{"id":2278,"date":"2023-05-03T04:33:36","date_gmt":"2023-05-03T04:33:36","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=2278"},"modified":"2024-03-26T13:11:52","modified_gmt":"2024-03-26T13:11:52","slug":"chapter-10-mechanical-properties-of-fluids","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-10-mechanical-properties-of-fluids\/","title":{"rendered":"Chapter 10 Mechanical Properties of Fluids"},"content":{"rendered":"<h1><strong>Chapter\u201310: Mechanical Properties of Fluids<\/strong><\/h1>\n<p><strong>Chapter 10 Mechanical Properties of Fluids : <\/strong>Pressure due to a fluid column; Pascal\u2019s law and its applications (hydraulic lift and hydraulic brakes), effect of gravity on fluid pressure.<\/p>\n<p>Viscosity, Stokes\u2019 law, terminal velocity, streamline and turbulent flow, critical velocity, Bernoulli\u2019s theorem and its applications.<\/p>\n<p>Surface energy and surface tension, angle of contact, excess of pressure across a curved surface, application of surface tension ideas to drops, bubbles and capillary rise.<strong><em>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<\/em><\/strong><\/p>\n<div>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">16 Pressures:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The thrust acting on a body per unit area is called pressure\u00a0<\/span><\/em><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"172\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Pressure is a scalar quantity because it is transmitted equally in all directions when force is applied, which shows that a definite direction is not associated with pressure.<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 11.44pt; margin-bottom: 3pt; line-height: 150%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Unit of Pressure:<\/span><\/strong><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">In SI, unit of pressure is\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"53\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0or Pascal\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACYAAAAYCAYAAACWTY9zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAANbSURBVEhL7ZZLKHRhGMenXJISCVkIsZFLypISwsI1YiEroeSSS9+ErZ0siA12SkTJwoKwwQYLioXkroRccotcZv6f5znPOePMOeMz5fuy+H51Zt7n\/7zvef\/zXseCH4jdbrf9N+YO\/425i0tjl5eXqK2txeTkpCjfi81mQ1paGrq7u0XRY2psYWEB\/v7+mJ6e5heoPD8\/Izs7G0lJSbonNzcXa2trUuvr3N\/fo6mpCQkJCXh4eBBVwWBsY2MDPj4+\/G3G6uoqLBYL+vv7cXp6ir29PRQXF7N2fHwstb7OuwG0t7cjLCwMb29vojoZo9Hx8\/NDa2urKEZGR0fZxNXVlSjA6+sra9XV1aK4BxmKj49HX1+fKE7GlpeXuYPb21tRjGRkZCA8PFwiB9QuPz9fIgc0\/SMjIxgbG8PLywtrNNLOdHR08Duenp441hkrKSnhNeMKdWTI3Efm5uZYn5+fF0WZoubmZl4WjY2N6OrqgqenJ9fb39+XWg5OTk44t76+zrFmjKaREnl5eZww4+7ujusMDAyIApydnSE0NBTBwcG6NdLb28umDg8PRQEqKyu5vStow\/X09HBZM0a7ghpZrVZOmLG5ucl1SktLUVVVhZSUFI5TU1N1u0r9AS0tLaIo0Eh\/ZiwmJgY5OTlc1ozR1qVGnZ2dnDCjoaGBR2FpaUl7nLc5sbi4yO86Pz8XRSEyMhIFBQUSGUlMTOSzjXDLGOWjoqIkcg39gKCgIIkUjo6O4OHhgZmZGVGMmBp7fHzkjisqKjhhBuWLiookck1mZiZCQkIkUoiLi+P2n+34iIgIlJeXc1kz9l7ghllZWZxwRjX+lSuKzjMvLy+eBYI21Pj4OLen44P6MoN27eDgIJc1Y0RbWxuio6Ml0lNYWMgvpnX1J7a2triut7c3fH19efqmpqZYo44DAwO1M02FrjTK7+7ucqwztr29zcmdnR1RFOjgpe1PD53OH099VxwcHPC1dXNzIwowNDSE2dlZ0xGrqanhvtUjR2eMSE9P57vvX6IeVRMTE6KYGLu4uEBAQACGh4dF+bvQmqN\/J2VlZaIoGIwRdJrHxsbyrX99fS3q90LTSddPcnIy6uvrRXVgakyFduDKyopE309dXZ1hPauwsfcP68977L9+A2ept1CuSq4DAAAAAElFTkSuQmCC\" alt=\"\" width=\"38\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"117\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If one Newton force is exerted on one metre square area then pressure applied by the body is called one Pascal. <\/span><span style=\"font-family: 'Times New Roman';\">And in\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"29\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0unit of pressure is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"93\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Dimensional formula\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"104\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">17.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Practical Applications of Pressure:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">A Sharpe Knife Cuts Than a Blunt One:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">For the same total force, the effective force per unit area is more for the Sharpe edge then the blunt edge. Hence shape knife cut better then a flaunt one.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Railway Tracks are Laid on a Large Sized Wooden or Iron Sleeper:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Because sleeper reduce the pressure which prevent the tracks to yield of the ground under the weight of the train<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">It is difficult for a Man to Walk on sand while a camel walks easily on sand:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">In spite of the fact that a camel is much heavier than a man, camel can easily walk on sand or because the area of the camel feet\u2019s is much larger than a man, due to large area pressure is a leg.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Pins and Nails are made to have Pointed Ends:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">When a force is applied over head of a pin or a nail, it transmits a large pressure on the surface and easily penetrates the surface. So pins and nails are made to have pointed ends.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">18.<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Density and Relative Density:<\/span><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 11.44pt; margin-bottom: 3pt; line-height: 150%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Density:-<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">The mass per unit volume of a substance is called density. It is denoted by \u03c1.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If M is the mass of a substance of volume V,\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Then density of substance is given by<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Unit: In SI unit of \u03c1 is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Dimensional formula\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"108\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As pressure is increased, volume decreases and hence density will increase.<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 29.44pt; margin-bottom: 3pt; line-height: 150%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Relative Density:<\/span><\/strong><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">It is defined as the ratio of density of substance to the density of water at<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAYCAYAAADpnJ2CAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAHqSURBVEhL7ZS\/q\/FRHMdJFqKEBVEsBpPIoPxYLBarMkn+gduzyGyxGBiUWTEqu0EmxWihKAZEGBjwfu75PMf3uXy\/3Ks8d3nuq458Pt\/zPq8633O+Mnwj5\/P57Uf4Uv5j4WKxgFarRTKZ5J2\/lEolGI1GyGQyeL1ezGYz\/uQP4\/EY4XAYer2e5iiVSjgcDuRyufvCSCRCk2+Fq9WKZJvNBqfTCdVqFcFgkD8Fer0eCbLZLLbbLfUmkwmtlUgkpIXlchmxWAx2u10kbLfbSKfTvKItosUuGAyGq\/pCrVaTFk6nUwocDgfahlvhfD6H2WzmFdDpdOD3++l\/vV6nbKvVolqKKyHbIo\/Hg0qlQrWUkBGPx2nb5HI5dDodhsMh9aPRKAmXyyXVUlwJ2WEIhUK8AjQajaTwHoFAgIS73Y53xAhCtpUqlepqMgtfhM1mk97XI54S2mw2uFwuFAoFYbCwz+dDJpOBQqH4snC9XvOOGEGYz+dFg4XZPbvUn5FKpSgzGAx4R4wglIKFn3mH\/X6fMuxQ3dLtdlEsFl8rZDidTsqNRiPeAfb7PUwm0\/2Lz2g0GhRUq9X0dfkqbHG3201Zi8UCq9VKp53VD4XH41EY7H4+C8t8zL+LqP9wS\/8FP8KXQ8L3n1\/fN87e3yqhZaUevhApAAAAAElFTkSuQmCC\" alt=\"\" width=\"28\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"width: 18.9pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"206\" height=\"37\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Relative density has no unit, it is a pure number.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The density of water 4<\/span><span style=\"font-family: 'Cambria Math';\">\u2103<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is maximum i.e. 1000<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD0AAAAYCAYAAABJA\/VsAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPWSURBVFhH7Zc3SGxBFIZNhamwEUS0ERHB0BhA0MJaFLWxF1HEBCIIRiwMWIggZkQsTGijCBaCWpkwbGEAHyImUDEuGDDsee8\/d2Z31t3VB\/t29\/F8H1zx\/HdmZ\/4JZ+a60TfDYDDo\/5v+DvzTpm9ubmh7e5s2Nzfp8vJSqP+w6cLCQoqOjqadnR1aWFiggIAAam9v53d\/lemXlxfa2NgQkX3A4PHxsYiIKioqyM3Njd7f302mx8fHKTU1lZ+srCy6v7\/nwnd3d5STk2N8V1tby7ojqKur4445gvT0dIqMjIRh85nOzc3lRnU6nVA0hoaGWK+srORKjiIwMJBaWlpE9Gd4eHjgWcZE6vV61sxMV1dXsznMrkpCQgIVFxfz0nAUW1tb3Pbj46NQ7Ofw8JD6+\/spIyOD4uLi6Pz8nHWrplVKS0spLS2N3t7ehKIxPDzMz+zsLMfYDojRkMrY2Bitra2JyDZJSUkUFRUlIm0QZBtyhhYXF2lmZsasL+vr6zQ6OvrlYNXX15OPjw\/X\/dT0wMAAhYWF0fPzs1BMXFxccNnk5GTq7OwkT09PjvH09fXR8vIyeXl5GbWIiAhR0zoeHh5mSQxJraqqiuseHR2Rn5+f8bfQ+aenJwoPDzdqqH99fS1qW7K7u8vl8LtWTWM0JiYmyN3d3WKpq8gGR0ZGhEJ8NEBrbW0VCvGAeHt7i8iSxsZGbgsdUsEs4rdiYmKEQsaBgEnsV4AzGBr2rgTHFepLysvLeRKAVdPBwcHk7+\/P\/2OZ2QLvsVdUsrOzWZcdAl1dXazZAjPW1NQkIhPS9N7enlC0fQoNy17y+vrKGnKPpKOjg0JDQzmBxcbGUllZmXFbWDV9cHBAZ2dn5OvrSyEhIVaXN0DZxMREEWlI0yorKysWmmRpaYnfnZ6eCsWENK3mCWl6dXVVKMQJFppq+jNsmgbd3d0cFxQUoCBrKnhnr+nMzEyKj48XkTkuMQ2wPKDhKvcR6PaYRlZGUpqenhaKOS4zjUQWFBTE+sekBs0e021tbZyV1f2v4hTTclbRSZWenh7WsQyRNAD2OTRc7VRSUlJYv7q6EoppMPf394Wigbq45dkCg4J68\/PzQtHOamjNzc1C0Y43aMjYv4PR9OTkJOXl5fGDTCfv3gBHinxXU1PDGrKt1Hp7e1mbmpoyag0NDTxAyP5SKyoq4nIAn3voqJqZVbD0Zb2SkhI6OTlhDZclqctBxPeA1ODjK8xm2pnk5+dbbA1n4RLTt7e3fGFRz1pn4hLTg4ODvLQd+QHzGS4xjSvu3NyciJwPm\/7158f3egy6nzxxdvZA\/vcbAAAAAElFTkSuQmCC\" alt=\"\" width=\"61\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Illustration 13: Find the density and specific gravity of gasoline if 51 g occupies 75 cm<\/span><\/strong><strong><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>3<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Sol:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"459\" height=\"48\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 14: The mass of a liter of milk is 1.032 kg. The butterfat that it contains has a density of 865 kg\/m3 when pure, and it constitutes 4 percent of the milk by volume. What is the density of the skimmed milk?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Sol: Find the mass of butterfat present in the milk. Subtract this from total mass to get mass of fat-free milk. The density of fat-free milk is equal to its mass divided by its volume.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Volume of fat in 1000 cm<\/span><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>3<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0of milk = 4% \u00d7 1000 cm<\/span><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>3<\/sup><\/span><span style=\"font-family: 'Times New Roman';\"> = 40 cm<\/span><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>3<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Mass of 40 cm<\/span><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>3<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0fat<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\"> =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"401\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Density of skimmed milk<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"232\" height=\"37\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">19<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">Pascal\u2019s Law:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">According to this law, the pressure applied to an enclosed liquid is transmitted to every portion of the liquid and the wall of the contained vessel.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Experimental Verification of Pascal\u2019s Law:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"220\" height=\"176\" \/><span style=\"font-family: 'Times New Roman';\">Suppose a vessel of three openings A, B, and C of are A, 2A and A\/2 respectively. Again suppose a force F is applied to piston A then to maintain B and C, the force 2F and F\/2 should be applied at B and C. this shows that pressure P is transmitted equally in all directions because<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/em><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"121\" height=\"47\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">20 Applications of Pascal\u2019s Law (Hydraulic Machines):<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The device which works on Pascal\u2019s law is called Hydraulic Machines.