{"id":9012,"date":"2016-03-16T14:29:15","date_gmt":"2016-03-16T08:59:15","guid":{"rendered":"https:\/\/www.askiitians.com\/blog\/?p=9012"},"modified":"2016-03-16T14:29:15","modified_gmt":"2016-03-16T08:59:15","slug":"5-important-questions-mechanicsfor-year-jee-main-advanced","status":"publish","type":"post","link":"https:\/\/www.askiitians.com\/blog\/5-important-questions-mechanicsfor-year-jee-main-advanced\/","title":{"rendered":"5 most important questions in Mechanics for this year JEE Main and Advanced"},"content":{"rendered":"<p style=\"text-align: justify;\"><b>An approach with the science dignity\u00c3\u00a2\u00e2\u201a\u00ac\u00c2\u00a6<\/b><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/113.png\"><img fetchpriority=\"high\" decoding=\"async\" class=\"aligncenter size-full wp-image-9013\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/113.png\" alt=\"11\" width=\"462\" height=\"226\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>IIT-JEE<\/b>is considered inmost difficult entrance exam competitions to get admission into various IITs for different technical academic platform.\u00c3\u201a\u00c2\u00a0 It is characterized into two phase, JEE Main and JEE- Advanced for which counts more than 1 million students appeared.<\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/225.png\"><img decoding=\"async\" class=\"aligncenter size-full wp-image-9014\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/225.png\" alt=\"22\" width=\"748\" height=\"184\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>Final entrance selection rate approaches approximately 0.58 % that leaves a question, who can be in the list of All India Ranking of IIT-JEE<\/b>.<\/p>\n<p style=\"text-align: justify;\">Although several important topics are there in the Physics having varying weightage for exam pattern, but in this short write-up, we would like to discuss the importance of Mechanics for JEE paper.<\/p>\n<p style=\"text-align: justify;\">Mechanics is a very important domain in Physics that corresponds to the physical world applications.<\/p>\n<p style=\"text-align: justify;\">So, multi-conceptual question appears for the exam that includes, Kinematics, vector analysis, Motion in a plane, work power and energy, Rotational Dynamics and rigid body system, Gravitation and Oscillation.<\/p>\n<p style=\"text-align: justify;\">Rather to go thoroughly, every student should have a capsule type short recap of entire Physics syllabus.<\/p>\n<p style=\"text-align: justify;\">This is the time when students should be evaluating the strength of important topics of each subject, as there is the variation in the weightage of marks for different topics.<\/p>\n<p style=\"text-align: justify;\">Devoting extra time on highly weightage topics is recommended by every expert.<\/p>\n<p style=\"text-align: justify;\">Now for the short recap, discussion would be through 5 important questions of Mechanics <b>for IIT-JEE.