{"id":7781,"date":"2022-08-17T06:08:15","date_gmt":"2022-08-17T06:08:15","guid":{"rendered":"https:\/\/physics.educour.in\/isc-physics\/?p=7781"},"modified":"2022-08-20T01:21:00","modified_gmt":"2022-08-20T01:21:00","slug":"laws-of-motion-class11-isc-2","status":"publish","type":"post","link":"https:\/\/physics.educour.in\/isc-physics\/laws-of-motion-class11-isc-2\/","title":{"rendered":"Laws of motion class11 ISC 2"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-post\" data-elementor-id=\"7781\" class=\"elementor elementor-7781\">\n\t\t\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-a4cecee elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"a4cecee\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-7e8d640\" data-id=\"7e8d640\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-468097e elementor-widget elementor-widget-menu-anchor\" data-id=\"468097e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"1\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-cc26282 elementor-widget elementor-widget-text-editor\" data-id=\"cc26282\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2><strong>IMPULSE<\/strong><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-014e7b6 elementor-widget elementor-widget-text-editor\" data-id=\"014e7b6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><strong><em><span style=\"color: #000080;\">If \u00a0a force acts on a body for a short time interval, then the product of force and its time of action, is called impulse of the force.<\/span><\/em><\/strong><\/p><p>i.e. Impulse = Force \u00d7 time interval\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/p><p><img decoding=\"async\" class=\"\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight );\" 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alt=\"\" width=\"152\" height=\"22\" \/><span style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight );\">\u00a0 \u00a0 <\/span><\/p><p>\u00a0 By Newton\u2019s second law\u00a0<img decoding=\"async\" class=\"\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight );\" 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\" alt=\"\" \/><\/p><p><span style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight );\">\u00a0i.e\u00a0 \u00a0\u00a0\u00a0\u00a0\u00a0Impulse = Change in momentum<\/span><\/p><p><strong><em><span style=\"color: #000080;\">Thus impulse of a force is equal to the change in momentum produced by the force.<\/span><\/em><\/strong><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-8397049 elementor-widget elementor-widget-text-editor\" data-id=\"8397049\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<ul><li>The SI unit of impulse is Ns.<\/li><li>A large force acting for a short time to produce a finite change in momentum is called an impulsive force. Impulsive force is like any other force \u2013 except that it is large and acts for a short time.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-126ef48 elementor-widget elementor-widget-menu-anchor\" data-id=\"126ef48\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"2\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f9482cf elementor-widget elementor-widget-text-editor\" data-id=\"f9482cf\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h3><strong>Calculation of Impulse for Variable Force<\/strong><\/h3>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-d9587d4 elementor-widget elementor-widget-text-editor\" data-id=\"d9587d4\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h3><span style=\"color: #000080;\"><strong>Graphical Method:<\/strong><\/span><\/h3>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-e6bb178 elementor-widget elementor-widget-text-editor\" data-id=\"e6bb178\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h4><strong><span style=\"color: #ff0000; font-size: 18pt; font-family: 'comic sans ms', sans-serif;\">(A) For constant Force:<\/span><\/strong><\/h4><p>In this case F versus t graph is a straight line parallel to the x \u2013 axis (time- axis)<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<section class=\"elementor-section elementor-inner-section elementor-element elementor-element-b014691 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"b014691\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-1e62289\" data-id=\"1e62289\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-9069de7 elementor-widget elementor-widget-text-editor\" data-id=\"9069de7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><strong>Area under the f \u2013 t graph<\/strong><\/p><p>\u00a0\u00a0= area of rectangle abcd<\/p><p>\u00a0 = ad x dc<\/p><p>\u00a0 = f <strong>.<\/strong>[t<sub>2<\/sub> \u2013 t<sub>1<\/sub>] = F. \u0394t<\/p><p>\u00a0= <strong>Impulse<\/strong> \u00a0\u00a0<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-d82e4ca\" data-id=\"d82e4ca\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-83b87b9 elementor-widget elementor-widget-image\" data-id=\"83b87b9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/25.png\" title=\"\" alt=\"\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<div class=\"elementor-element elementor-element-991b118 elementor-widget elementor-widget-text-editor\" data-id=\"991b118\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2 style=\"margin-top: 2.0pt; line-height: 115%;\"><strong><span style=\"font-size: 18.0pt; line-height: 115%; font-family: 'Comic Sans MS'; color: red;\">(B) For variable force <\/span><\/strong><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-11eeda1 elementor-widget elementor-widget-text-editor\" data-id=\"11eeda1\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>In this case F \u2013 t graph is a curve. Let us divide the whole area under the graph into thin strips width of each strip represent small time-interval and the average height of the strip represents the force F. So, area of each strip represents the small impulse by the force for small displacement.