a0\u00a0 (c) Isochoric process (d) Adiabatic process<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>20.<\/strong><strong>The internal energy of the gas increases In\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0 (a)\u00a0 Adiabatic expansion (b) Adiabatic compression<span style=\"font-family: Wingdings;\">\uf09f<\/span>\u00a0 (c) Isothermal expansion\u00a0\u00a0 (d) Isothermal compression<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>21.<\/strong><strong>If the door of a refrigerator is kept open, then which of the following is true?<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0 (a)\u00a0 Room is cooled\u00a0\u00a0 (b) Room is heated<span style=\"font-family: Wingdings;\">\uf09f<\/span> (c) Room is either cooled or heated (d) Room is neither cooled nor heated<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>22.<\/strong><strong>A measure of the degree of disorder of a system is known as\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Isobaric (b) Isotropy (c) Enthalpy (d) Entropy<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\"><strong>23.<\/strong><strong>Even Carnot engine cannot give 100% efficiency because we cannot\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Prevent radiation\u00a0\u00a0 (b)\u00a0 Find ideal sources\u00a0\u00a0 (c)\u00a0 Reach absolute zero temperature<span style=\"font-family: Wingdings;\">\uf09f<\/span> (d)\u00a0 Eliminate friction<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt;\"><strong>24.<\/strong><strong>The work done in which of the following processes is zero\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Isothermal process (b) Adiabatic process\u00a0\u00a0\u00a0 (c) Isochoric process<span style=\"font-family: Wingdings;\">\uf09f<\/span>\u00a0 (d) none of these<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt;\"><strong>25. in a cyclic process, work done by the system is<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt;\">\u00a0\u00a0\u00a0\u00a0 (a)\u00a0 Zero\u00a0\u00a0\u00a0\u00a0\u00a0 (b) Equal to heat given to the system<span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt;\">\u00a0\u00a0\u00a0\u00a0 (C)\u00a0 More than the heat given to system\u00a0\u00a0\u00a0 (d) Independent of heat given to the system<\/p>\n<\/div>\n<p style=\"bottom: 10px; right: 10px; position: absolute;\">\n","protected":false},"excerpt":{"rendered":"<p>Chapter 12 Thermodynamics To free download pdf of class 11 physics notes of Chapter 12 Thermodynamics click on the link given below Chapter 12 Thermodynamics: Thermal equilibrium and definition of temperature, zeroth law of thermodynamics, heat, work and internal energy. First law of thermodynamics, Second law of thermodynamics: gaseous state of matter, change of condition [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_uag_custom_page_level_css":"","site-sidebar-layout":"default","site-content-layout":"default","ast-site-content-layout":"default","site-content-style":"default","site-sidebar-style":"default","ast-global-header-display":"","ast-banner-title-visibility":"","ast-main-header-display":"","ast-hfb-above-header-display":"","ast-hfb-below-header-display":"","ast-hfb-mobile-header-display":"","site-post-title":"","ast-breadcrumbs-content":"","ast-featured-img":"","footer-sml-layout":"","ast-disable-related-posts":"","theme-transparent-header-meta":"default","adv-header-id-meta":"","stick-header-meta":"","header-above-stick-meta":"","header-main-stick-meta":"","header-below-stick-meta":"","astra-migrate-meta-layouts":"set","ast-page-background-enabled":"default","ast-page-background-meta":{"desktop":{"background-color":"var(--ast-global-color-4)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"ast-content-background-meta":{"desktop":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"footnotes":""},"class_list":["post-2584","page","type-page","status-publish","hentry"],"aioseo_notices":[],"_hostinger_reach_plugin_has_subscription_block":false,"_hostinger_reach_plugin_is_elementor":false,"uagb_featured_image_src":{"full":false,"thumbnail":false,"medium":false,"medium_large":false,"large":false,"1536x1536":false,"2048x2048":false},"uagb_author_info":{"display_name":"sandeep.soni484@gmail.com","author_link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/author\/sandeep-soni484gmail-com\/"},"uagb_comment_info":0,"uagb_excerpt":"Chapter 12 Thermodynamics To free download pdf of class 11 physics notes of Chapter 12 Thermodynamics click on the link given below Chapter 12 Thermodynamics: Thermal equilibrium and definition of temperature, zeroth law of thermodynamics, heat, work and internal energy. First law of thermodynamics, Second law of thermodynamics: gaseous state of matter, change of condition&hellip;","_links":{"self":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2584","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/comments?post=2584"}],"version-history":[{"count":14,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2584\/revisions"}],"predecessor-version":[{"id":4458,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2584\/revisions\/4458"}],"wp:attachment":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/media?parent=2584"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}