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">e.g.: Hydraulic lift, Hydraulic Breaks, Hydraulic Press, and Dentist\u2019s Chair etc.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">(i) Hydraulic Lift:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Mechanical Properties of Fluids\" 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\" alt=\"Mechanical Properties of Fluids\" width=\"184\" height=\"171\" \/><span style=\"font-family: 'Times New Roman';\">It consist of a hydraulic fluid filled container whose both end are fitted with two cylinder of area\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">. The piston of small area\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"26\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0exerts a force\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">directly on the fluid, <\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">so that pressure\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"63\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is transmitted to the whole container. <\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So pressure obtained at\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0will be same as that of at\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"width: 25.11pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"width: 32.5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"width: 25.11pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADsAAAAhCAYAAABnaNNOAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAANxSURBVFhH7ZlLKLRhFMeJEAtCKZlSrFgoSWMWJDazka2oYa8kGiuKUrNhRU2WyM4CqVlQlFzKQuO2w4rIZdzvcz7\/M+edmdfM+GZG6nl9369Ovc95n8nzm+c+Eugfwev1uv7L\/kYMIzsyMkJTU1NSig9DyO7s7FB6ejrV1dVJJj6Ul317eyOz2UwdHR1UVFQk2fhQXtbhcND4+DjNzMxQQsL3mqq07MHBAVksFu5dTfb19VXexo7SsjU1NbS2tsbPGxsbv1d2cnKSexWrMKK3t5dlHx4epEbsKCl7c3NDWVlZPHw17u\/vWfb29lYysaOc7Pv7O9XX15PVakXjJEu0vr7OsicnJ5KJHeVkl5eXaWJigiNYTMshYuH5+Zk8Hg9dX1\/Ty8uLXhZLfWdnZ8Q4Pz+XmurjdDopMzOTTCYTj4rd3V29LGTwoqKiglwulz8aGxs5bxS6urooIyODnz96lA8mIcP4+PiYpex2u2R8YDgYRfbx8ZHS0tJoYWFBMj5CZFdWVljqc0WwubkpT2qDjoLD4uIi79PaCh4iOzg4yBXv7u4k4\/sCgldGVcEihDUnJyeHHVpaWji0vTlEtrS0lMrKyqRENDc3RyUlJVIKz+npKeXl5UUdZ2dn8slQtra2uKFfRWJiotQOT3FxMbW1tUkpgE5W27hTU1OpoKCAIykpiYaGhqRGeNDr+Gy08ZOjBGsL2jw9PS2ZADrZo6MjlsVQ0BpWWVnJG7pRwDyFw+HhoWQC6GS1m0VwxdnZWZ4LfwO9FW38JM3NzewQvOZofPztgGxTUxNlZ2dLKXowZ3Nzc6OOr+bsd6mqqqLCwkIp6fHL4kyKb6S8vJxfGBFcHHCQ6O7ulowevyx6B7I4hBuV7e1tdlhaWpKMHr9sQ0MDDwFcmOfn5\/mlCmDI7+3t8WH+6uqKR2AkhoeHWRYLbTh0c1Ylnp6eqLW1lS8fONTU1tZSSkoK7xCRwPkdwzj4HhyMsrKQbG9vlxLR6OgoL54fDZaMHlz4ITowMCCZUJSU1W5eFxcXkiGqrq6m\/v5+KelBz2OtwekP0pFQUnZ1dZXy8\/Ol5LuJ4VTndrslo6enp4fGxsa+FAVKyuJ2lZyczEc\/9C5k8B+By8tL2t\/fl1qxo6Qsfi7FYR7CNpuN5yl+cejr6+OLQrwoKftTeL1e1x+aTq75QLxHWAAAAABJRU5ErkJggg==\" alt=\"\" width=\"59\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"width: 20.44pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAC0AAAAYCAYAAABurXSEAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAK+SURBVFhH7ZW9S\/JRFMeVsMUXwiQxwUEKVBAlJZyaGgUN2tqk4vEPEAQRB5cclEpdJChcbGhokNa2CISoIG0qamopzbdKzfN4TtffY5haPuSDD33gyr3n3HPv9\/7OPVceDBn1ev32R\/Qg+BE9KP5P0ScnJzAzMwNXV1fM8u\/pKVqj0QCPx4OjoyNm+ZidnR3I5\/Ns9L10Fb2+vg6rq6swPj4Oe3t7zPoxi4uLMDIyAkql8tuz0lH0y8sLfeH7+3uQyWQQjUaZpzM4d25ujuL4fD4cHBwwT388Pj7C9vY2JJNJeH19hWKxCIVCobPolZUVCAQC1EfRXq+X+p8FDymVSukAHo8Hstks8\/SmWq2CzWYDoVAIfr8ffD4fZRHXQj4UfX5+DmNjYxSMyOVysNvt1P8qFxcXYDQaQSAQUEGfnZ1BrVZj3nYagmB5eZn2b60RrVbbWTSmwWKxwO7uLrMATE9Pw\/z8PBv1B6bV7XbD6OgoOBwOZm3n8vKSxMXjcWZ5Y2pqijKHtIne39+nCaenp1xTqVTcKfsB7+bGxgYdfnJysk1QK2trayAWi7ksN0HBwWCQ+u9E49cQiURgtVphYWGBa5iqfkTjVVhaWqLY2dlZyl63q4HodDowm81s9Mbh4SGtcXNzQ+N3ol0uV1sAYjKZKKjXhk2wCA0GA8U4nU7IZDLM05vmAZtUKhVQKBRkL5fLZONE53I5clxfX5OjlaZoXKATd3d3VPESiYTmxmIxeHh4YN7Po1arqfAR3E+v10MoFKI1sd5KpdIf0XgF8G19enqigFbwjmMQCusE\/rlMTEzA8fFx18P1At9l3AufOyzadDpNTx7asC7Q3hB\/y4tEIrC5uUkNg1pJJBKcLxwOM2s7jdOz3t+TSqVIx\/PzM41x7a2tLaoRNn7\/egwDP6IHxfCKbvy4hqvVf\/0GswqKUB7cBi4AAAAASUVORK5CYII=\" alt=\"\" width=\"45\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"width: 32.5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"width: 25.11pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"44\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Thus force on larger piston must be large as compared to smaller piston. This can be used to lift a heavy body.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">(ii)<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">Hydraulic Breaks:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"width: 4.5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">Hydraulic Breaks are used in automobile to retard the motion.<\/span><\/em><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Construction:-<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Hydraulic Breaks\" 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\" alt=\"Hydraulic Breaks\" width=\"264\" height=\"208\" \/><span style=\"font-family: 'Times New Roman';\">It consists of a master cylinder filled with a piston. The piston P is attached to breaks pedal with the help of lever system. The master cylinder is connected to wheel cylinder through a tube and wheel cylinder is consist of two piston\u2019s\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFUAAAAYCAYAAACLM7HoAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAU\/SURBVGhD7ZhrSBVdFIaNLA1NRQmtEA28gFCaSD8y8JJhgSGISCh4CaPUPxakIngBIVMssbAwKxVRS0Xyh4K3P6mkiYJiZJiYSoiFVlaYlq7ve9fsOZ3jeHSO6cdnnAe2ut+zZs3sd2avWUcTMrKlrKys+BlN3WKMpm4DRlO3AaOp28Bfaeq3b9+oq6uLx+vXr4X636Ew9dq1a+Tt7a0zAgICqKCgAMEi6v\/Njx8\/qLS0lExMTKi5uVmoa5Oenq5Y7+nTp+nWrVsiwnAUpn769Ikv5uzZszQ9PU3v37+n+vp6jbZTGBoa4mv+9euXUPRjZmZGjo6OmvVWVFTwsVeuXBERhqEwdXJykhPeuHFDKBJHjhxhfaeQlJSk+noRV1tbK2YSR48epT179oiZYShMbWlp4ZP09\/cLRcLV1XVLTa2pqaHy8nJaWlri+ejoKP8GCwsL9OjRI3rz5o1QiK+nuLh43RIEY8rKyjing4ODqut98uQJx63O6+fnt+n1KkxFTTU1NRUzieXlZbK1tSULCwuhbA5ceE5ODu3du5fi4uLYJEtLS774uro6jmlsbKSTJ09SSEgI6zj3qVOnyMrKinbt2rXmQlHv8VRFRkbSvXv3NDnv378vIvTj6empyPn9+3fWAgMDhWIYClMPHDjAd0kGRf\/ChQt8krdv3wp1c+DJxA0bHBwUClFJSYnOor58+cK\/Yfi+ffsoLS2NKisrWTt27JjCANT73bt308uXL4VCdPPmTY77+fOnUPTj5ORENjY2Yka0uLhIly5d4pukndMQdEzFgnAx2Orx8fEUFhbGC3N2dqaOjg4RpQTbdSPku5+YmCgUCZi22iiQnJxM+\/fvp9u3bwuFKDQ0VCcW58U8OjpaKBIJCQms4ynfCHNzczp+\/DivNyIigo9zcXGh1tZWEaHL58+f+WW+HjqmjoyMcNL8\/Hzq7OzkMT4+Lj5V8vXrV7p69SoFBwcLRT\/Pnz\/n3NpPKcANs7a2FrPfeHl50aFDh3Te3pifOXNGzIgGBgY4Z19fn1AkPDw8uFxsRG9vLx\/\/9OlTzXrfvXsnPtUlKyuLz42dhZt2+PBhPv9a6Jgqb0XcjfVAbSwqKuKnzt\/fX5WpqKXIrW0SmnS0M7m5uUKRmJ+f59iUlBShSKAWv3jxQsyICgsLFTmxI7C7UlNThaKfy5cv8\/E430agxn\/48EHMiNtL7Oi10DHVx8eHnxw1yPU1MzNTlanyArTBiwAa+kNt5CdQewt2d3ezhpongxKxOuf58+dZGx4eFop+Tpw4wbFqysRq0MO6u7uLmS4aU9GG4AR48xqCWlMzMjI4\/8TEBM+joqL4ayQ0vAy1FybvmLm5OaEQxcTEaAyQY\/Py8lgbGxvjOV4w7e3timP1gZfyuXPnxEw92Kk4B8qFjK+vLw+gMfXVq1cciK+khqDWVDw5yI\/tjpanurqav5dDe\/DgAR08eJA+fvzIsXhBurm58d8ysbGxHPv48WM2A1seuwUaygJyPnz4kPtdaChP9vb2NDMzIzLogl2AuIsXLwpFPchbVVUlZhLIhQE0pt69e5fu3LnDo62tjT9Ug1pTwdTUFOefnZ0VitQSNTQ08N2XwbU0NTWJmQQ+x\/f5np4eoUigdCCnfEMAel3k1c6pDWK116tdpzfCzs6Onj17Jma\/wU2Wa7vG1M1iiKk7nfDwcG4BZfT1wX9sKv7Lo93m\/K3gnyxBQUHcsWCgY0DbtxabNhW9IfpZ9I4Y2dnZii37N4Gvs\/Ja5YFuaS3++Ek1ooRN\/ffHdePYyrHi+A97CfJmQLQE\/AAAAABJRU5ErkJggg==\" alt=\"\" width=\"85\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0these pistons press against the break shoe\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFEAAAAYCAYAAACC2BGSAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAVaSURBVFhH7ZhbSFRdFMfHS4qglRUaipqBiAU9SD2YPRSIPiT60IuEJloPKhVEVAYRKJIIImSYl\/AWIuItL1SKWhRaCoqWZZl4QcMLSmp5S9P18V+z93xnnMs35vBRMj84DPt\/9tnn7P9Ze+11RkUWto3FRDNgMdEMWEw0AxYTzcCOMrG1tVVz\/J\/omFhdXU0hISHk7+\/Px9mzZ+nRo0fi7J8NzFOpVHT16lWhGKavr4\/OnTunmWdwcDDduXNHnN0aWiaeP3+enJ2dqbm5mSYmJujjx4+0f\/9+NvVvASb29vaKln4KCgrI1taW8vLyaHx8nEZHR+n06dPk4uIiemwNjYmDg4P8AI2NjUJRg8HLyspE68+mrq6O57CysiIU\/cCs69evi5aad+\/e0YkTJ0Rra2hMLC0t5QcYHh4WivlpaWmhrKwsmpub4\/br16\/5F6yvr1N5eTm9evVKKMSrAf0XFhaEosvLly+5z48fP+jUqVM8B4xliJGREe7z+PFjoWwfjYnv37\/nwePi4mhjY0Oo5gHRbWNjw2mhsLCQvLy8+F4XLlzg80NDQ+Tt7U2XL19mfWxsjJKTk8nR0ZGvg7Y5uvBCrK2tKSgoiMc8dOgQ9wsNDRU9DIOl7ObmRj9\/\/hTK9tCYiLd3+PBhfhAkWRkt2+XDhw88JiYqQc6CJqPu169f\/NvT08M6ouTmzZuspaWlsfb9+3dug\/7+ftaQ0yRtbW2sPX\/+XCiGSUhI4L44EJnbRWtjWV1dpejoaB7c1dWVvnz5Is7ogomjvzEQ0X5+fnT8+HGhqEEU4R6zs7NCUVNbW8v6xYsXhUJUUlLC2vLyMrcx5tGjR+nYsWPcltTU1HA\/pABTePDgAe3atYuvMba0v337RouLi6KlHy0TJQ0NDWRvb0+enp60trYm1H958+YNG4N8ZIyZmRl+yOzsbKGoiY+PZ33zS7hy5QrZ2dlpmRseHk5OTk6aFIMVgmvv37\/PbUlUVBTr0mxTwPPt27ePl\/f8\/LxQ1bkYaQFj5ufnc64NCwsTZ3XRayK4du0aP9TXr1+FQjy5iIgIun37Np\/7LxO7urq4H5afEg8PDwoICBAtNTDpwIEDdObMGaGoQa5U1m+o7zDmp0+fhKIGefbIkSOiZTqTk5M8HjZWCe4RGRkpWsSBhKBC6acPNvHFixfcUPLw4UMefGpqSijqieJNY7c0xcSqqiruh\/JJcuvWLdaKioqEogYvCLrMhUBqeBmSp0+fsjYwMCAUort377KWkZEhFP1gBenbTHDts2fPREs\/Dg4O9PbtW9HShk3ELrgZRMrJkyc1y0iJqSbipuiHfAXu3bvH5u3evVtTEC8tLfEvCnv0VT5oZWUla9PT00Ih6u7uZg3nQHp6OuXm5tKePXs0n3uGchiiCZuXkpSUFNaN5fcnT57wPSWfP3+mwMBASk1N5bYKn3TogGWTk5PDuQbFKPKhMgqVmGoiajf0Q5mCSV66dImrAGiJiYnk4+OjMRO1HnRljSdNxA598OBBNhyHHHPv3r2ct+SYKKCxkSkjVyJfEvJrUlISFRcXk6+vL2vt7e2ily7Ij8iZ2GAknZ2dfF1sbCy3VYg0hDgK38zMTE6kyBP6IlBiqokAfTEu3p4EywqfXspNq6KiQu8uia8QLDWluTASYyJ3STo6OnhMYxGFMRDJ2OhwPWpjY\/OEgVZWVjrlHq5BdSKfyeDGYoytmPi3gt3a3d1dK5\/rq1TAb5kolynqvZ0IIgw5r76+ngMGB4pyQ\/\/ybMlEhDGWXExMDH82YeNBTlWWQTuBpqYmnt\/mA+lCH78ViRa0wcZyw3Js59i48Q+qErOtDXlPPQAAAABJRU5ErkJggg==\" alt=\"\" width=\"81\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Working:-<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">When brake pedal is pressed, piston P is pushed into the master cylinder the pressure so produced is transmitted equally to piston\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"81\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and moves in outward direction and forces the brake shoes to expand outwardly and wheel stops. Hence break is applied.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">21. Expression for Pressure Exerted by a Liquid Column:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a vessel filled with a liquid of density\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and imagine an area\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0at depth<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA4AAAAYCAYAAADKx8xXAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACISURBVDhPY\/hPBvj379+XUY04AE6NYWFh\/1lZWaE8TIBV4+3bt\/8fPXr0PwMDbsfgderAaXzy5AmYDcIgNggQ1Lhr167\/WVlZYH5vby9Y7OfPn6Q7FST26NGjUY0ka0xMTPzPyMgIVgTCLi4u\/6dPn44ixszMjNtGfACvU\/GBAdIIJEpJx\/8KAHObz3tQZ9T9AAAAAElFTkSuQmCC\" alt=\"\" width=\"14\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">. Now the force on the area\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Mechanical Properties of Fluids\" 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\" alt=\"Mechanical Properties of Fluids\" width=\"132\" height=\"245\" \/><span style=\"font-family: 'Times New Roman';\">A=Weight of the liquid contained in the imaginary liquid Column<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">I.e.