{"id":9028,"date":"2016-03-16T14:49:48","date_gmt":"2016-03-16T09:19:48","guid":{"rendered":"https:\/\/www.askiitians.com\/blog\/?p=9028"},"modified":"2016-03-16T14:49:48","modified_gmt":"2016-03-16T09:19:48","slug":"10-questions-came-op-tandon-physical-chemistry-jee-aipmt-papers","status":"publish","type":"post","link":"https:\/\/www.askiitians.com\/blog\/10-questions-came-op-tandon-physical-chemistry-jee-aipmt-papers\/","title":{"rendered":"These 10 questions came out of OP Tandon Physical chemistry in JEE and AIPMT papers"},"content":{"rendered":"<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/physical.jpeg\"><img fetchpriority=\"high\" decoding=\"async\" class=\"aligncenter size-full wp-image-9047\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/physical.jpeg\" alt=\"physical\" width=\"500\" height=\"500\" \/><\/a><\/p>\n<p>You all must have come across a very special book for Physical Chemistry written by Dr. O P Tondon and Dr. A S Singh.<\/p>\n<p>Now here I will be telling you some of the most important questions that came in the previous year IIT JEE and AIPMT exams. This book is having a variety of questions and if sincerely you are going to refer this book for your exam, you will find yourself in an easy and a comfortable zone during the time you will be writing your exam.<\/p>\n<p>Let me first start discussing those important questions.<\/p>\n<p>This question was asked from the chapter <b>Atomic Structure and\u00c3\u201a\u00c2\u00a0Photo chemistry.<\/b><\/p>\n<p><b>Question:\u00c3\u201a\u00c2\u00a0<\/b>Sunglasses which gets darken when they are exposed to sunlight is found to contain a very small sample \u00c3\u201a\u00c2\u00a0of AgCl(s) which is embedded in the material of glass. When the material is irradiated with light, it will be producing metallic silver and the glass will be darkened. The reaction can be written as:<\/p>\n<p>You can prevent the escape of atoms of chlorine by the rigid glass surface. Also you will find that the reaction gets reverted as and when the source of light is taken away. If tentatively 310 kJ \/ mol of the energy is needed to force\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 the reaction to proceed. What should be the wavelength of light that is needed?<\/p>\n<p>Sol. Energy per mole = Energy of one Einstein<\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/181.png\"><img decoding=\"async\" class=\"aligncenter size-full wp-image-9029\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/181.png\" alt=\"18\" width=\"522\" height=\"151\" \/><\/a><\/p>\n<p>Now let us try to come to another important question that has been asked in the exam. This question was taken up from the chapter, <b>\u00c3\u00a2\u00e2\u201a\u00ac\u00c5\u201cChemical Kinetics\u00c3\u00a2\u00e2\u201a\u00ac\u00c2\u009d<\/b> and the question can thus be stated as<\/p>\n<p><b>Ques:<\/b><\/p>\n<p>It was found that 10 g atoms of some \u00c3\u017d\u00c2\u00b1-active radio isotope were getting disintegrating in a container. In about one hour time, the He gas which could be collected at STP was 11.2 cm<sup>3<\/sup>. You now need to calculate the half life of the above mentioned radio isotope.<\/p>\n<p>Sol.<\/p>\n<p>Mass of radioactive isotope = 10 g atoms<\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/191.png\"><img decoding=\"async\" class=\"aligncenter size-full wp-image-9030\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/191.png\" alt=\"19\" width=\"484\" height=\"137\" \/><\/a>Since we can say that we will be getting one atom of helium by the disintegration of just one atom of the given radioisotope, therefore the total count\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 of the atoms of the given radioactive isotope which might have undergone disintegration in one hour<\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/201.