<\/b><\/p>\n<p style=\"text-align: justify;\">A sequence of multi-conceptual approach is added in these following illustrations<\/p>\n<p style=\"text-align: justify;\"><b>1.<\/b>\u00c3\u201a\u00c2\u00a0<b><i>A liquid is kept in cylindrical vessel which is rotating along its axis. The liquid rises at the sides. If the radius of the vessel is 0.05 m and the speed of rotation is 2 rev. per second, find the \u00c3\u201a\u00c2\u00a0difference in the height of the liquid at the centre of the vessel and its side (g = 9.8 m\/s<sup>2<\/sup>)<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/335.png\"><img decoding=\"async\" class=\"aligncenter size-full wp-image-9015\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/335.png\" alt=\"33\" width=\"595\" height=\"671\" \/><\/a> <a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/445.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-large wp-image-9016\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/445.png\" alt=\"44\" width=\"558\" height=\"215\" \/><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9016\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/445.png\" alt=\"44\" width=\"558\" height=\"215\" \/><\/a><b>2.<\/b>.<b><i> A body of mass m is thrown at an angle to the horizontal with the initial velocity V<sub>0<\/sub>. Assuming the air drag to be negligible, find:<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(a) <\/i><\/b><b><i>The momentum increment \u00c3\u00a2\u00cb\u2020\u00e2\u20ac\u00a0p that the body acquires over the first t seconds of motion;<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(b) <\/i><\/b><b><i>The modulus of momentum increment \u00c3\u00a2\u00cb\u2020\u00e2\u20ac\u00a0p during the total time of motion.<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b>Solution.(a)<\/b>\u00c3\u201a\u00c2\u00a0 Since the body is subjected to a constant force mg, from the Newton\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2s II law rat of change of \u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 momentum<\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/552.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9017\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/552.png\" alt=\"55\" width=\"714\" height=\"405\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>3.<\/b>. I<b><i>n the arrangement shown in figure, body B is a solid cylinder of mass M and radius<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/661.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9018\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/661.png\" alt=\"66\" width=\"282\" height=\"173\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b><i>It can rotate without friction about a fixed horizontal axis O. A block A, suspended by an inextensible thread is wrapped around the cylinder. A horizontal lights spring of force constant k fixed at one end keeps the system in static equilibrium. Show that the time period of small vertical oscillations of the block is given by<img decoding=\"async\" 