<\/span><span style=\"width: 18.12pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">F=mass of the liquid in the column of depth<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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xnkhJprbRRncFIvlRmAadIzRHubkEGFCgfpwCqfP1eRzzXnrppdHxV8pVe2sDlfCgeaPBotZS16mdch+hjTa6M5BbZ10TT73cainYr+H4TeBBcBzSz9AErterGeiEB5GSsRhwYBmtjTb6BPy1O\/gsDuGPV7MyuEePHj3+Bz01TTRCsnRaAAAAAElFTkSuQmCC\" alt=\"\" width=\"252\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"78\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So the pressure of the liquid at a depth\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAXCAYAAAAyet74AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAABwSURBVDhP5YzBDcAgCEU5O4eJ7qHrOBU7OIoXbw4CraR4qDHtxUPTl3wk8AT4BUSUfy6GEK5uRkTvPQOAZMW4WGvdLJZSJMokttbYOccxRjbGjM+TiIiyUJbinc+JZ5FBT0pJF2ytlVl\/x8UndoiUD8dnMjyhQxTuAAAAAElFTkSuQmCC\" alt=\"\" width=\"10\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGgAAAAiCAYAAACz35yrAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAXsSURBVGhD7ZpbSFRdFMe9dAEpCRUUraSLguI9EZPENE1KJXsIL2+CkKIIKlkYmRE9VA8KCoaVWWEFkQ9BVoSKipSQSBoZ2UM3i9JSMS9pur7vv2bvaSZnbGb4nNnxzQ8Wc9Y+58y5\/Pdee+91tgPZURq7QIpjF0hxlBXo2rVrdOHCBbp58ybduXOHDX5bW5s4wjY8efKEJiYmhLfyKCsQXoSDgwN9\/fpVlBDFxMRQV1eX8KzP48eP+Z6uXr3K\/u3bt9nfvn07+yuBsgI1NzeTn5+f8DRAtJmZGeFZlx8\/flBUVBSFh4dzS5b8bwXKz8+njIwM3p6fn6f6+nrethXHjx+nu3fv0r59++jIkSOi1HSBBgYG6MSJE3T69Gn68uWLKP0FKt7Fixf5mNbWVqquruZyJQVaWFigDRs20NGjR+nt27dUVFREly5dEnutz\/PnzykuLo7vKzU1lQ4dOiT26At0+PBhampq4m1dcP+lpaU0NzdHQ0ND5OrqytuSZ8+eUWBgIPX397OfkJDA\/wuUFOjDhw98g\/fu3eO4Hx8fzy\/JFvz8+ZN27NhBL1++ZB8C7d69m7cB7nPdunUcksvKytjHwEYyODhITk5O\/D8AoRLHoJUARAdPT0\/q7OxkH4SFhVF2djZvKynQw4cPycfHR3hEHz9+5AexBQ0NDVzjd+3axebr60tr164Ve\/VbEIBfUVEhPKLExEQ6d+6c8IgmJyf5mDdv3rDf3t7O0QKtU4LryQqhpEDofxDrbc2nT59o27ZtepUDfQNesORPAm3evJlevXolPE048\/b2Fh7R2bNnKTg4WHhEZ86c4f9YXFxkXzmB8DKcnZ3p\/PnzosR2REZG6tV+UFtbyy8QoQosJ9DY2Bg5OjrS6Ogo+2gla9as4bAnuX79OofAz58\/8zMjVOI\/JMoJdPLkSe6EYa9fvxal1gW1Fy1n9erV5ObmRrOzs1yOcIQymLaPWEYgzJdCQ0MpJSWFz8GodGpqivcBXAei5eTk0KZNm+j9+\/d8Lo6X6An06NEjamlp0TM0T8RNO0uBiOgrYQcOHOD3Jf3Gxkbav38\/XblyRRy9FOzXHVBAMIRE3QGRnkDojFEDcIGSkhLKy8ujrVu3cllHR4c4yo6pbNmyhec\/xnB3d2dRIQzmQadOnSJ\/f39t\/wP0BBoZGWExcnNzRYkGND+U655oZ3m+f\/9Oe\/fu5V9jIKdXWVnJx2VmZtL9+\/fFnl\/oCfT06VMWAjNmXZDeQLkcy9uxHnoCIccEITD60AWdoL0F2QY9gZKSkiggIEB4GmQGF\/HRGFVVVXyuKfb7sFUXDDVxrT+ZsYQphrOGrmnMvn37Js5cyrFjx5QwrUAyBYEbxywXeaHy8nJav349p1rkuN8QGFy8ePHCJBseHhZnLQUv\/vLly380Y6EW+S1D1zRmy2UnDF3XFqYVSI7gPDw8aOfOnWwYnz948MDe99gQrUBI1kEg1Cw76qAVCPMeJOksGQgUFxfzmN4UKygoEGf99yB3ZuiaxszQdxnV0AqEfFBISIjwzAMhEPHfFLMkXGJeFhERITzjoHIZuqYxswbIr924cUN45sMCyRT4nj17uFAlMGBZtWoV39\/fBj42ouJj4GUp\/NRZWVnk4uLCqYne3l7eoQJIJKLSyMUZtlqPYAm4d6xhKCwspKCgIFFqPkpXSyQcESLQiiDQcmkT1cB8D\/f\/++cDc1FWIExa8SkYcxUpEMr+BjBl2bhxI\/e3UiBLpypKCoTOPi0tjTtXZAfevXvHD7ncJFcVENqSk5Opu7ubfSy0xL1b+sleSYGwoAILM7C6VBoeEitiVAcrYKOjoznEwbCaB\/cuP\/qZi3IC4Yujl5cXjY+PixIN+LLZ19cnPDVBkhnfz3SXBiPfB4Gmp6dFiXkoJRDidGxsLK+c0Z2nYJUPHhILLFQFoS09PZ0OHjwoSjTITziW9p9KCYTahlYCQ0crwSdgWW5pZ7vS9PT0UE1NDdXV1emtJ4eP8lu3bokS83D4t0MOt5uqthj+DwlxV2ykzfpDAAAAAElFTkSuQmCC\" alt=\"\" width=\"104\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"width: 25.5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"67\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Thus pressure exerted by liquid is directly proportional to\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 72pt; margin-bottom: 3pt; text-indent: -54pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 41.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\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<\/span><span style=\"font-family: 'Times New Roman';\">Height of the liquid column.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 72pt; margin-bottom: 3pt; text-indent: -54pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 41.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\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<\/span><span style=\"font-family: 'Times New Roman';\">Density of the liquid.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">The blood pressure of human being I grater at the feet than at the brain.<\/span><\/em><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">22. Variation of Pressure with Depth:\u00a0<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">or\u00a0<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">Effect of Gravity on Fluid Pressure:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a vessel filled with a liquid, as the liquid is in equilibrium, consider a imaginary cylinder in the vessel between point\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0of area\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and height<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAXCAYAAAAyet74AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAABwSURBVDhP5YzBDcAgCEU5O4eJ7qHrOBU7OIoXbw4CraR4qDHtxUPTl3wk8AT4BUSUfy6GEK5uRkTvPQOAZMW4WGvdLJZSJMokttbYOccxRjbGjM+TiIiyUJbinc+JZ5FBT0pJF2ytlVl\/x8UndoiUD8dnMjyhQxTuAAAAAElFTkSuQmCC\" alt=\"\" width=\"10\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">. Again suppose that\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is pressure at A in vertical downward direction and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is pressure at B in upward direction.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"C:\\Users\\HP\\Desktop\\images.jpg\" width=\"175\" height=\"200\" \/><span style=\"font-family: 'Times New Roman';\">So net force acting in vertical downward direction is\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"104\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">And net force acting in vertically upward direction is\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Now at equilibrium<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"330\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"width: 4.5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"136\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"148\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"155\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"120\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If we shift\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0at top and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0at bottom<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Then<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"63\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"width: 25.11pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"269\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"130\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Liquid pressure is same at same depth.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Pressure inside liquid vessel depends upon depth.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The pressure\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is called\u00a0<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">gauze pressure<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Pressure does not depend upon the area of cross section.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If we neglected effect of gravity then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"67\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-left: 18pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The pressure exerted by liquid does not depend upon the shape, size of the containing vessel; this property is called hydraulic paradox.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">23. Atmospheric Pressure:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The pressure exerted by the atmosphere of earth on a body is called atmospheric pressure. The atmospheric pressure at sea level is\u00a0<\/span><\/em><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"152\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Torricelli\u2019s experiment of atmospheric Pressure:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Torricelli found that when a tube of\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"26\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0long filled with mercury is dipped into a mercury vessel then the mercury remains in the tube at a height of\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"45\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0above the surface of the mercury vessel. The remaining upper empty level is a pure vacuum.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So the pressure between two ends B and A is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" 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alt=\"\" width=\"211\" height=\"296\" \/><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"75\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"139\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"268\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So atmospheric pressure<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"232\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"148\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Thus atmospheric Pressure<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"144\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Height of the atmosphere:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"418\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As we know Atmospheric Pressure<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"36\" \/><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"248\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">But in actual practice both\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"63\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0decreases with height so atmosphere extends with decreasing pressure even beyond 100 Km.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 15: Atmospheric pressure is about<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"128\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">. How large a force does the atmosphere exert on a 2 cm<\/span><\/strong><strong><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2\u00a0<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">area on the top of your head?<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Sol: Force\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"177\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"434\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">24.<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">Different Units of Pressure:<\/span><\/em><\/strong><\/p>\n<p><span style=\"width: 40.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\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<\/span>In SI <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"203\" height=\"24\" \/><\/p>\n<p><span style=\"width: 36.9pt; font: 7pt 'Times New Roman'; display: inline-block;\">\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<\/span>In <img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"241\" height=\"24\" \/><\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">25.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">PRESSURE MEASURING DEVICES<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">1 Manometer:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"278\" height=\"238\" \/><span style=\"font-family: 'Times New Roman';\">A manometer is a tube open at both ends and bent into the shape of a \u201cU\u201d and is partially filled with mercury. When one end of the tube is subjected to an unknown pressure p, the mercury level drops on that side of the tube and rises on the other so that the difference in mercury level is h as shown in the figure.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">When we move down in a fluid, pressure increases with depth and when we move up the pressure decreases with height. When we move horizontally in a fluid, pressure remains constant.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Therefore,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"199\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"166\" height=\"223\" \/><span style=\"font-family: 'Times New Roman';\">where\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is atmospheric pressure, and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"22\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is the density of the fluid inside the vessel.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">2 The Mercury Barometer:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a straight glass tube (closed at one end) completely filled with mercury and inserted into a dish which is also filled with mercury as shown in the figure. Atmospheric pressure supports the column of mercury in the tube to a height h.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The pressure between the closed end of the tube and the column of mercury is zero, p = 0.