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9031\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/201.png\" alt=\"20\" width=\"663\" height=\"327\" \/><\/a>Moving in a similar way, we can continue with another important and interesting question from the chapter, <b>\u00c3\u00a2\u00e2\u201a\u00ac\u00c5\u201cSolutions and the colligative properties\u00c3\u00a2\u00e2\u201a\u00ac\u00c2\u009d<\/b><\/p>\n<p><b>Ques:<\/b><\/p>\n<p>There was a solution made up of 0.2 g of acetic acid in 20 g of benzene. The freezing point of this solution is found to be lowered by\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 0.45\u00c3\u201a\u00c2\u00b0C. You have been asked to calculate the degree of association of acetic acid in benzene \u00c3\u201a\u00c2\u00a0for benzene is 5.12 kg \u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 mol<sup>-1<\/sup>)<\/p>\n<p>Sol. To do this question, lets first assume the observed molar mass of acetic acid as m<sub>obs<\/sub>.<img decoding=\"async\" class=\"aligncenter\" src=\"data:image\/png;base64,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\n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\" alt=\"\" \/><\/p>\n<p>So, students as you have seen the above questions have been asked in the previous year JEE papers. You might be thinking what is so special about these questions. These questions are like other questions only but with a clear indication of the importance of the basic Physical Chemistry facts that you need to keep in mind before you start attempting any such questions.<\/p>\n<p>Coming to the other questions in a similar fashion, I found these interesting ones for you.<\/p>\n<p><b>Ques\u00c3\u201a\u00c2\u00a0<\/b>When a mixture of 1 \u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u20ac\u0153 pentyne (A) was \u00c3\u201a\u00c2\u00a0treated with the solution of 4N alcoholic KOH at 175\u00c3\u201a\u00c2\u00b0C, it was found to be converting into \u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 an equilibrium mixture of 1.3% of 1- pentyne (A), 95.2%\u00c3\u201a\u00c2\u00a0 2 \u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u20ac\u0153 pentyne (B) and 3.5% of 1,2 \u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u20ac\u0153 \u00c3\u201a\u00c2\u00a0 \u00c3\u201a\u00c2\u00a0 \u00c3\u201a\u00c2\u00a0pentadiene (C). The mixture at the equilibrium was then maintained at the given temperature of 175\u00c3\u201a\u00c2\u00b0C. \u00c3\u201a\u00c2\u00a0As a matter of fact, you now need to find out the \u00c3\u00a2\u00cb\u2020\u00e2\u20ac\u00a0G\u00c3\u201a\u00c2\u00b0 for the following reactions:<\/p>\n<p><img decoding=\"async\" class=\"alignnone\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjEAAAHPCAIAAAAtfRxXAAAgAElEQVR4nO2dyYGkMAxFOy4CIh6iIZkKhj6wSbZkm7VM8d5lpsF4g9LHC9LfAAAAUAd\/364AAADABJoEAAC1gCZBBXy65u\/v76\/pPt+uCQB8FTQJvs+n6\/phGIa+Q5QA3g2aVAnTSGHlyjHDp2uuHZOkCujbuJFT69v+WJE3dB0AXAqaVA2frlmNct\/usNCfri2yxn3bNM2VhnuUHaOET9es7erbQyIUFTmWp4oAgIeBJlXDYlWHIRConXm4aZqu35d9cS3sEvr2jjHMLjkHgDpAk2rh061DlwNzazm7\/+matt8reaVVaLqPUcQ9YnFp0wDgYtCkSlDrSXk9ipafNK5R7tu2HwLDffLq0ihJsQTtlSS5\/pRfcZtLB4BHgiZVgpx1u2xAsS44yeJO1SQx3NPNkH\/Ninq2fMixJgA8ETSpDpQ1vWhbXDC2usR6q3YoUdJLXZc0EUkCeDxoUhXoRZCCvQA75u7UNreSzRA7CFQhGPyJU0KuclXZNncHAI8GTaqCcOauYOpu4ya2WC28IcwBwoGKHA2F\/\/9r+6ka7VlLQOy4A3g8aNL3icY8pXa1+AOfeagxpV4KLByplGKPaNS61Xyoa+UUH5oEACNo0rOZ9tEdy+LLhpytcgAwgybBt0GTAGAGTYIvIqctmXUDADQJAACqAU0CAIBaQJMAAKAW0CQAAKgFNAkAAGoBTQIAgFpAk6Amps3hfLAE8FLQJKiIT9f1wzAMfYcoAbwSNKkSIqd3Vw0VpFO664cjqZgUVk2mbjj4\/azoTEZcAI8CTaoGFa9ilzvRNWRfogjhePV61wmj7Bi6IGtyuse9xaesKgUAHgCaVA3KO7cOqLQvD+OkDmF0+Riib5uuN1qyMc7GkQqgSQCPAk2qBRl76EAUVt\/c32+fR9WL5fW2muxUdgD4GmhSJaj1pLwebY8z6wvBRaHWl4FYWPJeSdoccBaH4wCPA02qhDDS7Nmv94k8r9EkMe7TZcu\/Zmm9QDvCmLcA8ATQpDpQFvQKkTgtvnkhqkGJSOtXDdKQJIBHgiZVgV74KNgCsHnu7mZNCiQhGAWqnRZxSHanopvn7gDgcaBJVRDO3BVM3W3cu6bGIwnFOIdwlCJLD\/8\/tfXTNeN\/zqkNO+4AHgma9H2iMU+pLd32XY8uJth0cK4m2SMata1wPtRF+xD69gwtQZMAHgma9GxOMOBnf7F6iGW0BACvBE2CapjHa3i7A3gtaBLUgZxaZNMCwFtBkwAAoBbQJAAAqAU0CQAAagFNAgCAWkCTAACgFtAkgDcx7W98wtbGB1UVzgNNAngRn64bPTjV\/w3Yg6oKJ1KPJvmub34Kx49PiXvsfS60PVdz93C8zmdle6IDpfu6cflR+L+HVGWkjyflYvC6H9iYvds7bm2\/UNUbyPTG5ry25LQ88Dse191P+BnWpg5NGm+dePYK\/ZA+kAOatA80aeSJmlRQ0GjLjUTCve29\/qNSwX3t2n6tqjfg9sblwVSOPPCv1yS77qsTzfF814avUfO5aGwlDib7JPDTKeuxvrapXLcF\/jEyGZ+UpS1TBlFC+dYYVyDVIckqFPbktjC34auEOhy6I9envS4NjofZxv3qVb5fO7pL\/USDJyGM9+Q1KvVIbOpP73nLZtC3TdcbZm+j1\/gzSYiKWdsvVvUGvN5IKbdN0c\/feuDTv8HhyO8rbqy4cK+1qUCTPOO+3DU9AJYvVdJ2zI+2yi7jHVo9GOsf4leigyls0SQ7k\/G2pTMPtTE67neI00Y9GWIHitgQ5tbqdqfa4qBxVYkm5bL1Kx\/egZx2KxUSMZ380t1HYnt\/Go9KwXvPGN09tm\/HvaLP5qXp+q6Vb07CaIUB7f\/+\/v6atnXf\/83aHqqqvq\/ytzXEpnWt\/3ypGWbMb+NqSIM32ehgujfUMoX57mV1SP7n7zzw5b\/Bbb8vizOsTQWa5LZyHnwGRtezCPoi72+NeDCVBBa8vKfthZtYt9Yr1MxHP5RGh2Rr4l24qdNKhuRxp5lXFXZ1Ilujsosn16inc68QxpvOpkad0p9bZj\/61nqojkuSMG5LVn3b9kPf\/rVtO9tsZVcMq1dS2yNV\/XSttqmfdT4sqtJcf++xGYrbKIxG5qDfOvs1InlV9ufvPfDZn5VdRO73lc5h2G9tnqJJzi8\/ulC9ghSMNpUorCpuRRfarElmiKJgLO9kPsiXJlOTdqmjc+G2TktbkaDayZu1QZO8bP07HuaRm14XxjeqqVf6Kf3pPioFd1ZaYDU\/HM265N4iggpJU6zNirC8xljSn7mza3uwqvNlS25Wlcyftj1MSrYxqrJ7MN8b4QmnwmHFck+d+cCnf4NL4o2\/L5szrE0FmpR6KU4OXDxN2vRMT6Ukntb7NalvrYfjWk0q77TUO4RvtfdrUjLbshHmlE26jVMNg4omSz+lP\/dq0kcukodjj+LHI1MfVYg9zFDp3V52anusqkGZtiTp0nKS5LdxwVhkcaYE3d4IT3gVllylSTt\/XzZnWJsKNMmppPPmkRuKbp4L+HTNX9uJJ6mwODHWzrdp\/TP+EYa6G70yXa5J2zrNKc6udvpmeV2a7Q151Kv8trm7+QL5JGxt1FL\/I\/2ZuF\/hZZ7k6mdMj0ry5iVcczBmmt0xWmquyqytW9XF4OcrvLxWdr0+EmaqNcbVTruNpoVKma0tM3dOhaOLkj\/\/XXN3+39fJmdYmxo0aX4Aw7fTnEjEI\/9ZhjdNV09Pf1C6fEGK54mni1K\/l0QmzvH4IdBV26dJifdu\/diWd5rV7U61MzfL6VL7JyF7Q9oDr\/JhLlnzFj8JuUZ5j8T2\/jQeieSdDYy8awyWDPv2769to0jzdi8s70nTMng73xU9zFgWdMz0JbU1qzoMnzncsLL7nqT27V\/Ttq35iwj6dnp4mmatv914p43j1UF+5sFEb8jZkehRdd918z9\/54FP\/wb3\/75MTrA2dWjSMIgXo7\/QLqRMsLxKtdLKKFWyTieyDWsyv7312RdvM5Ne7QX3J4nm89aQYZsmiZxTF27qNLPbrWpnb5bZpc5VsjdEdyUqvxzP7AWXLfCeBLtR7iOxtz8TT75A5r5i9FnTdUKH+gJNWi5uRlssl96D1gkTY6Qvq61X1flK\/RNJW2urQ4Pnfepi753Sa6NoQvSb1QfzvbFeaNTNf3Mq+vlbD3zmN3jk92Vw3NrUo0nfQ77vAPwwRZpUDcswYhiGaCVW8KxWQQY0KZpXAPhVHmS95xFLztudFi54Pu\/WJGMBAeAnMadba0VW1lXR\/JouPJF3axIAANQEmgQAALWAJgEAQC2gSQAAUAtoEgAA1AKaBAAAtYAmAQBALaBJAABQC44m5Vyoub6nYqdMnpum6yjyfryV5Ss+09m7Ls9w+Ok7RjFQXuYDhM\/hC758zHRdcFpVT5y4pm4A8ALO1qREDo\/WpKQ3zNhrZ9tG3nOLDbVIGHnik06Dr7D8ya7ro\/BuWoe0F1xUCQC28zeo113pE1a8lRteXLV\/a+V21hweqTwD9+RptTKc7y5m\/y\/22xt4gI4aZ1+eLc5xdBI7y5t0JHbpXubqVWUYXxL6kLczjO\/X2MXL\/VLtKHOeHVXM6IqSugEA+PzZQahCb\/zSZ7nQLRFEIYxZk567UyYrZb\/s0DLWS7pMFUV3UI2LLs8VF+ak0gdHl1LiOCgldlpnaI2TAi2PMzTvl\/YNJtrmdV2yYgVDXkQJAHbwZ7zQD77R0fE19EyOFrPMepIwWQnr5UXgCI57ARZDxRChtDKti\/60LzHHMVEIPuukQ5ChsZ4UjXCSGaoes\/rI67p0xUpCT24KTwkAMAzDMPzpmE7zYdueBvN7QfC0nBTpPJWKebYrPGeLSlhZmcq06ClNsoozOyRIYKQKdGDHKl3UN560mDklmjz\/6XVdpmIlenPb8iEA\/BDrHofZiMUmLIiAeo4mzfY2OcdzXJNMq3iWJoUHLRH0MnTbm9SkUA7MDK37dVCTEiNIl0u2PwLAbxPsuzNsVTTlZs2LbZ67m6\/pkssOx+fuzMxPm7uLRw\/G6tKWZZjcOKlgXce+X17TSufujIpFCUvzAgDw0OtJpuQEewPEEr6xHSAlRdZM119mEsjf4+CZSKdisiFJ02tfW7CeZCqgEqVd60nR3F1uDs28X67cel2XrtiUd1CVbWtdAAARf4O50zuaAJrPyhdssbc4tt3WG7rIc0lctC7hlrLibWi2Gpd6hbeK8y9ZZTY19hIS4e5\/iDIMKuNVyug+636lJt+K9oJbM3Gyb8OzJY0FAAj4qm+h5FrSM9jQhI\/6lOnTtWUDktIMr2bbzbq3bgDwK3xTk37DbpW6LNDp+tZt+r4Mb2BDgfhxAIBdfEmTSpaSHkPJBrN9\/u7OyvAsCrfSoUgAsBP8ggMAQC2gSQAAUAtoEgAA1AKaBAAAtTBqUupDE4OTPzgxvsLZmft3voQ5d0t72Bs\/sVvA+errlIwzN\/yyom9kbMMPbFIFyPIXucTRwdlMLtCk2Lv2ngK+oEnbdxB6XyapLMXnpntNaTVb7Xe1p2DvXkHXn9SVp7LrvqjfyA981wfgYcWqiNx8FrhROILxEwttSTB6GisQRqgrCBtoXzi4BWXr\/fdnxZTNkNlSXRa3r6R29Rmu4kcno0nifpY2shJ3EvvuC9vr4S38pd8fy9zNHSShSZEPHOnITfpHjR3ZmW+W3oVeQZl6d0tYvI0GIzUQ7EPXSGZApXYpevz\/JMjK0Z0UWN3y1Tudk4Nd3HGKLXKZEd6qSQeasamjyu+LyPvvr+l6NYhejrdtI3+Gtv+pZNFuVQHq4m8Y1HJSyuOn5cLuDGz\/ntOvSpWjIiMZLqhVxYKx1iJa1oVeQUX4mmSslEnMi2RvaOla\/5rS9O04IGzbNuou3amfrp0HiYscN90nmUNU3AmU9+vpmnQsdEbYUfZd2nxf9OX6SfKOy7m\/TUVb6QFqQ+27C1+hwuc2G5hoH+4eB8ukJyMv6ONKicwRnvRQalehhHM9YHv7TcTNCF25i+PSokV1UlmoMWScg1OcU8+ijsubwc15llpWN92WEmVHrQ\/SwfsSDtDl9dbxgnvkFZ2\/pwDfx9oLrkz8TZrkDhnMcgoHcFPGwYDJ0aRcg6RupdbfDuJlpmRTJNBBRaQVS7kxF5Jk5+AVd6hhW56ZM8dJx4ZIZpWW23TwvoQzzObMs7poTbSx6AvuKcD5WHsclkPfmruLKmJdUVKxTxeEDfQuPCQrZ87dpV7orS7XepvbGrGIdNdncjjJjMvqb+vf8zTprO0B4ZzZsnxz5L7IZ6fk\/wX3yCn6\/HsKcAV\/k+G0DPXwvT0O8pTzcmrW2HoN\/dO\/aPtCp6AiUqk37mr3e1YvYBiv04vetN1HjmhDE9i0bRvKdpyDXdxO9A2WYzSfck1KLgTuKTpblLypB++LXukctxK208jdOj7lkLhHXtFeVQHqYpy70+\/zllV3LPsp6pR+2ZUz\/rnhzpw6mK\/QM+qO\/JoFFZFRsPL39Lmv7R5d62fOu+mmT4nDnOL7lcvhhGmecM2m6IHJ9Vo4BF3XScI1\/c1F+xVqWyObY\/dF3PNFfvLHE\/fILdpJD1AXv+5bqHQR\/FqOvJ+fyo+\/Hp81TWfwqeULZIDf5sc1CUsiCCfyoJw63m0Afp\/f1aRwKenNqAkf2EHf0oEAd\/C7mgQAAE8DTQIAgFpAkwAAoBbQJAAAqAU0CQAAagFNAgCAWkCTAACgFtAkAACohUdoUuTQ2PiC8UK3MnexNNNwJy58RD+9mTUTPGnqRmgP29wFgEt4gCZFBuDTNaM7zCiM0ZMNRRDPLYpoIFy1P7mZNRMFwAt0SHuO5y4AXED1mhR7rJssduyN+8k+yVQz44ako2fDGUS3IOlUnbsAcAm1a1Ich2zRojg00XPthG6mNU4Sfz+3mTUThWTNeLfjLgBcQeWaZI4YnEDm+uSjCJpphacNowI9sZk1Ewb\/y\/cwdwHgAirXJCtsqBuw7\/QAuLdhLK0ra5eOTAgnoG9Bid5wFwAuoG5NCn\/21gBC2Y54qu8JWM0MLKI2ks9sZs2kAhB7cBcAzqduTTLeXo3VpU3LAFWSGydtX+2AjRi3IOpi\/WLAXQC4gMo1SVlnc0JFidJTp\/iN9aRo7m7jzBJsw54vDfeCs6oHcDGVa5J4ffVeS8Vay3O3QsX77hITlM9tZs1YM3F96+wyGbgLANdQuyZt+enHnzI9h5c0s2a2iQx3AeASqtek8k\/mH\/5p\/UuaWTMbupa7AHAND9Cksg1OP2AkXtLMmincSsddALiKR2gSAAC8AjQJAABqAU0CAIBaQJMAAKAW0CQAAKgFNAkAAGrhKZqU\/qBx\/d7+sd8xOk1QngS85olEj21\/BRQ8RUW3AwD28whNmnztOJokAzkYXlqfgIyrrZpQ4FvgJxz+fZ+ipwh\/QgBXU7smzXLUusY2Dqn0OKsRKIn4M\/8NZ3DtI9tfAWVPEdEpAK6mfk3q+mEoHgA8cpxghU8a\/\/50zV\/TNBtmih7ZAbXhdeL22wEAG6ldk2aytnae6X+iQTbGSU33CcIlhLETvIwwlQdIPkWbbwcAbOZnNEmke56lkLUeZyu9qByJtkUBfmAvRU8RMf0ALuDXNOmxlmLZ0dV0H8\/Fp7+cMQrZE8eIdULsc4Av8XxNMhb5H24pFltX2DQGSMcp6erfe9IA6uP5mhRPfD1uuKCsm2xpQdNY1ziHkqfo+U8aQPU8VJOCd1TxKeNDzYTbAvOE3pmXipMO5WS62k8DAKfxFE0CAIDfB00CAIBaQJMAAKAW0CQAAKgFNAkAAGoBTQIAgFpAkwAAoBbQJAAAqAU0CQAAauEBmvTpGnznAAC8gfo1icipAABvoW5NUt7cGCwBAPw4dWvSwDAJAOBFVK9JXnw7AAD4OWrXJGJ5AgC8h8o1iZk7AIAXUbkmzcOkT9es0jTHVZsGUGuYNdQLAODRVK5Js+Cs83fL10rjQtMykOIrJgCAx1O7JoWsg6Km+8gdEH2LJAEAPJznadIkPZ+u7T6LJvUtM3cAAI\/naZoULCbNH9U2TYMkAQA8ncdpkg0zdwAAP8BvaNKna5i7AwB4PL+hSQAA8AugSQAAUAtoEgAA1AKa9EWmXYPOQlj6LADAD4ImfRHlMSmXIiFRqBcA\/Aho0hdRmqTiF876ojVJic6aPvYIeIzFV0Ygh7HuLSeWD5mlg6dpg37+auQUACbQpC8S6IjwUdGs\/zM16dM1qwva2d\/fOYZ9cde0+mQffWb41ZcBReaDa31kskBVzWwB4MWgSV9E60jgyi9MIRMbgQ7P1yStTqn485MsqobEKaMa5rIFgPeBJn2RMALHogDRqEP\/14q9e97c3aqN1mRbQcGxJs1Z2jUkSBYAzKBJX8Qe+lgzYUOoScoTbZjXWZULJxBn8VhPzTXpu9TcXaunJKd\/o2yv5dN16B5A9aBJI4sz1zk20x1r76vdlmMTOcRw5u6M3QFnalIw0IlKW0UlqHO4x2EJbZW5\/HDN7bz0tpG4lLHXzYlDcak5C8lsI8A1oEkzYttA8MelRfoWOTibEZ3Tx0nPQYyztOPD1F3s22TPN+vwU6sS++4BLgVNmpETYjW+BvN9UgllbxYbXjnkxOJ0GetfANeBJk1MknTPAAmuQumFdzPLI0DKtT27DAA4FTRp5Kx9yWphSPINoauqMpvYW3OtIWo9Se1w\/Gu77P52d60LTQK4DjRp5AvDJMfqHqLOWt1U+ZRW9K10NvG3KpE44V0XZoomAVwHmjQMg3i\/Zu7uqZjTbOq0+AI4GEylFCae6EOTAK4DTRoGbWUyti1DVdNlVVVmE5trbn1GHOUoNt5rN00ZTQoKRZMArgNNGsI359AIzfZx\/Ux0ArtUCVokFk9H4kbqPeJSlNb\/r7N47oVrcdWrOsBDQZOCz2VnzQn3hY8v4ov1q3O\/+DsJB1VyqcgZYFmfxMqVJXGpFKTgI1zeSgBOB01KEvhFlQ6AkCQAgLNBk5KI8BFt91k0qfwDl+0QfBYA3gualEYvJi3TfM11jnwsJ0F6BaMeN0LGfhAC9QHAAdCkPVw5cxcrzqdr2ratTZP69u9PVWvEjeAHAJAHTdqBtRnrzMzDCHlN95EWvg5NG\n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\n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\" alt=\"\" \/><\/p>\n<p><b>Ques.<\/b>\u00c3\u201a\u00c2\u00a0 It was found that on the introduction of \u00c3\u201a\u00c2\u00a03.06 g of solid NH<sub>4<\/sub> HS into a two litre flask at 27\u00c3\u201a\u00c2\u00b0C, 30% of the given solid got decomposed into ammonia and hydrogen sulphide<\/p>\n<p>(i) First you have to find out \u00c3\u201a\u00c2\u00a0K<sub>C<\/sub> and K<sub>P<\/sub> for the \u00c3\u201a\u00c2\u00a0 reaction at the given temperature<\/p>\n<p>(ii) Secondly you need to justify what is going to happen to the equilibrium condition when more\u00c3\u201a\u00c2\u00a0 NH<sub>4<\/sub> HS will be added into the flask?