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\n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\n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\n9KskYnW1Ka2qtXlyZ2d3bOTjcv7g6e+ZYQ8zj493h4f76+lp7e3NhUUFRRVlsSmJMapLRlG0qK6puqPsy8fXy0jvZCwAAQH+QjbQ5Pj7OyczKSE+j3fvRE9u72zNz0+Nfx\/oHzSXluUkpscmpcWmZycXlptbump6+rt6+3t7e3q7uro7Ojo7Oju6e7u6e7q7urp4+c2dXW1dPR2+\/ub6pMi0jJSb2Q0JifEFxQUVj9fDnkcnpqdXNHxd3N14vMwAAgM4gG2lzeHiUlpaZa8o58\/F3za6vr87OTs\/Pz87OTk9PjnY2FgaHB7sHB1s7O4tKS00FBYWlJcVlpUWlJflFhXkFuUVlhY0tDX1DvWs\/1k7PTk9OTs7Ozi6vrkLlvkoAAABBAtlIm\/39g+RkY1l56eUVfkMDAABAh5CNtNnb3YuPTyorL7300uXSAAAAEFSQjbTZ3z9Isc8b+f4r9wAAAOB\/yEbaHB4e5WSZqqorvfU1ewAAAAgqyEbaHB4e5efktzXV31xfBbosAAAA4H3IRtoc7B+YMnO72lqsVnwfHgAAQIeQjbTZ39vPTM3obG1CNgIAANAlZCNtdnf28rNNC9+\/PNseA10WAAAA8D5kI232dveLTAWL01+RjQAAAHQJ2Uibvd393IycidHhx4f7QJcFAAAAvA\/ZSJujo+OSvKKlb5PPT\/gFewAAAB1CNtLg8eF+dmq6rKjsZG+He3kJdHEAAADA+5CNNLi3Wj\/19pUUlFjxg\/YAAAA6hWykze7mVllhydXJUaALAgAAAD6BbKTNzs5eUW7B8eZ6oAsCAAAAPoFspM3uzl5WRs6X8U9Pj\/gOPwAAgA4hG2mzt7efk5v3aXz0\/h7f4QcAANAhZCNtDg+PiovL1n4s255tgS4LAAAAeB+ykQaPj48LszM5Oab5pfknG+5vBAAAoEPIRho8PNzPTM8UFhT\/2FjHvBEAAIAuIRtpc3CwX5iXd3R0+IJ7PwIAAOgRspEGLy8vv37+rCwrvbm+DnRZAAAAwCeQjTS4vbGO9A+Ul5Tc3OC+2AAAAPqEbKTB5cVFe2NTYV7ezQ3mjQAAAPQJ2UiD46Pj6tKy4oJ8zBsBAADoFbKRBgf7e4WmnOKCPCuyEQAAgE4hG2lwf2cdH+nIzky5uroMdFkAAADAJ5CNNLizXo\/0NyMbAQAA6BiykQZHh\/slhdl5uRm4FhsAAECvkI00OD46KCnMyspIur6+CnRZAAAAwCeQjTTY293NyUzJyUrFvR8BAAD0CtlIg9OT45qy4tzsdMwbAQAA6BWykQY7v35lGFMKTNm4vxEAAIBeIRtpsLuzY8rKLC0psFqtgS4LAAAA+ASykQa\/trczjCklRfnIRgAAAHqFbKTB9s+fSXEx2ZlpOKcGAACgV8hGGmxtbiUlxJcW45waAACAbiEbabC2ZomOjm5ubry\/vw90WQAAAMAnkI00WF\/\/ERsbW1dXc3d3F+iyAAAAgE8gG2lgsazHxsY1Njbe3SMbAQAA6BOykQbrlvWEhMS29paHB5xTAwAA0CdkIw0sa5a4+Pi2jtaHh4dAlwUAAAB8AtlIg6XFpbSk1K3V5efn50CXBQAAAHwC2UiDxYXFIlPBMy42AgAA0C9kIw2WFpfyc3KtZ6eBLggAAAD4CrKRBstLy6WFJU8Pj4EuCAAAAPgKspEGy8srBdm5p7s73MtLoMsCAAAAPoFspMHiwkJ6cvLu1tbLC67FBgAA0CdkIw3m52ZNWZk2my3QBQEAAABfQTbSYHFhocCUi5sbAQAA6BiyEavn+\/vPA31FBfnIRgAAADqGbKTB7NhIXk724+NToAsCAAAAvhJG2ch6c3lw8Gtvb\/vg8NfR8d7x6cHJ+cH+4c7h8d719cnT49XV1cnx0d7D\/TnH3XLc7e2N6D5Gj4\/3I8OtZWV5HId7PwIAAOhWGGWjr2Of05OS8nNzK8pKc3Izc0zZhaUF6TnpBSX5peUFtfVlJeUFmVlpDY3lff0NZnNVa1t93+DHnr7Bnr7+3r6Blrb2bFNefpGpua22q6evf\/Bjm7m7ub2jvbOz02zu6u4yd3Z0drQOD\/aPDPX39pp7ejvt\/7p7Oru6O7q621vbGnt6Ozq7mgeGzSOfe\/f3fwW6SQAAAEAqjLLR2KdxU05hRlpOfV2T9ebu8vL64uL6\/Pzy8vL65PT88Oj05PT89Ozi5PTi5PTi8Ph8anmlprm+uLyqrrE1yZhZVNG4unk6NbO8ufVrdHz6y9SPnuHvreaPTW19jS3d5u6Pg4PjHR3972PiC8oqm9va07Kz41JTSquqausbqmvrquvqikpL65oaOnvb8orTXr\/7+5evnwLdJAAAACAVRtloevabqTCjqaX+y9exyckv19dXtFdenJ1\/Huob7mm13hzZH\/n565e5p\/PT2NDTE\/Wm2Bs\/fzR21H76OrZ3esJx3Nb2dl1zY2tP68nFkeSVVTUVMfHvF5fmvVEtAAAA8KYwyka9gz2\/v\/rH4HA\/x3E\/fqw3NdT2dTU\/iH849urq6uPoQEd7\/cbi7OOdVfiUzfa0tDw\/NNC1trIkWfLOzy1ze0tXb4flp+ipx4eH1ramXFPW6tIc93TvejzHlJdiTPv586eXawgAAAAeC6NsNDjY8zb2z4FP\/fY\/bbanmelvnR3Nm5s\/7u\/vTy8P23sbymuKZxembu4vaAu5u72Z+tzZ2Vp\/dHTIcZzVevNpZKChunR2apL2luPjo7bG8uqSlLPTE\/sjVTV1Waa8rS1kIwAAgKATRtlotK\/vffRfvWODwgdvrq\/amhuNqQmd3a2r