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Therefore, pressure at points A and B are equal and thus<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"134\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Hence<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"245\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"292\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">26<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">Buoyancy:<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">When a body is immersed in a fluid, then fluid exerts pressure on all the faces of the body, this upward force acting on the body immersed in the liquid is called buoyant force and the phenomenon is called Buoyancy.<\/span><\/em><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0Archimedes Principle:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">According to Archimedes Principle, when a body is immersed wholly or partially in a fluid then it loses its weight equal to weight of the liquid displaced by the body.\u00a0<\/span><\/em><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a body of mass\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and height\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAXCAYAAAAyet74AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAABwSURBVDhP5YzBDcAgCEU5O4eJ7qHrOBU7OIoXbw4CraR4qDHtxUPTl3wk8AT4BUSUfy6GEK5uRkTvPQOAZMW4WGvdLJZSJMokttbYOccxRjbGjM+TiIiyUJbinc+JZ5FBT0pJF2ytlVl\/x8UndoiUD8dnMjyhQxTuAAAAAElFTkSuQmCC\" alt=\"\" width=\"10\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and area of cross section\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is immersed fully in a liquid of density<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Then net down ward force acting on body at upper face<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><\/strong><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"136\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-left: 4.5pt; margin-bottom: 3pt; text-indent: -4.5pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">And upward force acting on lower face of the body is<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 4.5pt; margin-bottom: 3pt; text-indent: -4.5pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-left: 4.5pt; margin-bottom: 3pt; text-indent: -4.5pt; line-height: 200%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Archimedes Principle\" 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\" alt=\"Archimedes Principle\" width=\"164\" height=\"196\" \/><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"width: 21.23pt; text-indent: 0pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">upward force\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"129\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Net upward force<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"118\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"202\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"143\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"167\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"width: 21.23pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"323\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Hence upward thrust acting on the body is equal to mass of the liquid displaced by the body.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Now the apparent weight of the body<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"451\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">27<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Law of Floatation:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The law of floatation states that a body will float in a liquid if the weight of the liquid displaced by the immersed part of the body is equal to or greater than the weight of the body, <\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.:-<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -36pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(i)<\/span><span style=\"width: 22.79pt; text-indent: 0pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">When weight of the body is greater than upward thrust then body will sink.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -36pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(ii)<\/span><span style=\"width: 18.9pt; text-indent: 0pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">When weight of the body is equal to upward thrust then body will remain in equilibrium with fluid.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(iii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If weight of the body is smaller than upward thrust then body will float on the surface of the liquid.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf047<\/span><span style=\"width: 10.32pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Relation between Density of Solid and Density of Liquid:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a solid of density\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and volume\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is placed in a liquid of density\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and volume\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0now for equilibrium condition.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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9B\/XNCt7Tfc0Ep1KMnc7CkPp+9rV0tGJGbaz68lOAxlP9h+dS9nW15tGBXBFxg0I\/cZrYFCm\/nVFMTM9dXQGp\/Y0GoPW3q1tG5fq7oCvm\/tko7R7PsjYUtkQy6jWTZDBX4ca58Ut2DG9NFHH3300Ucfw4kxY\/4PIl+OmHtZtewAAAAASUVORK5CYII=\" alt=\"\" width=\"479\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"width: 21.23pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"124\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"width: 21.23pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"57\" height=\"36\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"width: 25.11pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"388\" height=\"37\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">If<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"64\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0then\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0i.e. body will sink.<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 200%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">If\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"64\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0then\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0i.e. body will float<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Hence a body having density smaller then density of fluid then body will float in liquid.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; line-height: 150%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Some Examples of Floating Bodies:<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 27pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Ice float on water because density of ice is smaller than density of water.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 27pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A person can swim in sea water easily then in river water because density of sea water is larger.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 27pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A ship is made of steel but its interior is given a hollow concave shape which displaces more water than its weight hence can float.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-left: 27pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 150%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A piece of iron sink in water but a ship made of iron float on water because ship displace much larger water than piece of iron, so it happens.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">SURFACE TENSION<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">28. Intermolecular Force\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The force of attraction or repulsion acting between the molecules is known as intermolecular force..<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The intermolecular forces of attraction may be classified into two types<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Cohesive force :<\/span><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The force of attraction between molecules of same substance is called the force of cohesion. This force is lesser in liquids and least in gases.<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Ex. (i) Two drops of a liquid collapse into one when brought in mutual contact.<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(ii) It is difficult to separate two sticky plates of glass welded with water.<\/span><\/li>\n<li style=\"margin-left: 29.44pt; margin-bottom: 3pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(iii) It is difficult to break a drop of mercury into small droplets because of large cohesive force between the mercury molecules.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Adhesive force :\u00a0<\/span><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The force of attraction between the molecules of the different substances is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">called the force of adhesion<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Ex. (i) Adhesive force enables us to write on the blackboard with a chalk.<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(ii) A piece of paper sticks to another due to large force of adhesion between the paper and gum molecules.<\/span><\/li>\n<li style=\"margin-left: 29.44pt; margin-bottom: 3pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(iii) Water wets the glass surface due to force of adhesion.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 11.44pt; margin-bottom: 3pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">Cohesive or adhesive forces are inversely proportional to the eighth power of distance between the molecules.<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/em><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">29.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Surface Tension:-\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The property of a liquid due to which its free surface tries to have minimum surface area and behaves like a stretched elastic membrane is called surface tension.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A small liquid drop has spherical shape, because the sphere has minimum surface area.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Surface tension of a liquid is measured by the force acting per unit length on the free surface of liquid, the direction of this force being perpendicular to the line and tangential to the free surface of liquid. So if F is the force acting on one side of length L,\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"82\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It depends only on the nature of liquid and is independent of the area of surface or length of line considered.\u00a0<\/span><\/li>\n<li style=\"margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a scalar as it has a unique direction which is not to be specified.\u00a0<\/span><\/li>\n<li style=\"margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Dimension: [MT\u00a0<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u2013 2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">].<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(Similar to force constant)\u00a0<\/span><\/li>\n<li style=\"margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Units: N\/m (S.I.) and Dyne\/cm [C.G.S.]\u00a0<\/span><\/li>\n<li style=\"margin-left: 11.44pt; margin-bottom: 3pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a molecular phenomenon and its root cause is the electromagnetic forces.\u00a0<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">30.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Examples of Surface Tension:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(1) When mercury is split on a clean glass plate, it forms globules. Tiny globules are spherical on the account of surface tension because force of gravity is negligible. The bigger globules get flattened from the middle but have round shape near the edges.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(2) When a greased iron needle is placed gently on the surface of water at rest, so that it does not prick the water surface, the needle floats on the surface of water despite it being heavier because the weight of needle is balanced by the vertical components of the forces of surface tension. If the water<\/span> <span style=\"font-family: 'Times New Roman';\">surface is pricked by one end of the needle, the needle sinks down.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(3) When a molten metal is poured into water from a suitable height, the falling stream of metal breaks up and the detached portion of the liquid in small quantity acquire the spherical shape.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(4) Oil drop spreads on cold water. Where as it may remains as a drop on hot water. This is due to the fact that the surface tension of oil is less than that of cold water and is more than that of hot water.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(5) Hair of shaving brush\/painting brush when dipped in water spread out but as soon as it is taken out, its hair sticks together.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(6) Rain drops are spherical in shape because each drop tends to acquire minimum surface area due to surface tension, and for a given volume, the surface area of sphere is minimum.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">31.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Factors Affecting Surface Tension:-\u00a0<\/span><\/strong><\/p>\n<ol class=\"awlist2\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 115%; font-family: 'Times New Roman'; font-size: 14pt;\"><span style=\"width: 1.68pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0<\/span>\u00a0 \u00a0 <strong>Temperature:<\/strong><\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The surface tension of liquid decreases with rise of temperature<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The surface tension of liquid is zero at its boiling point and it vanishes at critical temperature. At critical temperature, intermolecular forces for liquid and gases become equal and liquid can expand without any restriction. For small temperature differences, the variation in surface tension with temperature is linear and is given by the relation\u00a0 \u00a0<a href=\"https:\/\/vartmaaninstitutesirsa.com\/\">www.vartmaaninstitute.com<\/a><\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"126\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Where\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0are the surface tensions at\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"31\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"29\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0respectively and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is the temperature coefficient of surface tension.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Examples: (i) Hot soup tastes better than the cold soup.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(ii) Machinery parts get jammed in winter.\u00a0<\/span><\/p>\n<ol class=\"awlist3\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-top: 3pt; margin-left: 36pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 115%; font-family: 'Times New Roman'; font-size: 14pt;\"><span style=\"width: 1.68pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong>\u00a0 \u00a0 <\/strong><strong>Impurities<\/strong>:<\/li>\n<\/ol>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The presence of impurities either on the liquid surface or dissolved in it, considerably affect the surface tension, depending upon the degree of contamination. A highly soluble substance like sodium chloride when dissolved in water increases the surface tension of water. But the sparingly soluble substances like phenol when dissolved in water, decreases the surface tension of water.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">32.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Applications of Surface Tension\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-left: 27pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The oil and grease spots on clothes cannot be removed by pure water. On the other hand, when detergents (like soap) are added in water, the surface tension of water decreases. The<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">force of adhesion between soap solution and oil or grease on the clothes increases. Thus, oil, grease and dirt particles get mixed with soap solution easily. Hence clothes are washed easily.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The antiseptics have very low value of surface tension. The low value of surface tension prevents the formation of drops that may otherwise Block the entrance to skin or a wound. Due to low surface tension, the antiseptics spread properly over wound.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Surface tension of all lubricating oils and paints is kept low so that they spread over a large area.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Oil spreads over the surface of water because the surface tension of oil is less than the surface tension of cold water.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A rough sea can be calmed by pouring oil on its surface.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf076<\/span><span style=\"width: 5.52pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">In soldering, addition of \u2018flux\u2019 reduces the surface tension of molten tin, hence, it spreads.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">33.Molecular Theory of Surface Tension:-\u00a0<\/span><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 3pt; margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The maximum distance up to which the force of attraction between two molecules is appreciable is called\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">molecular range<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"80\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/li>\n<li style=\"margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A sphere with a molecule as centre and radius equal to molecular range is called the\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">sphere of influence<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/li>\n<\/ul>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignright\" style=\"float: left;\" 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alt=\"\" width=\"248\" height=\"208\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><span style=\"font-family: 'Times New Roman';\">The liquid enclosed between free surface (PQ) of the liquid and an imaginary plane (RS) at a distance r (equal to molecular range) from the free surface of the liquid form a\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">liquid film<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">To understand the concept of tension acting on the free surface of a liquid, let us consider four liquid molecules like A, B, C and D. Their sphere of influence is shown in the figure.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(1) Molecule A is well within the liquid, so it is attracted equally in all directions. Hence the net force on this molecule is zero and it moves freely inside the liquid.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(2) Molecule B is little below the free surface of the liquid and it is also attracted equally in all directions. Hence the resultant force acts on it is also zero.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(3) Molecule C is just below the upper surface of the liquid film and the part of its sphere of influence is outside the free liquid surface. So the number of molecules in the upper half (attracting the molecules upward) is less than the number of molecule in the lower half (attracting the molecule downward). Thus the molecule C experiences a net downward force.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(4) Molecule D is just on the free surface of the liquid. The upper half of the sphere of influence has no liquid molecule. Hence the molecule D experiences a maximum downward force.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Thus all molecules lying on surface film experiences a net downward force. Therefore, free surface of the liquid behaves like a stretched membrane.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">34. Surface Energy<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">:\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The potential energy of surface molecules per unit area of the surface is called surface energy.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"223\" height=\"169\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If a rectangular wire frame ABCD, with a sliding wire LM dipped in soap solution, a film is formed over the frame. Due to the surface tension, the film will have a tendency to shrink and thereby, the sliding wire LM will be pulled in inward direction.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">However, the sliding wire can be held in this position under a force F, which is equal and opposite to the force acting on the sliding wire LM all along its length due to surface tension in the soap film.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If T is the force due to surface tension per unit length,<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Then<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGMAAAAYCAYAAADu3kOXAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPwSURBVGhD7ZdLKHVRFMe9k0dJGXjkUUqSEorkkRBlQExkhKKEiRiIgQlDRAozJZGJGYURSWEihJA3eYSQ913f91937+ue71457r1f9wzOr1advfY5p3XOf++11nYhHc2gi6EhdDE0hC6GhtDF0BC6GE5kZWWFFhYW2IBCjMbGRkpMTPzWnp+fxZ3OITMz02pc\/5oz2dzcpKKiIsrJyaGKigry8PDguPf29sQdX+zs7JCfnx+5uBhlUIhxe3vLEwUFBXR+fm6ygYEB0wPOxM3NjdLS0ujw8JCOjo44psLCQo4R47CwMGpoaBB3OwfEODw8LEZEFxcXHGdcXJzwKAkICKCsrCy+Vvxh+YGdnZ3CY8RgMGhCDFdXV3p\/f+frg4MDjqmnp4fHICUlxbTlf+Ls7IxX5eXlpfAoeXt7o5iYGBodHRUedWChfH5+ipGR1NTUb\/8fds709DRfK+6AEw+trq4KzxcQxJk8Pj7S5OSkGBHNzMxwrOvr68JDND4+Tvf392L0M2VlZfyOh4cH4TECISIiIig3N1d47CM9Pd2qGMvLy+yX\/1ZxB2qGu7u7GBEr3NXVZaH0T5yentLJyYkqe319FU\/9jtraWkWstlJeXs6p5fj4mMdPT08UGRnJOd8R3N3d8Q8vKSkRni\/q6uoUIinECAoKoqSkJM5zsNbWVsrPzxez6kEORMpQY2tra+Ip9ci0ifrhCCorK8nLy4u7m6ioKEpISODdYS+IE+8ODg62uuiio6O5ZkhMYmB74wMDAwM5GBjG5sVIK8hGo7q6WnjsB+\/CO\/GDHCEEGBoaIl9fX7q+vhYeJf7+\/tTX1ydGZmJsbW1xMCMjI8JjXOEbGxtipB1krFNTU8JjH2jZw8PDKSQkhHx8fGhxcVHM2M7c3Bx5enpy+2qN3d1d\/gY0TRKTGIODgzyJHCfBA7bk9JaWFmpqalJl6Ip+S3d3N8eKom4v+D6IIFMTYsdqnp+fF3f8nu3tbe789vf3hceSjo4Oi28wiZGcnMyrwxFMTEzQ2NiYKru6uhJPqQfnCeR2e3l5eaHQ0FAqLi4WHmOeb2tr4x2itk02B+JCTNmuStDpYUdLMjIyWAzzLpXFwIrAhKMK4v9ExopTrT1ACIhaWloqPF9IQby9vWlpaUl41ZGXl2dRy25ubrgW43QuiY2NpaqqKr6WIrEYqAv4wOzsbHZqGZyBHBHrx8cHtbe3K1amOfAjleB0rxakXLTJiM+ayfYZxMfHcwGvr6+nmpoa9rEYqOi9vb1ss7OzPKFFcDiTccJsSSP\/EwgIkb8zc3Ce6e\/vV6RpU83QcT66GBpCF0ND6GJoCJe\/RadZNy2YofkPVjjMaZPGNWMAAAAASUVORK5CYII=\" alt=\"\" width=\"99\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAYCAYAAAAs7gcTAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADuSURBVDhP1ZCxyYQwHEf1+BpLB7BzAQdwDsExhGsEZ3AEGxs3sNFC3MEJRK1E1EJBf9\/5TyDkPMHy7kEgeXmEJAru8\/fT8TiOKMuSRl3X3EqIeBgG+L4PRVGQZRm3EvI1oiiieFkWbiTk2HEcWJbFVydEvG0bneq6LjcnRNx1HcVxHHNzQsTHLxxx0zTcnBCx53kwDIOvPsLifd+h6zps2yZ7AYvneaYrBEFA9gIWt21LcVVVZC9gcZqm0DSNzDRNWNeV5m+wuCgKqKqKMAxhmib6vqfdN1h8kCQJ8jynx14g4ht8Tfx60PPOAPD4B4h1wr3GAKH2AAAAAElFTkSuQmCC\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is length of the sliding wire LM. The length of the sliding wire has been taken as\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">for the reason that the film has got two free surfaces.