<\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/241.png\"><img loading=\"lazy\" decoding=\"async\" class=\"size-full wp-image-9034 alignnone\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/241.png\" alt=\"24\" width=\"608\" height=\"227\" \/><\/a>As per the known facts, NH<sub>4<\/sub>HS is solid, so it is not going cause any change in equilibrium.Students, so far I have tried to discuss these five important questions from the previous year exams.\u00c3\u201a\u00c2\u00a0Now I think, you would have got the idea of what type of questions are generally asked in the exam.\u00c3\u201a\u00c2\u00a0With this basic idea in mind, you can now proceed with the other half of this article.<img decoding=\"async\" class=\"alignnone\" 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IH8rOXLK+WAmvLWhW2MCeRh6p1x4y4xcYt3KvAqE1Y491Kdu9mY\/NubRXh+fksPra51XXU9gDefSKCG1cwssbat9tSYp+6ILM3t1vC4qN9RK1qMvNVbtsyb9DZIiU\/2PqpbFixu3FCNtkRg+XvzPFs5Cd7tMa2KM3IhrCAXkatiecK0lKBNp1SrZUevGaiqs5XaU3dNlVd083KHQ8qv2kkvjHBuubd0ipqWoKTxa422zQ\/0qo3n4gaZ5ga06RVrW0pY9\/mjFO37\/WUonIdXaua1n6VTG4rZ7mxGoXaKkrmGfjuFu\/g1X3puEy7akDfszk2TT\/X3gtB2NCdjJoTzxWkoQJrKn8zSV64l1Z5tRRa2yIthSKb4jR7paYW7j1TYW0ElfzQd7O5ebe0ippHNcriU5tbKrbJsMqyJwnZG1c0slmr3vWWthLXPz23n3lhyre6\/WtV8YlWGfuz1m85iIwO0qpS7eWOH61Vbt3spVVFFahsQ03pqD\/nMW0JZa2SA+Fx0420yrW2Vav8InvFOVarTI2EzaUgyUdoVb6eg4LksriQVlW\/XyXOsB+tcr1WvVZVtLqVvWv1yQ5aVW3CfRoaQ5U\/EcO0jlXmz9zEYPm4b35F1VelWTMD0VjAcuKtBWlN5xHc\/AatqqOiqp2Ta+o2SKRcnCjBJmcUFa3maDHBvZp3ZdPdQ6v2HANsnll594lwEy0aWWPtPm1JC\/7m7Gu1quFZeBxUq59olcxMuczQGd2nulDlSp2eF1V7B5VOMgscHF8Smkf\/XVYVKrA5Mk6mGdng12WQUXPifkGaKzAon7VYjYOP835a5ddSYG2TtESJuMXxzUh9wevPwux6WIFxXRUr+WHvZkPzbm0VR2hVlc2triPySzs9EcGNK939CmvfbkuJfZEzqepX+c\/CwbWq+ahfJcduVKbR0KPj218lNxomDosI7q5Vzp+uXTXHwwWyulCBzc4VaZqRDSLN7XiUUWviXkHeqUD35KT9vS7z3i4\/06qgljxr27QqKrJXnMAM1UKSt1Av4VjbCo2rVMk2\/Zbm3doqDtGqKptbXUfkl\/Z5IsIzSne\/aO0HbUlbJxaOx1NqS95pGf1n4ehalZy7x1IsiAAAcAy54a6rcKpW3afh8hUGAHAx0Kp61IA\/AACcBloFAABwPGgVAAD0DloFAAC9g1YBAEDvoFUAANA7aBUAAPRON1r1yY4GPS\/IfK9cn+7v0HedAAA0glYdDFoFAPAxnWlVEurY7E3lbZwmdgy7T0lscrHnVLRpWDEMfGCbWwb\/2nQ7L5WG2V9Om1xfqHAXtShfAIBr0JVWRWHR1TaN6w7YctdguXWq9MblzZhVvsnGinJn4dS2pADBtenu0UqD7f8HHRP9oEIBAFyHvrTKi1ojxEpJVXRuvOXw+mcUwMGOm80imlkpok7uWidT5wRbG8VN9ZNCRXGt3HwBAK5DV1rle+RVodR\/TEcj1ConGmZwWI3EqSGzil33i9eGJxQDRNUXyquTMF8AgOtwAa1avPPmpA\/UKteNV2pV9trwhBO0Cm0CgItzBa16uudJ+OjjxgDfDtRdvLYy8fTg52OAzFABwMW5hFalEUXkzyI8c+L331iG8G6g7uK1wQnFmOi1hQrqJM4XAOAqXEOrvLV30Zp1oyJivqZqzfoHgbrL1zYEsA+DQGcK1RbbntFBALgM3WhVHjtJc5W0AQBgB66hVfdp2LMHoMbBGBQDAOid7rUqmaraBTkoxjgYAEDndK9VAADw86BVAADQO2gVAAD0DloFAAC9cxmtWj8pYs0e0BgAfo2raNU8rttAsG7v16ExAPwcXWmVsyf4totD8r8vQ+w5kbrfpGbsSds2Fx+hI3UdTTa3v2wM2XsBAH9AV1pl95CYR7G\/3VdrVbRr4MJWE8H+gLtVirwDx\/dbsnuG\/FFjKN0LAPgDOtOqKBCgDF31he+6yaaBGQdp3Pveu\/oJ93\/C5lNZsfmbxtByLwDgLPrSqs35yI7E8tP3Tqcrl5hXH+M9i870OZz1PEX+f\/vbbmibhmgsCcKSzjDN07jcvyXZ148m5Nbz\/HHMiM0fNYaGewEAp9GVVikH2asmye2ZslNI9aQBUMK0PKmaxJ7xSQTIcV66IfP4DFiZxkXZEpU9lcpulZfOPI7zYx5v4zgueqW6Kkm+QaXs1BhablnDvQCA8+hKqzaXNo+9StWbZN1ltX+0P+nFCUIFzEUyOogTWnlTJTkmVzUZZEfMdIixdF4pPt\/yR40BrQLokp606sP5keVF3Kw7uILoVY47Jb8UwtuviW9hG8ct\/qIOb\/XqDykhKXtplaOePhLXb\/9V52dzeKMx7HOvGQME6JGOtEp7p22wqhE9ubG\/Vh0wBlg5n++47zRwfXLldnBVqlQz0rUKdVoh8w9tEcnG52fLWtcYwnvddMtYWwHQIx1plXzNfvt9Vs\/HBBMeyVz9n6PXSfuDeq7fLDv\/V7XqTo\/IRc8fDdP9KWnL3cjLhFyS9\/T9L0HUUnUb56dShucHVltjAzL3uh3\/XgDAn9KLVqVffqbzMkVf5Kxh9t6112OVyZ7CZotep1d8xReFCFd4O79tl9lQ90LDyr1FMfCqJs\/sao\n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\n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\" 