60uXV5eqy3l+fvw43F9eXvjp88funs7x8U8PD\/fKb3nhXtYsy309nQvzs8srS\/lFhf1fP9494j5JAAAAQSecslFvrzE7+evalPDBl5eX7s7W6Ki\/Bgb67u40fDm\/sCjnH\/\/7X9+\/U6eL5J4eH5MToj9Ev83JN31emrrlqJcuAQAAQKCEUTbqb+9ILzLOHa66HvnxY625saa\/x3xyfLS4tNjQWD38sff4+FB5Odu\/fnT3NI+MDMzOfqutr2rvaD07O1Fd+63VOj01OTTQ09\/fk2XKnZibfvG0QgAAAOB9YZSN2qqrCyuLLp4eOI7b3t5qbW3o6GpZW112\/Xbs+fl5X19Pa3vD6emB\/O022\/OPH2utbfXVNSULi\/MvLy8cx52envQPdI9+Gr6+vqat9\/Hxcer7RGNd5brFEcuKykq\/TX33fg0BAADAY2GUjQba28vqy74uz5l7Oqsqi6e+TzySrvg5ONgfGOgZGRmyWm8ED+59\/z4+NNw7MTl+fy+9umh93WI2t09++ypb2PP21urgQO\/XL2PCpeUXF09+\/+ategEAAIAXhVE2Gurvex\/zrrajcWV99eqK+k00juNsNtv09LeGxpqV5aXDw4OFhdnGxuqpqS8Kb7m8vBj+ONDS2rC5uWG9vbm+vlqY+\/bpY\/fUt89Hh5KTdNbsXOOXr0pLAwAAgEAJo2zUOziQkp2+bFlhfL3Vai0sNL396\/fpqdHn52eWt1xcXPT0NJSVm1KTYwZ6Ok9PjyUvsNls4+P9cXFvZ2amtZUeAAAA\/CJcspHtxdrV15mamVFRUzk+Ma76+s3NjZ4e8+rayt7e7tT3L9+\/fbm8OFd+y8Pjw+zc9MTEyNracktzfb4pc3V5QfKap6enLnPzu7d\/zMzOuF8ZAAAA8JlwyUYc99La2TI4\/HFnd6e5tbF\/oFt+2ZDd+fl5T685vyDbfndHjuNeXrie7o7czOTtnxu0pe\/u7bR11JdXZt\/cOK4rmp+bqasqmv4myWEvO9uLmVmJU9NT8oUAAABAwIVLNnp5ea5pqDV3d3Ecd39\/N\/F1rMvc6vrimN3Z2enAYG9jc82XidGra9FNIO\/ubudnp0qKchvrKp+fRLdBOjk57uruqK0rXf8xJ1np2dmpubOlvrZ8++em\/RGb7amvt\/1D9F9zc6zzRo+Pj4eH+\/Z7aj\/c3+38+rm1ubG78+v2lv9Jk7Ozk\/293b29Heu1+r0rAQAAQEG4ZKPZ2dnE1JT+Qf6m2FbrzdS3LyMf+0+OjziOm5mbqKouN3e1np1LfxrW5fj4uL+382N\/myuXfBwdrKwqmZn5\/vJCvSBpZWWxoa5y9OPA4+Mjx3HDQ93RMW9mmc+p7exsx8W8zctN7+5qLy\/NNyZHp6XEpCbFVJYVfpsYn56a6OvpykhLSk78kJzwobw4e7C\/0xXFaJ5tjytLs709nQMDvQP9XQP93d3mts+jw59Hh4YHuw\/2txnLBgAAoD\/hko2+jo\/Fx8UODQ9LHl9bW6msqoyJj+kdMN\/e3rIsam9vr6ujvbggPyYlof\/jgPDL+TTPz8\/TM1M1TY1TMzPFZaXvo98tLS8ylnx\/fy8lNSEtI7W5pXp9feXy4tx6c72wMFdaVpSYEGc0pnwZHzs42D89PTk7O21oqP\/b3\/7HbO5QWOD55UlPf3tGZmpZVcWn2a8bWz9+bm0ODg+kZ2b\/779eFZeWW2+uGMsGAACgP+GSjcbGRmKi3w8NDbgeub29\/T41MTU1OTM7Ozg00NtrnpuderhX+dmQ56fH7Y2VztaGwf6+7EJTi7n56IRwo0i53f2D0trGjoGhoorK6PiYRdll2jSHhweJyfHR8bHnF6L7DiwtLSUlJQ2L097Y2OdXr\/5sb29XWODM7PT\/\/v63guJ8yeMra9vxyabq2ibcsBsAAMJZuGSjz5+GYmLefvw4xHHcw8PDt28TDY01H0f6b24cF+jc3Fx\/HBqtrSpet4wSl\/D09LS0MNNYX27uaD4+PuI47uHxYXp2ss1cNzn1+eGBGqpOTn719HWbu81Hx8ccx5VV1fzx+s+FxXnGku\/v78fGR8ckxJ6cin6ZZHp6KjEx\/tu3b\/Y7dNvNzExHRb1tampUWODc\/Oxfb\/+srKpw3RDcZXTsa4Yp7+hS\/SdQAAAA9CpcstHAQE9y8ocvXz6tr1v6+nonJr\/++GGRv+zk5Ozzp\/Hx8fHzc9E39n\/8sDTWVzXUlEsu3+Y47vDwoKunva+\/4+bmTPLUw83p56HOurqCiQnHnR4fHx\/zCvP\/ePWfxSXWeaPj46O0jNS30e+OjkQXQs3Ozrx\/\/7a9vV0YccbHx968ed3e3qawwLm52f\/88a\/i0mLJ41brfW19U2lFJWPBAAAAdClcslFbW2NyclR1TWlff8\/W1qbyizc2NltaWqa+Tzw+HFtvzrrN5orSoqnvE\/aLqeVsNtvS8mJff9f8zNTlySHHcceHJ3Mzcx3NjYO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\n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\n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\n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\" alt=\"\" \/><\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/101.png\"><img loading=\"lazy\" decoding=\"async\" class=\"size-full wp-image-9021 alignnone\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/101.png\" alt=\"10\" width=\"686\" height=\"261\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>4.