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<section class=\"elementor-section elementor-inner-section elementor-element elementor-element-6bc459c elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"6bc459c\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-cf58a96\" data-id=\"cf58a96\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-b5dc822 elementor-widget elementor-widget-text-editor\" data-id=\"b5dc822\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Total area under F \u2013 t graph\u00a0<\/p><p>=\u00a0 Sum of area of all the strips<\/p><p>\u00a0= Sum of impulse for all these small time-intervals<\/p><p>\u00a0= Total Impulse.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-0b32b8e\" data-id=\"0b32b8e\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-7346d19 elementor-widget elementor-widget-image\" data-id=\"7346d19\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" src=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/26.png\" title=\"\" alt=\"Graphical determination of Impulse for variable force\" loading=\"lazy\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<div class=\"elementor-element elementor-element-63dc823 elementor-widget elementor-widget-text-editor\" data-id=\"63dc823\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><span style=\"color: #000080;\"><strong><em>Thus, graphically, the impulse is the area between the force curve and the time axis, as shown in figure. <\/em><\/strong><\/span><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-572b568 elementor-widget elementor-widget-text-editor\" data-id=\"572b568\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h3><span style=\"color: #000080;\"><strong>Calculus Method:<\/strong><\/span><\/h3>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-fb58cb9 elementor-widget elementor-widget-text-editor\" data-id=\"fb58cb9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>If the value of force varies with time [t] i.e. F = f(t)\u00a0 then the work done by variable force is given by<\/p><p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" class=\"\" 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alt=\"\" width=\"130\" height=\"80\" \/><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<section class=\"elementor-section elementor-inner-section elementor-element elementor-element-6008df9 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"6008df9\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-inner-column elementor-element elementor-element-aa997e6\" data-id=\"aa997e6\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-bf819b6 elementor-widget elementor-widget-menu-anchor\" data-id=\"bf819b6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"3\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-e9c0fe4 elementor-widget elementor-widget-text-editor\" data-id=\"e9c0fe4\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2 style=\"text-align: center;\"><span style=\"color: #000080;\">Impulse Video<\/span><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-892b0f9 elementor-widget elementor-widget-text-editor\" data-id=\"892b0f9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p style=\"text-align: center;\"><strong><span style=\"color: #ff0000; font-size: 14pt;\">In Hindi + English Mix<\/span><\/strong><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9a8dd5f elementor-widget elementor-widget-video\" data-id=\"9a8dd5f\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;video_type&quot;:&quot;vimeo&quot;}\" data-widget_type=\"video.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-wrapper elementor-open-inline\">\n\t\t\t<iframe class=\"elementor-video-iframe\" allowfullscreen allow=\"clipboard-write\" title=\"vimeo Video Player\" src=\"https:\/\/player.vimeo.com\/video\/730385963?color&amp;autopause=0&amp;loop=0&amp;muted=0&amp;title=1&amp;portrait=1&amp;byline=1#t=\"><\/iframe>\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<div class=\"elementor-element elementor-element-00cdd7b elementor-widget elementor-widget-menu-anchor\" data-id=\"00cdd7b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"4\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-1148f60 elementor-widget elementor-widget-text-editor\" data-id=\"1148f60\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2><span style=\"color: #000080;\">Numerical Examples on Impulse<\/span><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-eec5ccc elementor-widget elementor-widget-text-editor\" data-id=\"eec5ccc\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/Numerical-Problems-on-Impulse-1.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">Numerical Problems on Impulse-1<\/a> <a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/Numerical-Problems-on-Impulse-2.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">Numerical Problems on Impulse-2<\/a> <a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/Numerical-Problems-on-Impulse-3.