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\n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alt=\"\" \/><img decoding=\"async\" class=\"alignnone\" 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qzkDF4it6U7u9gVnZeWdTSy\/tFqm0smv4QZFupNdqXVs4hRGrfNkVa1nca\/oJeZvQ5mP7JlsUlxBsrqfuT+\/vPrQLgtiTyhazpVV8ZT4qWeXKu\/rttDkmILMtJBBvLsWg0UKyf7KnIbyQiu1ltE2ZLqEa+DgSzjmYSsljUplNb3fr+zSi0z5xI+NMgPqyahUSVOVu2kRDog4iEOL929w637nb\/eXn9W940ciGlRkJkWWsmpXhRft1eUd7\/7yMh4knVMChe7lvrqXYrT5HaJIHhi\/wIshsjOxhtSFmxqvVdxCH4zHsSCaYCxRISFYl8YUBCoA9MCQmtjXmj7WcoN7h\/+nRwIct73otKRXIhK\/H\/y9kb4z0eV1IpIdkKUswZkxDdOTEsxXvfr9u18LoKCYlPM\/J\/XUgI9IElIZoiqI\/87gXa3YGE1NPejNQtZPlj0lpBGu\/R0Gca6tRFjEd+\/s24hNgdKfhxISHQB4aEKC4BJ32SuYahOzGzFrK2GpPudCEJJQtZolMdSIi0ItYTcdEiT507PfLkfqQxooMp03tgIUtIg6zH+atExSolpEQWkBDoA11CVCOx\n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\" alt=\"\" \/><\/p>\n<p>Students, now let me come over to the another valuable question.<\/p>\n<p><b>Ques<\/b><\/p>\n<p>There was a hydrogenation reaction which was carried out at 500 K. If hypothetically, the same reaction will be allowed to be carried out in presence \u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0\u00c3\u201a\u00c2\u00a0 of a catalyst and that too maintaining the rate to be the same, the temperature that will be required will be approx. 400 k. You now need to find out the activation energy \u00c3\u201a\u00c2\u00a0 of this \u00c3\u201a\u00c2\u00a0reaction if it is taken that the catalyst will lower the activation energy barriers by 20 kJ mol<sup>-1<\/sup>.<\/p>\n<p>According to the \u00c3\u201a\u00c2\u00a0Arrhenius equation,<img decoding=\"async\" class=\"aligncenter\" 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\n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\n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\" alt=\"\" \/><\/p>\n<p>Now I think finally we can come over to the last two important questions in queue. These are:<img decoding=\"async\" class=\"alignnone\" 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\n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\n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\" alt=\"\" \/><img decoding=\"async\" class=\"alignnone\" 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FGQXAKApyC4AQFOQXYB7Ey6MYKz4C0B2Ae7N2C\/LIXDD8yUguwDPQLqd2Dxr5ly7w01BdgEegXBsOQ3D2CaUFVwCsgvwAFKzls0YzwXZBbg\/icausQbGEel9HMhuGWMmWYtjJuLHu2eeZTiKvUE4DqGEfwuK7PhwtXZg3XFnVul2pAFC5Rn5qpjPgJ354TqEUUHW0K0YvA8E2S2yPfKhqFgR36z0KrLrKFE\/K8dSE4WO48EpQZ6zWaS9\/YLQoS4K0\/uF2\n5EElxetXR4+NaP+GZkfqwJ8G8juHgLX1WFEYDWSV9HVdShVQmoDCa6lu+\/eHYuJFhzevJhlYX3Q8vJrVno7pqHr+j4oujQsiw2ffQaUzE9XAb4CZHcPpkFnrOMpGoCa7Kax6etOWie5pSFJzUtZv9Y0yINSOex9v2bFt2MauiXKsZbFzkpFz0Ah84NVgK8A2d1BNtq60W\/z3Ta0vzb981qg2thi+q2rXVP\/1C6cOotIH4c0to4fZhq6flwsaCuy8lYon2ZFt+Oti+q7cWsOf0XCZyCT+ZkqwHeA7HqxAxLqv3gDGArl7LpFEHd9+O8kyS0dXzbKHQ5Vxi+J9Himqq6XRGZodPf7Jr4d296DVRnDEYNsTQrZezJ3V8FIFVAuINwJbpiPTGBa1aY9FMh2+6rVZLeWPRTLbmSQZeyz6Mw1pXX8NGPvyMhjKia3Q9c8XRkduhs+A77Md1YBvghk10MwVxLaLcpqrGx6m0C80tUF5uiGx2IyrxNfKi+aYUG2lNbxUyx1K7VeWbPyt6P4nnGJulFMBhlAAdktk2hbPB2l9mM7fUZA4\/UF1ReQKVcKpCHU5KS0sijyNOv4MbaVXpvrgd6sf0mzcrdj+z14acz\/6Ct6kzuRuz8+exnZ\/TGQ3RJytmkmmDmJFSabXu231pTRphd1w8woJTM2CGRKmxTZOn4AMbYw51pYO5u5Xv52KI0cqrQi0XFZMoP43juI7P4YyC4AQFOQXYBH4V0iA\/cF2QV4EMWNj\/AAkF2AxzANXTcMeHx8OsguwEOYZ96MPZHwHJBdgGcQr4RDeh8LsgvwLLB2Hw+yC\/Ak7uhJHnaC7AIANAXZBQBoCrILANAUZBcAoCnILgBAU5BdAICmILsAAE1Bdj+HGZTgg9HPAeBykN3PsG70TGU3E7gRAL4AZPcDvF2a6PGAp6Hr+h5rF+B7QXY9yLA71SKbabI7Dd0SQSwXVDEIk94NUxLu0ZkMAD4AsltkGrp+XIZbjbhnNSL4LqJrB4EUotz3fTdMa6CwwHh2JgOAz4DsOqk\/4hoL4DR0QdzGflRjvcvwAjKLSKudyQCgOciuFxHOtg6R7OoGcyq7YpBD5hCvfnAmA4DmILsuSoOidQYZwtxyMcAjqzjNzJkMANqD7BbYJqcW+3Ea+iqy9VZDW3ZVcbQs12hcwpkMAD4AsltAjC3MJu15vVqnuFakZbtZzsqVjLGD7SxR1HIyAPgAyC4AQFOQXQCApiC