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Suppose that the sliding wire LM is moved through a small distance x, so as to take the position<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">M\u2019 L\u2019. In this process, area of the film increases by\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(on the two sides) and to do so, the work done is given by\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"363\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"171\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0Total increase in area of the film]<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">From the above expression<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"99\" height=\"43\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAYCAYAAAAoG9cuAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAfSURBVDhPY\/hPAPz7969mVNGoolFFRCsCEqX48T9LALyGS5OC4vzjAAAAAElFTkSuQmCC\" alt=\"\" width=\"9\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"183\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">I.e. surface tension may be defined as the amount of work done in increasing the area of the liquid surface by unity against the force of surface tension at constant temperature.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Unit\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"187\" height=\"44\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"155\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 16:<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Calculate the force required to take away a flat circular plate of radius 4 cm from the surface of water, surface tension of water being 75 dyne cm<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>-1<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Sol: Force = Surface tension \u00d7 length of the surface<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Length of the surface = circumference of the circular plate<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJkAAAAYCAYAAADpsF\/HAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAcRSURBVGhD7Zp5bE1fEMeL1tLWGkEJicQSW4nQaoglYqmQoBIkEuQXsf5BKKk2mhJrKxq0tpRYirRqlwgitiAkxC6WIPa1VBdt6fx+33lz9PS693mP33u34X6So2\/mnXvePefOmZkzVwA5OPiQsrKyfxwjc\/ApjpE5+BzHyBx8jmNkDj7HMTIbKCgooEWLFlF2drZo\/l+WLVtGO3bsoK9fv4rGXmwzspMnT9KwYcOoW7du1LVrVxoxYgTl5ubKt38uV69epRYtWlBmZiaVlJSIlujBgwc0ZsyY7+sxZMgQOnXqlHzrHVjHOXPmUMeOHen9+\/eitQ9bjKxPnz7UunVrev78OW6AXr9+TdWrV6egoCDp8Wfy5MkTqlGjBt2+fVs0LuB1MP\/jx49TaWkpG9+RI0eoSpUq7PF+lbVr11LTpk0pLy9PNPZgi5Fh8saFXrVqFQUEBNCtW7dE8+dRq1YtWr58uUjlNGzYkKKjo0UqB+vRpEkTkbwHG7hv3740ceJE0diDbeHSyIYNG3hRb9y4IRoXBw4coLS0NMum8pqPHz+yrIfcEydOsK4ycPjwYfZWZmDekyZNEqmcgQMHUoMGDURycezYsQrzN7acnBzp6eLMmTM8\/qtXr0Tzcx4\/fkzr1q3j8a5du8a6L1++0ObNm+nmzZssg+vXr3MfeF\/F\/fv3acuWLSK5sDSyb9++0bNnzzxuv5tkdujQgQIDA0Vy5SjVqlWjevXq8SLVrl2bPytZfU5MTKT58+fT4MGDqW3bthQeHk4PHz6knj170owZM7ivp7x48cJ0bmatqKhIrvIMhEl4LDOaN2\/O6QM8jwKfce+YD0BqUbVqVapbty6HUeN6KHns2LHcX6d+\/fq0ceNGkax5+\/Yt32Pjxo0pIyODx6tTpw4bNnLFUaNG8W\/BNuB51b1Ah\/tFLgkd5C5dusiobowMCWNkZKTH7d27d3Kl98AocLP79u0TDVFMTAy9fPmSG27606dPrMcug6yDPmD69Omc7A4fPpwXAhh3tjsGDBhgOjezdv78ebnKM7CB5s6dK1JFcAgKDg6mhIQENiY0bJw2bdqwBwGzZs2ie\/fucb6G+SvPpGR3YE26d+8ukjmFhYVsXFhDBTxVRETE95wOuWPNmjUpNjaWvRro3bs3\/\/7UqVM5coBx48ZV8NqWRuYvMAHsmNmzZ4umInv37qVWrVqJRDR+\/HjLRYWRwGO8efNGNJUHbCIk82ZgQ6xevZo9Gk7ZgwYN4v4LFy78IULAuPGgVYhKTU2tEAHMgFfHmrmLNpMnT+Zx1WY2Iz4+nkJCQmjFihWiIZoyZQqPvWnTJtG4xurUqZNINhsZFqpZs2Y0cuRIdrdmzJw5k3eJAv179eolUjkYC5PFLquM4N5QvjBjwoQJnOCjfqZ4+vQpXzN06FDRuIC3gyEqEM6wsdzRr18\/HkvPnYyEhYVVWGczEDJxWtWNFWkOxlbPD38xFqKJwtLIPn\/+zLUWT9uvHJP79+9Po0eP\/h7azOjcuTNt27ZNJGI3DO9mBKEEkz169KhovGfBggWmczNrd+7ckas8w8rIPnz4wN+ZlSoQLhFGdbBmSMoVMLCkpCSRzPmZkSFdwfd6umIkPz+f+8BL6TRq1IgWL14skivNMo5laWRIbHfv3u1x8zYRRo6BnVFcXCwa4h2iny5VPnb37l2Wr1y5wjI2gJFdu3bxd\/AAvwqM12xuZg2HBG9A+NuzZ49I5SiPlZKSIppycLpE2UOBNUYt8fLlyywjtOFaGKo7oqKiuJ9VuFTraiz+6nPEpkKfgwcPiubH5wMuXbrEOv0ZWRqZLzl9+jTfCE4zOnFxcewlFDgeo5\/agUuWLGEZybAeWsC0adO4kl5ZQd6EezSCB4\/woucwAN49NDSU2rVrJxqirVu38vyVUcFbQAb62wMjGAMb2gpl6PrBBLmeGhvs3LmTZf2AhxMrdHoUQx6pnoO6T1uMDCEQi44akN5wwyo0woiQiOo5CY7V6LN+\/Xo+LCD+K1RuV1lBWDPWvBSqloX7x4PBwQV5J+aoPILKX1EmUJw7d46vW7NmDT9YK0ODsaIO6Q684sNY+E2UQ\/BZHw+lkZYtW4rkAqEb\/XQPuXTpUn62K1eu5FM4IpXfjQzGg5OUVcOxGSBPgHzx4kWWFSi+om6jA8+Gvt6WFfzJoUOHLIuxABsGbzvwNgRzMZ7yHj16xHoYpA7GRcFa33A6Z8+eZUPwpBiLnBG\/gfzWCAx5\/\/79IrnYvn07ZWVlieQCBgdngBCs7snvRvY3A8+Mw4W\/wEPu0aMHn17txDEyP4JCMsKmnij7kvT0dK7g\/5UvyP9mLly4wEVXnFDdJeu\/A97fzps3j9q3b8\/\/w8VuHCOzAdSc8M4VuZQvSE5O5pOoVcnC37CR\/fdPrNOc5rtWFv4v\/cX2qeogAPAAAAAASUVORK5CYII=\" alt=\"\" width=\"153\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Required force = T \u00d7 L = 72 \u00d7 8<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAYCAYAAADOMhxqAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAEKSURBVDhP7ZAxaoVAFEXFQiwsTGllk84FuAcXYPHdg2Bh4zIEO8FSbAR34B4EsVWwEFsFUfHmz9NvYiDkpwkpcuDJ3DfvzKgcfsC2ba\/\/wnf8stA0DYIg+LKSJHkXTNOEJEkQBAGiKEKWZSqO487sOM4u9H0Pz\/PoFsMwkGUZre+bJOR5TplxeaV1XemWqqoos4N4nsc8z5QZF6GuazpxmibKrutCURRaP7gIaZpC1\/UjgWRN0460cxEsy4Jt20faBfZ3PnIKwzDQQBzHtMFguSgKjOOIZVmodwq+79NA13W0wWD5drtBVVW0bUu9ixCGITUflGWJKIrY0NH59A3P8FeF+8N9tgC8vAEZx\/xaEwDmEQAAAABJRU5ErkJggg==\" alt=\"\" width=\"12\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 1810 dyne.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">35. EXCESS PRESSURE<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The pressure inside a liquid drop or a soap bubble must be in excess of the pressure outside the bubble drop because without such pressure difference, a drop or a bubble cannot be in stable equilibrium. Due to the surface tension, the drop or bubble has got the tendency to contract and disappear altogether. To balance this, there must be excess of pressure inside the bubble.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Excess Pressure Inside a Liquid Drop:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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alt=\"C:\\Users\\vartmaan\\Downloads\\d948d8cad5d3e0dccbc80a44214360f5cb810a11.png\" width=\"126\" height=\"154\" \/><\/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: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Consider a liquid drop of radius R. The molecules lying on the surface of liquid drop, due to surface tension will experience resultant force acting inward to the surface.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Let<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">S = Surface tension of liquid drop P = excess pressure inside the drop Due to excess of pressure, let there be increase in the radius of the drop by a small quantity in figure<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Then work done by the excess pressure.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"220\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"386\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"141\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Increase in surface area of the drop<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"324\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">increase in surface energy<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"379\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"87\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As the increase in surface energy is at the cost of work done by the excess pressure, therefore from (I) and (ii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOQAAAAYCAYAAADqB1HvAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA2pSURBVHhe7Zp1lFVVFMZBukFp6RDpxgBZlHQr3S0sSgklBZRFSnejpNLd3Q3Cols6FJSO4\/z23DOcd+e+N48BBv6431p3zbvn3Xdi57f3nXDKhQsX7wTCAeuzCxcu3jJch3Th4h2C65A2nDlzRs2YMUPNnDlTjRo1So0ePVpdunTJ+taFizcL1yFtqF27tvruu+\/UrVu3xBFLly6tSpQooR4+fGg94cLFm4OHQz579kzdvHnT47p9+7aMvw2w7t9\/\/63u379vjYQed+7cCXY2p3kPHTqk7t69a90pNW7cOJU2bVp19epVa+TN48mTJ2rVqlWqX79+kqUPHz5sffMC\/\/zzT7DzPHjwwPo2bEGwep3r6\/nMCzsMCbCbMWPGiNyWLFkSTL+PHj1ynPf58+fWE2GLe\/fuyR7MfXo45L\/\/\/qsaN26sEiRIoNKnT68+\/fRT9fHHH6t06dKpH3\/8McyzxPr161Xy5MnV+PHjrZHQ49dff5VzJU2aVM6VO3dulSxZMlW+fHm1f\/9+6ylPPH36VDVs2FBVqlRJPocV2rRpozJnziyGxWf23Lx5c3FCDQwvRYoU6sMPP1T58uVTn3zyiUqSJImqWLGiBJWwwMGDB1XdunVlTfaHXKtVqybjr4ITJ06owoULi76yZ88u82KDmTJlkgDplCD27t0r8mjatKnILVeuXCpHjhxiQxqnT59WX375pcybNWvWoHkzZMgggS8sEg\/Oz57Kli2r0qRJo3LmzCn6LVq0qNqzZ09wyrp8+XIGpXbCAfHikSNHqihRoqg+ffpYTwUHC5kG4wS+9zca3bhxQwTKXoYNG2aNhh6cA+f+\/PPP5VxE81OnTonCMX4oqh1kKRR78uRJa8Q7QjobGdpfhaOgoUOHymd+M3nyZDG2y5cvyxhAPpynXLly6r\/\/\/pMzHT9+XAIpezaz\/JsATkcA6NKli8iSfRLQixUrJvs39xoadO7cWYUPH14cjbMxN2thh\/Pnz7eeegFsNFu2bEE2SOaD2fTt21fuNXr16iXzbtu2TeZFdj\/99JOKFCmSmj17tvVUcLA+zMUbkIE\/DGHt2rXq\/fffVz169BD2x2\/oWUSOHFnt27cvuEMOGTJExYwZU+3atcsaCdxMwoQJVZkyZbwaFV5PpOGgdsPkfufOnZJtN23aZI16B9SiRYsWqk6dOrKuN4ckayEkb5e5V+pBjopSTXBexnfv3m2NBIJ9EqX9ccYrV65IpJ06daqjfFg7b968ktX8Qfv27VWePHkkiACUxn7MuQ8cOKDixYsnBmYCJhM7dmwP\/b0J\/PDDDypWrFjq6NGj1kggoIoYvJ3VsHcnHenLZCDYS6lSpSQjmoESA0ZX2IYdR44cUYkTJ1YLFiwIsr8\/\/\/zToyHHOGzno48+UteuXbNGlVBG5m3UqJE14gnkX6hQIQkS2KYdBFuYAtnZm3+Ax48fiw\/BzggGGgQFWAbrBOzjhUMilMqVK4vjmIKA58aPH199\/fXXwZxNg0O1bt1aojbGo5\/j79atW1XKlClFiQjfF3ieCEikJWI4OSQHmz59uqpataqqUKGC12vlypXWL5RatGiRREF7dCWCvvfeex60FWNHaGRQf4ASxo4dKzKaOHGih3GdPXtWKKXOZP7g+vXrooMGDRp4KM7ElClTxIg2btxojQTi+++\/V3HjxvVKw18XoNKc1y4jdI9DQi0B+oZ1EVyddKQv5KaB7WXMmFF99dVXHvZCHc+Z27Zta428AHYDg4PC24OrBlmTLApdNOfVjg7t9gYyGw7fsWNHD6dkThqBsLmQ7AXHJdASnLFhJ+CPQQ5JuofCUQeYmDRpkooYMaIYnS\/g4XQoqc3ImAhp8+bNcs9BQnJGcO7cOXGGLVu2SHayOyTG36lTJ6kB6H5GixZNValSRdWsWVOiWNSoUaUu5N40SrIOGYX5NVAEFBYB8RmgdNbXGYYzrFixQpzEF3BCskKiRIkkE3JW9q+dEWX4A6gge0eO0M+uXbs6Rl2MMk6cOB7UkDNQk5jZ1Y7t27eLHv25Vq9eLed3AgERmgUr0M\/wFzmjb+TMvidMmCDyLFmypGRUZMH5cAoCIV1s7smsGtBUzjZw4EBrJBCDBg2SNZctW2aNBAIGN2DAAJkHx0+dOrW6cOGC9e0LkDGxgZ9\/\/tkaCQT1I\/a9cOFCa8QZGzZsEJqObgiUBI4aNWqIk\/vDpLAJ9hcjRgyRr1Ow9XBIimkOjCAwINL9rFmzVKpUqUSg\/hgVi+B8bHz48OHyt127duKsIYHIQzCAX6NcHIr9mA6J4WMMKGHOnDligNogevfuLfWTvZbl+yJFikgdhtFy6YYEyiP6aUBbiM7QIi6aOqzhpGA72BvBi0javXt3cXQM0KRHvoBRZsmSRQyDPWN4BByzMQFQLHPTlCCAEKU5D8ZB3QQj8Qbmounhz6X34QQYUc+ePYURdevWTf32229C2aDuO3bskGdwSM7AHtkThqu71dRrBE8nm2IuzBJ58D2yx7EJzji8yUBwCjIsbInPBCLkAjW1448\/\/pB5586dK\/NevHhR6nNslIxvzusNnIMa+ZtvvhHGyJlwdH+B49KA4+zYFuWOCQ+HREjcsgiUsUCBAip\/\/vxS9EJb\/QVOSdZiLgTjjXbZgXBYD2cDZCnmwCERII5jZguEqOsJDKRgwYKyrt2I+A4BoFC6WZwP52zVqpUEIRM0chYvXuxxrVmzRubwBygVGsy+yeJmDeMLtOzJiNAufUbWJBjWqlVL7jWgwVAzfR4CCEb17bffSicxLEDw\/OWXX4RRoR+MHHmyJxos9qxORsCmNN2rV6+eZHIn0OknY8FeuNDVF198IQ5qOg1rUNfRlDPl3L9\/f\/k9cjLRsmVLFSFCBHFY7Ix5+Uvd6Q9706AUQr+UBpRVLwsCAcELm+R83GsEzBswcwAwYrwexUIZoEJ4L87hLUp6AxumtUxW+uCDD6SGCAlETpoR0E0oBRf7YXsUwtS2ZDS9FxSDkoicgMhDTYMx2EFNQV1DYOFc7IdnBw8ebD3x+kCTAyPF2DBOaJY\/kZfszvPnz5+3RgIzIY0lsp4JDBPDohPLeaCWdB+1LMICMAHon9mkw0HoI0DJaO6ZoM7SDTWcUr\/KsYMMRwaBARBccCpeVTBm1m6A72Ej6NUEfQLkQ99Ag+CGvVDrYStQauzKF713AokBtkhjiL4IjvUyv9fgLPrtBVlf23WQQ+pOEjWPPwbkDRg7Tkj3jzkRFoozawQnQOvM+oWLWpHtkfW4N6kbbX+6wbpOZF3ord0QABScgxNoAAU10ZpMaTavXhU4I9kK2g2j+P3336XFzfohyZRIjcGYymWfGCY01gR0kgaVSZX4PXTRnpnsoMVOreXPReZzmg\/joQvKWe10nNofnRFgNJAxZ9ANNeSE7pCPHTgZzkq21YA5UW\/aa0dqe9ayB3yexyFhOxoEOmpbHEgDWfDcvHnzrBHfoBQiOBBwodHYE04J9QyNU\/IbHJsOq87Q+KM4pDZwCtbQACURkXBGk7JgiFA4nBKFvEy2NSmrHdSRGLuuTTEAKJ+dk4Pq1atL9jXrWAIFkZyO6usAbXccokmTJkEUnbNSh0FtoKK+nBIaVbx4cQ96TxQns3fo0MEaeeEMGLgZTIiynAfq6wsYJjWePxd03pu+yBKc1\/6+kRoLnfE6SYPGHoxEB5Bp06aJI5gNNg3tZPQuNHDS6NGjS2\/CBEGeZ80szX6hwwRgs5dAQ4ZnaUJpsD7NI7J6SMA\/SFifffaZxzteande8NOs8fXul\/MgBxOwT2y2fv36QXIO2GPALgOgBaHb1S8LFAF9oMNoj6oYIl0wKJkpvJDAu0v2ZCoXMD\/1Ig0TDbIoGQ\/qSz2j61AMnH1h7CaWLl0qxu7vu0FfIEvwDhYKZqdVAMMhIPn6jyOMApoPvWYOnA2jp4QwG0rUSjgCZzfrHqI8Rk52CAvQeKFOw170Ptg3GQg9\/\/XXXzKG7nl9YzbbCJ7olTOSpXRgwShhRfZAib6pmaGtpm3prikBi1dKBFzmoxEGi9BgXhqFOLX5fpa5KAfIeHabNcG8dIMpH+wNQ8B\/RqF\/alSn1xmM8XtslIYi9zgvtS765T90NPDHcAiPThVtaaiCGXn9Bdx63bp1Xg+G0jBMpwM5AQEjaN0qN9vKzGNvi48YMUKUxrPaSDAQDs2zOCtZTIPaBCHSQYXm+lJISMDooFNOytCgIWUW73bgaPodMB1D6CtBRNNsQB1EpsUIaQaYlJXXMoyTac3fvCkQ6AiUUGoCEQGXZgx7No2evdCJpR+ggf54PcR5eW+qgxhZGT3BstChyRaaNWsmemRNTQ+RO68s0COvwJgPCshezGCFwaNnGBV2YjIlAiE2hi35ek+MbdPN9gZsy9v7T9aj+YYc0CuMjXuapiRC0\/bEIckqCFFfvhYOK2B85p5MY4Z22feJUqEPPKfTP2MoQ88B9dFACPzTNuPHjh17JYd8XcCI+Pc39kQAMo0KIBMMXJ\/HpKecmfMzzhxhBQIsgYF1CXJ2ORIo+M6ktjyDAZtBlv1zr89Gb8B0SH7POPq012vQSeRCVnWyXV7Y63npipoOqW0fZwpNHegvCB4EXVNH5vk0xCGtzy5cuHjLcB3ShYt3CK5DunDxDsF1SBcu3iGIQ7pw4eJdQbhw\/wPzLCryVP3wCwAAAABJRU5ErkJggg==\" alt=\"\" width=\"228\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">36. Inside a Soap Bubble:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"C:\\Users\\vartmaan\\Downloads\\d948d8cad5d3e0dccbc80a44214360f5cb810a11.png\" width=\"127\" height=\"154\" \/><span style=\"font-family: 'Times New Roman';\">The molecules lying on the surface of soap bubble, due to surface tension will experience resultant force acting inward to the surface.