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">Numerical Problems on Impulse-3<\/a><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-3c08048 elementor-widget elementor-widget-menu-anchor\" data-id=\"3c08048\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"5\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-55737f5 elementor-widget elementor-widget-text-editor\" data-id=\"55737f5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2><span style=\"color: #000080;\">Law of Conservation of Linear Momentum<\/span><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-01b9c57 elementor-widget elementor-widget-text-editor\" data-id=\"01b9c57\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/conservation-of-linear-momentum_compressed.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">conservation of linear momentum_compressed<\/a><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<section class=\"elementor-section elementor-inner-section elementor-element elementor-element-181a689 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"181a689\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-inner-column elementor-element elementor-element-bc6ff14\" data-id=\"bc6ff14\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-0b6eeed elementor-widget elementor-widget-menu-anchor\" data-id=\"0b6eeed\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"6\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-fd8c6cb elementor-widget elementor-widget-text-editor\" data-id=\"fd8c6cb\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2 style=\"text-align: center;\"><span style=\"color: #000080;\">Law of Conservation of Linear Momentum<\/span><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4998ca1 elementor-widget elementor-widget-text-editor\" data-id=\"4998ca1\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p style=\"text-align: center;\"><strong><span style=\"color: #ff0000; font-size: 14pt;\">In Hindi + English Mix<\/span><\/strong><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-0226db6 elementor-widget elementor-widget-video\" data-id=\"0226db6\" data-element_type=\"widget\" data-e-type=\"widget\" data-settings=\"{&quot;video_type&quot;:&quot;vimeo&quot;}\" data-widget_type=\"video.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-wrapper elementor-open-inline\">\n\t\t\t<iframe class=\"elementor-video-iframe\" allowfullscreen allow=\"clipboard-write\" title=\"vimeo Video Player\" src=\"https:\/\/player.vimeo.com\/video\/730388589?color&amp;autopause=0&amp;loop=0&amp;muted=0&amp;title=1&amp;portrait=1&amp;byline=1#t=\"><\/iframe>\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<div class=\"elementor-element elementor-element-b0d245c elementor-widget elementor-widget-menu-anchor\" data-id=\"b0d245c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"menu-anchor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t<div class=\"elementor-menu-anchor\" id=\"7\"><\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-b47c97f elementor-widget elementor-widget-text-editor\" data-id=\"b47c97f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<h2><span style=\"color: #000080;\">Concurrent Forces<\/span><\/h2>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f5e3a8c elementor-widget elementor-widget-text-editor\" data-id=\"f5e3a8c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/Concurrent-ForcesF-1.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">Concurrent ForcesF-1<\/a> <a href=\"https:\/\/physics.educour.in\/cbse-physics\/wp-content\/uploads\/2022\/08\/Concurrent-ForcesF-2.pdf\" class=\"pdfemb-viewer\" style=\"\" data-width=\"max\" data-height=\"max\" data-toolbar=\"bottom\" data-toolbar-fixed=\"off\">Concurrent ForcesF-2<\/a><\/p><p>\u00a0<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<\/div>\n\t\t","protected":false},"excerpt":{"rendered":"<p>IMPULSE If \u00a0a force acts on a body for a short time interval, then the product of force and its time of action, is called impulse of the force. i.e. Impulse = Force \u00d7 time interval\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 By Newton\u2019s second law\u00a0 \u00a0\u00a0 &#8230; <a title=\"Laws of motion class11 ISC 2\" class=\"read-more\" href=\"https:\/\/physics.educour.in\/isc-physics\/laws-of-motion-class11-isc-2\/\" aria-label=\"More on Laws of motion class11 ISC 2\">Read more<\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[4],"tags":[],"post_folder":[51],"class_list":["post-7781","post","type-post","status-publish","format-standard","hentry","category-11-lecture-notes"],"_links":{"self":[{"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/posts\/7781","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/comments?post=7781"}],"version-history":[{"count":20,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/posts\/7781\/revisions"}],"predecessor-version":[{"id":7930,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/posts\/7781\/revisions\/7930"}],"wp:attachment":[{"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/media?parent=7781"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/categories?post=7781"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/tags?post=7781"},{"taxonomy":"post_folder","embeddable":true,"href":"https:\/\/physics.educour.in\/isc-physics\/wp-json\/wp\/v2\/post_folder?post=7781"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}