7AABNQXYBAJqC7AIANAXZBQBoCrLbnGliwSzAL\/NZ2RWbu8KFpNvK1uX4emRdzJqmaVLe08t2p6Grtk\/saQ1YItqBbVbvpW3lw90EPISPyu7Y\/20et0R3WZzCTEMnN7X2oxC+NM3VLP7BavD2uFsjmwc1YIGx\/\/vrOlGYoKixq7bo\/WdG6gC4H7cYZLDsv7GXu65C+UjTXF5GR69e\/ZQNpR3ElYR3u+zdG9BFULpQdrcyIrrwcO4gu4vNJgn9LIp+J77zW0a\/0cqoJdqsz1KpKhrPT2hAH5rAJtukx\/7vb47AIVzPh0cAbszHZTenPpsRYxk+jQydzRVujsCiLCf3pfKU7f4N6CWxdpNXxVLgftxqlR75VPkBPHxYdtdP7bdbr1lCVustFQtpUEZprsM3CbakmnVsHIayvXtad5\/RgG6k7Ir3wSavS2iisOjpEYAb45BdGRKmLoGX2i0cjZxjT6fdo3BhuqOuugV3jTAIH5GDM9yaM99sBo9oQBeBXzbhHXgr4mrYp07asm7bAO6Fy9p9bEgCGdnmXC6XVP6yjKtRpwEBQOKS3WrBcltTRzWum+s\/be5eDbILUB+P7G7Grgz+\/QRS1ZBfsqIWiePx6LeLKnyrxVsaVRoQAALcY7veCIhHoopdRqQaVgTd7W8t1lhj2f2+BgSAAIfsrkMMtfczGfJyEO0KoWpo4W1iqVA2mCqyW6ucJ63ds01mF6xqA15S2jMcbnCAKpQfwXSC+TnkVEP8J6RCU43rRmAfNshwtAEBQFKU3bVzOfvTjb+RLWMtKnVS0MvEUR2++MIGBABJUXa3zvXAYN++ocnS4AkLyE42IABISrKbTpw8p4OJ4ZG1yNIqS1wiWvbaVaMMd18\/Vq0BAUDA9MJL\/a5vMbp7+5FdN8UGBIANZDf5RNa29Vd10yiue504hUPxuiuvSngaMCzX5Y7MYwfESikBPsbtZbeFSRgZa4bn2sqKVdHxo5J1upch8INTGUcDLsmud2SeXGU9G9mFe3Bv2d2688f7S6KSPo\/my6LnZNHCFfazKFjioPYuc19tHJmn+b0dFH38MQJ43V12r9whtptAeH0ezadhGNV9W9eJruLzW\/dx\/iHaODKPxX0x9ZFduAM3l92bdZXAR23o0dx2SpDU4cLhhaUgoc9v28d5e6o5Ms96gZBXief7bvQ8wY9yb9mdu+U43MTgfb1e0zhOezyavzt9N0zjuGjNxbVJfX5fPra7gzaOzLX3y81e4fDD3Ft2bzsR4vJovvT95u6KU5\/fl65kcNPGkbm+m329Y7d5gcPvcm\/ZBQD4OpBdAICmILsAAE1BdgEAmoLsAgA0BdkFAGgKsgsA0BRkFwCgKcguAEBTkF0AgKYguwAATUF2AQCaguwCADQF2QUAaAqyCwDQFGQXAKApyC4AQFOQXQCApiC7AABNQXYBAJqC7AIANAXZBQBoCrILANAUZBcAoCnILlRk7P8W+vHThQG4Kcgu1GPs\/7phmtUX3QXQQXYdTENX1YITNuHf31uoXGm3lHtycDMNXZLXWvVdlZ+GrlahAL4PZNfFW30qqu47q1nUTIUa+\/XXd9I5pT+HPWVKJFzUWpTElRmiC2CC7LrYpTo7mFXT0vNNXs0iZHOYhi7+YezTtO9jgbBvWc+pg8sLGzgR62no0FyAHMiuh02AFsGppCxvI9NhRZu6n81hmoZe\/jj2mYslsqsobbHaq6pPQ6+m1QdNpI7LAsrjiDl8C8iuAyk55nBDONzqG3kd+7KabMpjqW4hh0Vrp6HLCnwsrOH\/LtkN2kBJKxpPlEa8OYK5uO04Y8XwVSC7Dlazbxq6ejP0+zJ7a1CoPd4cfAPAFWT3SEEiKV5\/rXJBgDuC7JYJRjJriu6uvBLd9edQT3ZP135tS2OYeL0AqgvfC7JbZBWA\/EDsrkGGYK5\/7D3qEumeP4clZelLXR\/bVafUTiIztvJ1j3oDPA5kt8gmAOtfPqEs5KgoczxSK\/4PVdfMQbuUc0otHcY4uoDMvoBc9Zb+LQ34KA1mL3wRyG6JxDQ7a4Qlq69CNY1lV5HWTA5J2T0LyNL8pFFdEHY31nybuLoy6Hu+vQHuBrILANAUZBcAoCnILgBAU5BdAICmILsAAE1BdgEAmoLsAgA0BdkFOE6y2fla3J6Mf8h5UHYP0E3xyK6xzn3XnV0T730e6j4\/5dxSTwei+sZy\/u9\/vut7SChuhmiyi0Lb\/6Z6fDdPX\/fRXP4QjP3fX9879kfaD\/nzHF1oJVZedU9zrF+U3Wjj1OkoWbeW3dRneFB98V6Vzr887hsfz27XPc7MdC9qQg6DUEPFE3cWInmYtwdkV\/5j38jeKm9Lz9+oqrexCXGJ104YtvmzKlaS3dSCX48EEjb2f90w9JsZstgMwqWAZu1KS3rbpN\/3\/XLykj4qiEuN48y3\/9MbtHTCPufEYL23aS20whgGm8OOu98TpG0qrkLxTlodSj\/RF1BjPjfJOn6mw9BJ2jeffslzZC5XlN2C3XfZbbyMqMR2\/Z5UtZLsZt75ySM6\/xc7MQjVVp4l\/w5SakMZQRdxvNvMzK3vr2EtcdZbzOIZJhZSLVRO4Gxh68Ga+Zz8fS\/7eTU\/q3+nFm6l3c30E3cH1Ah+DFJ7X+3dML1e46B\/CP+Fd9X9DjYvt3eMTF656\/tgUKVsh8geFH7UByeG\/uK2QihupKLzE7MmOiiHgYyzslW\/J46xXVFZj2WQ\/G3L7kvLLUoQfvWlnqpc7BhZznTTTQzjbNRs1ZxiFfF6Zfw00nuYWs4jwTXm82zrJWf558y6PQE14i\/VPZMXUlyN1\/DScCKzreTCqCmPTro+hpRsxDs8eCSt4\/PF+u1Lc7664ifvfeLYvz9vRYJumOavgLH\/6\/s+8NsXNE8gIVpPV\/uLs+53ZcdKhvhVlA4yZP7OCF\/k5MqU3fAT36m6+cyNE7S8g9e9S3aNd7euSzefjp3Fo\/aD7bmR6mxC8cS5oR1KdkZ2s4XO2igXvWvTHOMLS4t0PZ4bx1n1UZg8yomWUaR9Lmv1Dt9U0mzzDTGUfrwX+xeQ6QJ6THaFi9eytbveGqfqOjI3ztI6+V\/u9mdLJEe5zevfW3aVF0gFvN0kaRvHicdk98Agg8l82+UEoMRjjB+7ajJfIO1b3XAwn771DF11xYmbPoa1yk57bMmC9jHPzjfYF8muckPkF9wp2U3emyXZfTf74HpYXZl7KhyNaomCjDKNo4N3QzIzqBf3biy1LX3X7xpk8M+ARJd1nOg1J5NubA6cHSU73HHBTY+vYw3+xXKcmb\/px9cy8WGfGA6cBF8MZg1lSv3R2jPE8F1ju9MQzHBFY63nrN1woulPUXPtu89pc6mZlwUyfATj2ofNIj6KlDTxU761mvrA68lvQXwTzy+Xii2ibQJmMa4Cu8yaS1ULEt7B4pSa9U1+5h4opp86TiqfnJMRS8SlVfvw3Qm6YZqGPvzsMh7fLbu+79X+KE5cLzP2XTcr9XKZdIRBMZxlwq0l3pV5Z\/UqvQf97\/HP4xlkCD+QUhPy9To6yCA\/XpcfsrKbDBVlOoeWeTD0oJJ8ZsYoP2YMOuXDyTocXO1OD1D0bqhQuNg0VgRAJDGaTm95pfNp\/TG+s9rn7vFqqndYfV7qD99ESrdcoHvPkGmxQ0vfA9Hv2XrMY4DK63NBtk30EZO0RNhZs+bsk2zd520OTlt3fRcCwKuuAlWywWuQ+\/x4lug+TnbToaIbPRcAdyE7cuBlqr0P5AzZ2einacBzZHfHsC4AnCEcj\/g86irCB\/Mc2QUA+AqQXQCApiC7AABNQXYBAJryDyYy215iK6rQAAAAAElFTkSuQmCC\" alt=\"\" \/><\/p>\n<p>Since, \u00c3\u00a2\u00cb\u2020\u00c2\u00b5 since the values of \u00c3\u00a2\u00e2\u201a\u00ac\u00cb\u0153k\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2 are found to be same, thus the reaction can be said to belong to first order.