<\/b> <b><i>\u00c3\u201a\u00c2\u00a0A homogeneous rod AB of length L = 1.8 m and mass M is pivoted at the\u00c3\u201a\u00c2\u00a0center\u00c3\u201a\u00c2\u00a0O in such a way that it can rotate freely in the vertical\u00c3\u201a\u00c2\u00a0plane. The rod is initially in the horizontal position.\u00c3\u201a\u00c2\u00a0<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/1121.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9022\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/1121.png\" alt=\"112\" width=\"424\" height=\"154\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b><i>An insect S of the same mass M falls vertically with speed <\/i><\/b><b><i>\u00c3\u201a\u00c2\u00a0on the point C, mid-waybetween the points O and B, Immediately after falling, the insect moves towards the end B such \u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 that the rod rotates with a constant angular velocity <\/i><\/b><b><i>.<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(a) <\/i><\/b><b><i>Determine the angular velocity \u00c3\u008f\u00e2\u20ac\u00b0 in terms of <\/i><\/b><b><i>\u00c3\u201a\u00c2\u00a0and L.<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(b) <\/i><\/b><b><i>If the insect reaches the end B when the rod has turned through an angle of 90\u00c3\u201a\u00c2\u00b0, determine<\/i><\/b><b><i>.<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/131.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9023\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/131.png\" alt=\"13\" width=\"789\" height=\"262\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/152.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9024\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/152.png\" alt=\"15\" width=\"588\" height=\"136\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>(b)<\/b>\u00c3\u201a\u00c2\u00a0After falling, the insect moves towards the end B. Now the \u00c3\u00a2\u00e2\u201a\u00ac\u00cb\u0153moment of inertia\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2 of the system \u00c3\u201a\u00c2\u00a0 change. Let the insect be at a distance x after time t as shown in figure.<\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/161.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9025\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/161.png\" alt=\"16\" width=\"681\" height=\"682\" \/><\/a><\/p>\n<p style=\"text-align: justify;\"><b>5.<\/b>\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0<b><i>A disc A of mass m sliding over a smooth horizontal surface with velocity v experiences a perfectly elastic collision with a smooth stationary wall at a point O. The angle between the motion direction of the disc and normal to the wall is equal to \u00c3\u017d\u00c2\u00b1. Find:<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(a) <\/i><\/b><b><i>The point relative to which the angular momentum L of the disc remains constant in this process;<\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i>(b) <\/i><\/b><b><i>The magnitude of the increment of the vector of the disc\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2s angular momentum relative to the point O\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2 which is located in the plane of the disc\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2s motion at the distance l from the point O.