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Let S = Surface tension of soap bubble P = excess pressure inside the soap bubble.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Due to excess of pressure, let there be increase in the radius of the soap bubble by a small quantity in figure.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Then work done by the excess pressure.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"219\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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src=\"data:image\/png;base64,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\" alt=\"\" width=\"141\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Soap bubble has two surfaces so effective increase in surface area of the soap bubble<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">2 [<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"324\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So increase in surface energy<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"485\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As the increase in surface energy is at the cost of work done by the excess pressure,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Therefore from (I) and (ii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"238\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"71\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 17: A 0.02 cm liquid column balances the excess pressure inside a soap bubble of radius 7.5 mm. Determine the density of the liquid. Surface tension of soap solution = 0.03 Nm<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u20131<\/sup><\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Sol: Pressure inside the soap bubble is larger than that outside it by amount 4T\/R, where T is surface tension and R is its radius.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Gauge pressure =<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03c1gh\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The excess pressure inside a soap bubble is<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"271\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The pressure due to 0.02 cm of the liquid column is\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"344\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Thus,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"75\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"213\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 18: How much work will be done in increasing the diameter of a soap bubble from 2 cm to 5 cm? Surface tension of soap solution is 3.0 \u00d7 10<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>-2<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0N\/m.\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Sol: Work done will be equal to the increase in the surface potential energy, which is surface tension multiplied by increase in area of surface of liquid.<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Soap bubble has two surfaces.\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Hence,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">W = T \u2206A<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here,\u00a0<\/span><\/p>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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src=\"data:image\/png;base64,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\" alt=\"\" width=\"127\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">37. Air Bubble Inside Liquid:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Consider a air bubble of radius R inside a liquid. Let S = Surface tension of air bubble<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">P = excess pressure inside the air bubble.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Due to excess of pressure, let there be increase in the radius of the drop by a small quantity in figure. Then work done by the excess pressure<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"230\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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alt=\"\" width=\"407\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"119\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Increase in surface area of the air bubble<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\"> =<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"345\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So increase in surface energy<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"396\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"109\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As the increase in surface energy is at the cost of work done by the excess pressure,\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Therefore from (I) and (ii)\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"228\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 19: What should be the pressure inside a small air bubble of 0.1 mm radius situated just below the water surface? Surface tension of water = 7.2\u00d710<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u20132<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0N\/m and atmospheric pressure = 1.013 \u00d710<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>5<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0N\/m<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Sol: Pressure inside the air bubble is larger than that outside it by amount<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">, where T is surface tension and R is its radius. Surface tension of water<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0N\/m;\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Radius of air bubble<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"170\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0m<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The excess pressure inside the air bubble is given by,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"99\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Pressure inside the air bubble,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHIAAAAhCAYAAAAFx\/8kAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAUTSURBVGhD7ZpZKHVRFMfJTB6QKaJkSomI4oniHWV4kKEU5UFkSpQx0wOJkikepEQZSgmZQ6REhgzJmMzzbH3fWne77iQubvfQ+dXOWeucw173b++91t5XBXh+PS8vLw+8kH8AXsg\/Ai8kR3h+fobx8XGoq6uDqqoqSEpKgsHBQXYXYG1tDWJjY6GsrAxKS0vpuqKiAsrLy+n6+PiYF5ILbG5ugq6uLhwdHZF9cHAAKioqMDMzQzYKVlBQQNctLS107\/HxkWwdHR1+RHKFu7s7WFlZYZYAFCs9PZ2uV1dX6ScSHh4OYWFhzAIICgriheQyqqqqsLGxwaw3nJ2dobGxkVkCeCE5ipubG+Tn5zPrjf9rIY3UpaUl5hHAC8lBfHx8oKSkhFnidHR0kJBPT0\/MI4AXkmMkJCRAbm4us6RJTEykNVESXkgOUV9fDwEBAcwSlCRNTU3MEoBTbmVlJbPe4IXkCOfn58IsFUckNj8\/P4iLi2NPAMzOztIzmOigyKLwQnIELC\/a2tqk2vT0NHsCxPz39\/fMK0BKSMyUYmJixFpOTg6MjY3hw+wp7tPZ2SkVB+6WtLe3S30IfwEpIV\/TW09PTxgZGYH+\/n4a3ujLzMxkT\/0OHB0dqd+41TU8PAyFhYVkYx2maPBvbm9vM0vxSAm5t7dHwaalpTGPAFtbW\/JLzs1cxsbGBgwMDJgloKioiOJYXl5mHsVgZ2cnVbQrEikhR0dHKVAcjaK4uLiQX7J+4TKampqQnZ3NLAE45WIcQ0NDzKMYlC4kZksYqOQ6YmFhQf7fsk5OTU1RfyV3QF6XiYuLC+ZRDEoXEjuA66MouOuOwff19THP98H1Q19f\/9MN1255wMJaUjDct0QfpvWKRl4hsV\/fbG9CXl1dkROFrK2tpdGJIxE3b\/Ec7KdHI07Tn23y4u3tTbHU1NRQLK6urqCmpgZOTk5f+n3yotQRiWdiGHxkZCRUV1dTm5iYYHfFmZ+fh\/j4eDpDMzY2pg+MS9OuqakpuLu7C+NobW1ld2SDS4mXl9eXShNtbW2phv\/8GhoaUv65uTn21s8iJiQWmijkR2kznp2pq6vD7e0t2Tc3N6ClpSU8+PwMOCowQ\/5skydbxv5jHHgA+xHX19d04m5iYkLv\/FSNqdQRift85ubmzJIPf39\/iIqKYtbH7O\/v077hZ9vZ2Rl782MaGhpIlPX1deZ5n+bmZjg9PaVyhGtC4oDZ3d0Va6+DRxKhkDhCMBAPDw+6IQ+YUOC73d3dzKNcQkNDqT+Xl5fM8zFcFPLw8BD09PTAwcEBent76fs81tbWMmcaoZA7OzsUiK+vL934LDjlBQcHQ3JyMvMoFxQCZxWMRZ7pmItCYs6BfcJE85XX2UYSoZDR0dEQGBgIISEh0NPTQzc\/Aj8orMtSU1OZR\/ngvjDGgU3WCft7cFHIh4cH6pNo6VVcXEyjUhKxNVJe8vLyICIiglm\/m58WEtddXOO+A66JoluMi4uLYGhoKLOS+LKQAwMDtPksOn1lZWWxq9\/HTwv5E+DnaWRkRAfJmPClpKS8m\/R9SUgMFssPKysrmkKw4bXoV\/R+E3ioizUxCtnV1cW8ygfrUKzPkcnJSapDcbqVxZeE\/P8S7QJJtu9OJcoAs3XJOLC25AL4j\/WaeZ+cnJCNe8iy+NYayaM4tra2aESKYm9vDxkZGcwShxeSo1haWoKZmZnYF60wI0ffwsIC87zBC\/lHeHl5efgHSbvao5QuhrUAAAAASUVORK5CYII=\" alt=\"\" width=\"114\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Substituting the values, we have,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"540\" height=\"46\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question 20:\u00a0<\/span><\/strong><strong>\u00a0<\/strong><strong>Calculate the energy released when 1000 small water drops each of same radius\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"24\" \/><strong>m coalesce to form one large drop. The surface tension of water is\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"91\" height=\"24\" \/><strong>N\/m.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Sol: Energy released will be equal to the loss in surface potential energy.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Let r be the radius of smaller drops and R of bigger one. Equating the initial and final volumes, we have<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"179\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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ATIcgThbOBXV4ilJQoISQXkCO1QNKclIikfCQPPpGdwyAlo+DPz0JiHemyPc55ILf\/mgcQrXCgkaJtaiYzohJSZH6VQcroI\/XDJ7JzHJAHdT+ORPDLgWgDo6eeQkrJjm2wNI90hR8NMx79+EpqAfLiFxHU3igXpJZSgQ9v+ER2HgBjpLZAHSoWCPVnWAqMh\/qMrfCf0oCYmU+wo0A+UhcSfPjw4SNtIyHhfzmSie20I4LxAAAAAElFTkSuQmCC\" alt=\"\" width=\"306\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0Further, the water drops have only one free surface.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Therefore<img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"261\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"400\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Here, negative sign implies that surface area is decreasing. Hence, energy is released in the process.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"326\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">38. Angle of contact<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">:-\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Angle which the tangent to the liquid surface makes at the points of contact with the solid surface inside liquid is called angle of contact.<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is particular for a given pair of liquid and solid. Thus the angle of contact changes with the pair of solid and liquid.\u00a0<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It does not depend upon the inclination of the solid in the liquid.\u00a0<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">On increasing the temperature, angle of contact decreases.\u00a0<\/span><\/li>\n<li style=\"margin-left: 29.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Soluble impurities increase the angle of contact.\u00a0<\/span><\/li>\n<li style=\"margin-left: 29.44pt; margin-bottom: 6pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A partially soluble impurity decreases the angle of contact.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">39.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Meniscus Of the Liquid:-\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">When a capillary tube is dipped in a liquid, the liquid surface becomes curved near the point of contact. This curved surface is due to the resultant of two forces i.e. the force of cohesion and the force of adhesion. The curved surface of the liquid is called meniscus of the liquid.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If liquid molecule A is in contact with solid (i.e. Wall of capillary tube) then forces acting on molecule A are<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 31.5pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Force of adhesion\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(acts outwards at right angle to the wall of the tube).