<\/p>\n<p><b>Ques.<\/b> There are a series of changes to which one mole of an ideal gas is put through. These changes have been depicted in the graph in which A, B and C indicate the three different stages of this system. We have shown all the variables at all the stages in the graph.<\/p>\n<p>(a)\u00c3\u201a\u00c2\u00a0 First of all you need to calculate the pressure at these three stages<img decoding=\"async\" class=\"alignnone\" 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\n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\n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\n+FwCAQC7GzYXRQKZWhoKLyBuLq6+vr169bW1sd4arHuw4cP+fn5ofFtFoslISEBe22dTmdpaSmTyQyNH+jp6UlISNjY2AgGg+fn5zweL\/x94fF4PB7v3qFyZrM5PT19YmIitMXj8UxOThKJxPHx8cd7djiCqA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\" alt=\"\" \/><\/p>\n<p>At stage B:<\/p>\n<p>Since from the graph it is clear that the volume remains exactly the same but there is a change in the temperature from 300 K to 600 K. Therefore, according to the law of pressure, the pressure will be two times \u00c3\u201a\u00c2\u00a0at B as compared to \u00c3\u201a\u00c2\u00a0A.<\/p>\n<p>Pressure at B =\u00c3\u201a\u00c2\u00a0At stage C:<\/p>\n<p>From the graph we can see that the temperature is 330 K and the corresponding volume is \u00c3\u201a\u00c2\u00bd\u00c3\u201a\u00c2\u00a0 that of A. Therefore, now again taking the Boyle\u00c3\u00a2\u00e2\u201a\u00ac\u00e2\u201e\u00a2s law, the pressure at C can be said to be two times \u00c3\u201a\u00c2\u00a0with respect to A.<\/p>\n<p><a href=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/371.png\"><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-9043\" src=\"https:\/\/www.askiitians.com\/blog\/wp-content\/uploads\/2016\/03\/371.png\" alt=\"37\" width=\"326\" height=\"33\" \/><\/a>So students, these are some of the most important questions that have been asked in the previous year exams. I have tried to tell you the questions in detail so a few of them, although were objective types, were explained in little subjective way.<\/p>\n<p>So, now what you need to do is to go through the concepts and the explanations in details, so that not only these 10 questions, but you should be able to cover almost all the questions of similar types.<\/p>\n<p>Now I will be taking a leave to meet you again with another interesting chemistry stuff.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>You all must have come across a very special book for Physical Chemistry written by Dr. O P Tondon and Dr. A S Singh. Now here I will be telling you some of the most important questions that came in the previous year IIT JEE and AIPMT exams. This book is having a variety of [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":9047,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[5,10,13],"tags":[],"class_list":["post-9028","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\/9028","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=9028"}],"version-history":[{"count":0,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/posts\/9028\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/media\/9047"}],"wp:attachment":[{"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/media?parent=9028"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/categories?post=9028"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.askiitians.com\/blog\/wp-json\/wp\/v2\/tags?post=9028"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}