<img decoding=\"async\" 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\n4oBAIBjc+QEc352npGb0ve9\/ezsJD0j88uXHnvXyAGp1eqkpMSEhKTt7W2CIL71f\/39wR8jP0b0K5yeHedkRszOjNuvjgAA4IAcOcHMzM6ERkrX19cIgmhqas7PL9D\/SalUtre9e1xX+e5N04UGJ\/maTq1WR0VFNDa+IAiip7fzluQ\/u\/s+6\/+qVCoTYoP\/82\/\/srS4ZL86AgCAA3LkBFNRWfrmrfzy\/7986UlPTz843CcIQnuhaWqqj44OzspKTUoMHx74ZNdqiptarYqNi66re9LT0xsQ9KCnr13\/p8PDg\/iEMF\/vBwvz83asIQAAOCSHTTBTU5NJKQnpspRHNcXl5YXl5ZURERFdnzoIgtBo1fUvnxSWFNY+rc0ryq1+VG7vyoqYSqVMSU2Kj0+Mjo6emLieKlKr1Tn5GV4BDxeXFuxYPQAAcFSOmWDUanVxSX5MfKT8XXPdk9Lq6vKmpub4+ITXbxoIglCqVSU1lckZqZV11YXlpWUleSf7q\/auslip1erExISCgqKNjQ3y8uyclF9v\/f1rP87nBQAAq3DMBLO0tCCV+jQ0PCEv7OzsSkmL3NvbIQhicHg4PDo6OiExK68gIjqmsjKvrbN1Z3fLTvUVMY1GExcX9+TpdVNfaLWNDeXuXn8MDg\/asWIAAODYHDDBXFxcfHjTIPV3X1tdJC\/f3tpykzz83vft8uXKyurU9Mzyytr3kR+x2YW+YSExSXHj44O4e69RNBpNdHRkTl7qufL0ckljXdnDBz9\/G+i1b8UAAMCxOWCCUavVz+trP7W\/pS0\/Pj6urnjU1tLGsolG2zswIMvN8vZzL68onVuYtklNHYFarfH29WhsrCUI4uLiorws8+7tn0ZGhuxdLwAAcHAOmGBMdn5+1tPXE5+S7B8R3PCyfm0NV9AYptFopMG+b942EwRRXVv+H3\/\/v7p7PpNXaHtfn5sdcXZ2ZqcKAgCAY0KCodve361tfOnjHxYSHNDT23x0dGDvGt1oarUqISGyvKKoorLYx9eDfDkSQRBD\/V0\/\/+f\/LkuL0Gg09qohAAA4JCQYdr19g3nFlQ98fXIKc\/oH+i4utPau0Q2lVqtz89Mjo4Jj46Jo8aW7q\/U\/\/vGv8rdN9qobAAA4MCQYTmdKZfv3saik1IAg\/5qaysODPcPbOB+1Wp2QGF1YnLm1tU5e\/qrp5W+\/\/PrqndxeFQMAAMeGBGPAxuZW5aNa3+Bg\/yCfro7WPVxxTaVWq8PCgkvLCsjXcD2vf\/zzT\/9487bFjhUDAADHhgQjyPTC4qP653f9A1MzZaOD3RdaXHGto1arY2KjPna06pfIX7+Q\/PXbx48s13wBAABYChKMUBcE0be4FpqR4xsSlJsn+97bcaHF2amERqOJjY2pqim8uNAQBNH8uvHPW\/9EfAEAAGtDgjHO6bnyw+ee1MJSd\/e7VeVFk5MT9q6RnWk0msjI8CdPqwmC+NDy4q\/7v3R2ddm7UgAA4PiQYExxcHz6qftLbFxcSIh\/zaOivd1te9fIbjQaTWJi\/Nv3L+VvG9w8fu\/saiX\/VaVSBgd5l5aU2Kt6AADgqJBgTHd2dv7m\/duQyKCMzNShkYFzpTPetE2tVmdkpAcGBvgHeA8N9ZP\/pNFoYuIjHz78ZXTE6g9IUqvV04qxC40zvgUAAM4JCcZc8ytLBSXFnv5exWUF4xMj9q6OralUqujoqPLyirk5yi2MlUplSkqsd4D74fG+DapxeLDv7fb3uZlRnnVGRwdGhzptUBkAALABJBgLOFOeN715HRAcGhLh\/6Xno72rY1MqlSosLLS3l\/4cx5KSnF9\/\/bfpmSnbVGN44GuA993uz3yn4DyqyIkOf6B\/eXR0+OJZ6fnprvVrBwAAlocEYzE\/JqZSZGnBoQH1T+vm52fsXR0bUalUfv4+TU3N5IXNLx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\n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\n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\n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\" alt=\"\" \/><\/i><\/b><\/p>\n<p style=\"text-align: justify;\">With this short approach towards concepts used in the given illustrations, we would get an idea of questions in the exam.