\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 31.5pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Force of cohesion\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(acts at an angle\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACEAAAAYCAYAAAB0kZQKAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAIeSURBVEhL7ZXLy6lRFIddSnLJlAmJiVImbiNJyszExJAhmRh8A8rMzMREiVKmGJE\/wR+glIGk5FYYicjld87e33Z\/Ob2n0zlfne+pPVhrr9b7vO9aIcAX4FvizP8hsd\/vMZvNcDgcWOaZPyZRKBTow84cj0eEQiFEIhFUq1V4vV5UKhV2ew+nxHw+h0qlok0eGQ6HEAgEnGcymbAqwOVyIRgMsgio1WqwWCwsuodTwufz0aavJNRqNVqt1tPZ7XasChAKhViv1ywCisUiTCYTi+55kiCf1e\/3w2AwvJTQ6XQs4qbdbkMikbDok0AggGg0yqJ77iTG4zH9AtvtFkaj8bcler0epFIpi64jvB3XLRcJskhWq5V+NsI7Ca1Wi9VqhdFoRBtvNht2e0Wj0SCVSqFer0Ov16Pf77ObZy4SuVwObrebRYBSqeSUmE6nUCgUdMkcDgcdG3nLUqmE0+nEqvhBJcgYZDIZfbszt4vZbDbfPiAcDtP6brfLMvygEmTGZrMZ2Wz2ckhTu92OZDIJsVj8VmIwGND6dDrNMvygEplM5umQpjab7RL\/ClIfj8dZxI\/LTjxCmnLtBBeLxYLW5\/N5luEHLwkyEpKPxWIs80kikaD5259tPnBKNBoN2lQul2O5XLLsVUIkEsHpdKJcLsPj8dCd6XQ6rIo\/nBLkH+98yO\/HI0Tm3T1fXo7jb\/ItceZrSPxcso9\/e04fPwBRc09AKx6pFQAAAABJRU5ErkJggg==\" alt=\"\" width=\"33\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">to the vertical).<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Concave Meniscus:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"82\" height=\"149\" \/><span style=\"font-family: 'Times New Roman';\">If force of adhesion between the container and liquid is larger than force of cohesion between liquid particles then concave meniscus is formed. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"62\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or in form of pressure we may say that if atmospheric pressure is greater than liquid pressure than concave meniscus is formed.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">e.g.:-<\/span> <strong><em><span style=\"font-family: 'Times New Roman';\">Example: Water in glass capillary tube.<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Convex<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Meniscus:-<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"82\" height=\"146\" \/><span style=\"font-family: 'Times New Roman';\">If force of adhesion between the container and liquid is smaller than force of cohesion between liquid particles then concave meniscus is formed. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD4AAAAYCAYAAACiNE5vAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAQnSURBVFhH7ZdJKLVRGMfNMhaFjIkNJUWRlXkhC5kiWYiQhQxZyEKxIdMCKyElUVbGyEJSWChjClcZoiSZZ\/F8\/s977vXey72u+9VXn+tX7+2c55z3vOf\/nHOe51wTMlJ+hRsbP1742dkZLS8v097enrBI\/Gjhg4ODFBkZSQqFgrKysigjI0O06BB+cXHB3vpfub29JUdHRzo6OhKWN7EmJjQzMyOV+VfG9vY2RUREkJubGzk7O1NUVBQP8i+4vLyk0tJSiomJofj4eKqsrNTq\/NPTUyosLOS+qampNDw8LFok+vv7Wejz87OwSMJDQ0OlMv8KNjc32Uu1tbX08vJC9\/f35OXlRR0dHaKHOhj05ORE1P6O\/f19MjMzo7a2Nnp4eGBn5+bmkru7O11dXYleEqhbW1vT6Ogovb6+0tzcHIuqq6sTPYiKiorYJic5OZlcXV25rGp5fHzkj8CDcnBGEhISRE0drBAmEBsbSxsbG8JqGN7e3h8miuMGW1VVlbBIYEdq9k1JSSFbW1t6enriujbhLi4uXFa1jIyMcMeDgwNhkQgJCWHxnwFvr62tUXh4OL+LyWOLGYKpqSk1NDSI2jtBQUH8yLGxsaHq6mpRk5icnOQ5jI2NcV2bcA8PDy6rWrBymh8Anp6eVFJSImraubm5oaamJv4YJlZWVsaO0Re819raKmrvIBrLBSBCow6hcrAAsCNGgPHxca5j1yhBvaWlRSrj5\/r6mo05OTm0sLCgepRe7O7u5s76srS0xIER7wYGBtL5+blo0Q6chf6aJCUlqdmHhoa4PjU1JSwSyNOwI+ApwaJNTExwGTHL3Nycy4BHRCTHS5mZmVRQUKB6sANgn5+f586GkJeXR\/b29uyI3d1dYf1IcHAwfwvOxkIgaGKnWVhYkKWlpeilXfjh4aFKgxIESRzD9PR08vX1VctOLLy+vp4npwkGwWDy7fJdtra2+GxBwPT0tLB+Di4Yfn5+PMno6Gja2dnhrIKUqkSbcMQm2IuLi4VFNyw8MTGRI7ocpConJydKS0sTFv2BowYGBnilHBwcWBAywHc5Pj5mMTU1NcLyfpZ7e3uFRWJ9fZ3tzc3NwqIblXB\/f382KOnq6uKBFhcXheVrkNLKy8tZcEBAALW3t4sWw4AIOE4zRmD3yK+fAGcZ811dXRUW3bBwXBR8fHzYAPAh7ADkxq\/AOerp6aGwsDD+MHL+7OzstyL6Z+CPBcb77PKERUKbHGiAs\/WF30ZwgxeRA1dWVjh3Q4jmjUkTpDDchHBxqKio0Bm89AVpKDs7m+zs7Kivr09Y1cF3rKysuB8cjHkjK8BZ+qJyG65\/WK24uDjq7Ozkm9xX3N3d8Wobcn61gfyPe\/dXTkcUb2xspPz8fA7O8j8j+qC+X4yIX+HGhvEKf4uKCuN7XhV\/AAIiGc8rZ4XfAAAAAElFTkSuQmCC\" alt=\"\" width=\"62\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">In form of pressure we may say that if atmospheric pressure is smaller than liquid pressure than convex meniscus is formed.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">e.g.:-<\/span> <strong><em><span style=\"font-family: 'Times New Roman';\">Example: Mercury in glass capillary tube.<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Plane Meniscus:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"82\" height=\"123\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0If force of adhesion between the container and liquid is equal to force of cohesion between liquid particles then plane meniscus is formed. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"62\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">In form of pressure we may say that if atmospheric pressure is smaller than liquid pressure than plane meniscus is formed.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">e.g.:-<\/span> <strong><em><span style=\"font-family: 'Times New Roman';\">Example: Pure water in silver coated capillary tube.<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">40. Capillarity:-\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If a tube of very narrow bore (called capillary) is dipped in a liquid, it is found that the liquid in the capillary either ascends or descends relative to the surrounding liquid. This phenomenon is called capillarity.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The root cause of capillarity is the difference in pressures on two sides of (concave and convex) curved surface of liquid.\u00a0<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 11.44pt; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Examples of capillarity<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Ink rises in the fine pores of blotting paper leaving the paper dry.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A towel soaks water.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Oil rises in the long narrow spaces between the threads of a wick.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Wood swells in rainy season due to rise of moisture from air in the pores.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Plugging of fields is essential for preserving moisture in the soil.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 63pt; margin-bottom: 3pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Sand is drier soil than clay. This is because holes between the sand particles are not so fine as compared to that of clay, to draw up water by capillary action.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">41. Ascent Formula For Rise Of Liquid In A Capillary<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"C:\\Users\\vartmaan\\AppData\\Local\\Microsoft\\Windows\\Temporary Internet Files\\Content.Word\\00005737.png\" width=\"299\" height=\"287\" \/><span style=\"font-family: 'Times New Roman';\">When one end of capillary tube of radius\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAYCAYAAAAoG9cuAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADASURBVDhP7Y4xCoMwGEbj7OhZnAW9izcQr6GDGbyDk4ujg6DgHQRXBXcz5Gv9CJFKkXbp1Ach5PHyJwIf8I++jOq6Rtu25gQsy4KiKND3PYRSCp7nIU1TCCEwjiOCIICUEo7j8LKdNM8zI9\/3MU0TXVVV3G3Esc8oz3NjTmyUZRlc18W+78ac2CiKIoRhaE6vMDo+fzwVxzHlFUbrujJqmobyCqNhGBht20Z5hVHXdSjLkuId9uN3\/DrSWif3SycPNEkheWdPLRgAAAAASUVORK5CYII=\" alt=\"\" width=\"9\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is immersed into a liquid of density\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0which wets the sides of the capillary tube (water and capillary tube of glass), the shape of the liquid meniscus in the tube becomes concave upwards.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R = radius of curvature of liquid meniscus.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">T = surface tension of liquid.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">P = atmospheric pressure at point A,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Pressure at point<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"126\" height=\"33\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Pressure at points C and D just above and below the plane surface of liquid in the vessel is also P (atmospheric pressure).<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The points B and D are in the same horizontal plane in the liquid but the pressure at these points is different. In order to maintain the equilibrium the liquid level rises in the capillary tube up to height h.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Pressure due to liquid column = pressure difference due to surface tension<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"94\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"36\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"229\" height=\"36\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">[ as\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">]<\/span><\/p>\n<ol class=\"awlist4\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 38.4pt; margin-bottom: 3pt; text-indent: -36pt; line-height: 115%; font-family: 'Times New Roman'; font-size: 14pt;\"><span style=\"width: 22.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span> The capillary rise depends on the nature of liquid and solid both i.e. on T, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/>, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/>\u00a0 and R.<\/li>\n<\/ol>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(ii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">For a given liquid and solid at a given place\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"40\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0[As T,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and g are constant]<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Lesser the radius of capillary greater will be the rise and vice-versa. This is called\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Jurin\u2019s law<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(iii)\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">In case of capillary of insufficient length<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">i.e. L &lt; h, the liquid will neither overflow from the upper end nor will it tickle along the vertical sides of the tube. The liquid after reaching the upper end will increase the radius of its meniscus without changing nature such that:\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"252\" height=\"24\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Illustration 21: A capillary tube of radius 0.20 mm is dipped vertically in water. Find the height of the water column raised in the tube. Surface tension of water = 0.075 N m<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u20131<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and density of water = 1000 kg m<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u20133<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">. Take g = 10 m s<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u20132<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Sol: Use the formula for height of the liquid in the capillary.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">We have,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"475\" height=\"37\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<div style=\"clear: both;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: right; line-height: normal;\">\n<\/div>\n<\/div>\n<h3>To free download pdf of class 11 physics notes of Chapter 10 Mechanical Properties of Fluids click on the link given below<\/h3>\n<h2>Chapter 10 Mechanical Properties of Fluids<\/h2>\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-indent: 36pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<div style=\"clear: both;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: right; line-height: normal;\"><strong>1<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong><em>\u00a0<\/em><\/strong><\/p>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Chapter\u201310: Mechanical Properties of Fluids Chapter 10 Mechanical Properties of Fluids : Pressure due to a fluid column; Pascal\u2019s law and its applications (hydraulic lift and hydraulic brakes), effect of gravity on fluid pressure. Viscosity, Stokes\u2019 law, terminal velocity, streamline and turbulent flow, critical velocity, Bernoulli\u2019s theorem and its applications. 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