<\/p>\n<p style=\"text-align: justify;\">At the end of this write-up, with a moral boost capsule \u00c3\u00a2\u00e2\u201a\u00ac\u00cb\u0153\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2 <b>Success may come and go but Achievements will remain forever. Hard work may take away, all the fun of today but will leave all the things to cherish for tomorrow. Work hard and make yourself and other people around you proud.<\/b>\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2<\/p>\n<p style=\"text-align: justify;\">Dear viewers, hopefully I tried to give you a sure short analysis of concepts of mechanics through these five examples.<\/p>\n<p style=\"text-align: justify;\">For any kind of Technical and academic discussion, you are pleased to post on the discussion board over the <strong><span style=\"color: #ff6600;\"><a href=\"http:\/\/www.askiitians.com\/forums\/\" target=\"_blank\" rel=\"noopener\"><span style=\"color: #ff6600;\">link<\/span><\/a><\/span><\/strong>.<b><i><\/i><\/b><\/p>\n<p style=\"text-align: justify;\"><b><i><span style=\"text-decoration: underline;\">Thanking you <\/span><\/i><\/b>for analytical views for this article. I am <span style=\"text-decoration: underline;\"><b><i>Saurabh Kumar<\/i><\/b><b><i>,<\/i><\/b><\/span><b><i> <\/i><\/b>a senior Academic Physics consultant with an experience of 6 years in askiitians family. So we have created the sample papers and study materials for JEE aspirants. So you can go to our website for regarding the same. Here is the <strong><a href=\"http:\/\/www.askiitians.com\/iit-study-material\/iit-jee-physics\/\" target=\"_blank\" rel=\"noopener\"><span style=\"color: #ff6600;\">link<\/span><\/a><\/strong><i><b>.<\/b><\/i><\/p>\n","protected":false},"excerpt":{"rendered":"<p>An approach with the science dignity\u00c3\u00a2\u00e2\u201a\u00ac\u00c2\u00a6 IIT-JEEis considered inmost difficult entrance exam competitions to get admission into various IITs for different technical academic platform.\u00c3\u201a\u00c2\u00a0 It is characterized into two phase, JEE Main and JEE- Advanced for which counts more than 1 million students appeared. Final entrance selection rate approaches approximately 0.58 % that leaves a [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":9026,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[5,10,13],"tags":[],"class_list":["post-9012","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-engineering-exams","category-medical-exams","category-school-exams"],"_links":{"self":[{"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/posts\/9012","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/comments?post=9012"}],"version-history":[{"count":0,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/posts\/9012\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/media\/9026"}],"wp:attachment":[{"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/media?parent=9012"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/categories?post=9012"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/tags?post=9012"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}