Maths-
General
Easy
Question
Let
and
, then the value of
be
- None of these
The correct answer is: ![log invisible function application left parenthesis 1 plus square root of 2 right parenthesis minus fraction numerator pi over denominator 4 end fraction](data:image/png;base64,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)
![f left parenthesis x right parenthesis equals not stretchy integral fraction numerator x to the power of 2 end exponent d x over denominator left parenthesis 1 plus x to the power of 2 end exponent right parenthesis open parentheses 1 plus square root of 1 plus x to the power of 2 end exponent end root close parentheses end fraction](data:image/png;base64,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)
Let ![x equals tan invisible function application theta comma d x equals sec to the power of 2 end exponent invisible function application theta d theta equals left parenthesis 1 plus x to the power of 2 end exponent right parenthesis. d theta](data:image/png;base64,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)
![f left parenthesis x right parenthesis equals not stretchy integral fraction numerator x to the power of 2 end exponent d x over denominator left parenthesis 1 plus x to the power of 2 end exponent right parenthesis open parentheses 1 plus square root of 1 plus x to the power of 2 end exponent end root close parentheses end fraction equals not stretchy integral fraction numerator tan to the power of 2 end exponent invisible function application theta sec to the power of 2 end exponent invisible function application theta d theta over denominator sec to the power of 2 end exponent invisible function application theta left parenthesis 1 plus sec invisible function application theta right parenthesis end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYEAAAAyCAYAAAC6cGdLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAbSkFbcgAACx1JREFUeNrtnX+IVccVxw+PRRZZhCUpGwkhIYQg+UMWymJbW4pURERkWQglFGkkZQlFQv8oBKGyDf2j0gZbQikUKxKKLASRkooIpdglSJCKLKm1EgghSDAipGLFLtstr3N457LXeTN3Zu59d+7c+74fGNj39r65M2fmzI8zM2eIAHDTl7CuwhUVXoBIAOod9ASMHz0VfqjCdYgCoN5BT8D4sgYRANQ76AkYT76twgrEAFDvoCdg/NhOA1vn84G/eyRTZADqqne7VTivwufS+O7qcHpN+pRS/pNkWoXTKtylwaLNOTRKwbyowgWp4CHw4thHEF/n9OLLhOrdLmkAs7R/RYVPEtaTKuk16VNK+U+WSyrclp75DektD0IsQSObiypsK/HbeRWWIcLO6UU/oXq3qsLThrztTFRPqqTXpE+p5D9ZDkqF/b4Kz8jfPFV7AqKh11Q4Yfj+Z/K/DK7YOzzim1LhHRXu02BRjEeWv1HhzRLvBOnqRV8LOodUuCqzi4/FVGHqQF6WEeuamDCe0Z7zqXd7VThj+J4bygO5z9zRXRZTii3dr0inuCZxTlrMOCvyzGcqHK4pvb76FBLf2HJFKuOEfIYZ6HF4G9tM7vMRqWhFSm9SoJ4o2RH5m0dDS/LsfIl3grT1omgmcFaFl3Jle8PwW+4AfqHCs7nnVkrUu1MqLBi+Z/PIvtzna9I5FZlobklHxLJYVOGk9sysCvekPvfE9HO2pvT66pNvfGPLNhHaZYjCyv5cZedRxV9KxnNcG6FkfGyYqo7qnaA5vfA1B/Wks9F/u8fjOR9uWhrfvjbQ4BnAdEE852UmkOeO9plH4m9UlL1ven31yTe+sWVehHEKoijkzzTY0rZK5c1kt2X6qiv2oxrfCZrTi36FZ/sjiDOrXw88v5+X2c8rlrgeGhrNB4bP2yrILCS9PvoUEt/Y8pZUrCMQRSE/klFY2YWkWTLvid5VMNqs+k7QrF70HbNCHrFuWMwio+oEZiyzyDkZtetMScd3U0w55DDl9Cumr2x6ffUpNP9jyXtScNgJZGe3VJiTBaMkF2yT/IPhe47vTE3vBM3qha1B/B0N7P2TEWYC2dZInSVHB3eMhl068JbXrY733as4E/BNr68+lc1/JdgfxonA35yQ3zXBqlSsHdB7I7xj4n2p/DxKulbSNDMvDYsOV+TFmt4JmtWLdTIvJj/waNxH1QlMSV7yTEsDv8VhltHXH7hxde1O41lElTUB3/T66lPZ/HvRo2H7GE/bPywZ35WGpv1rMiXFjqBh+EDJRa0BPmgZgbjYKlPsWfn8VRocmOF95wdqeidoVi9WLbO4W7nGlBcweevvHXp8MXNUnQBzI9cw75A2yjXDeY2GzZR8CIu3q2Y7anjX0ruGAcxnMlLvSZ5O15BeX30qm38n+2Vq9KW8YCLXkM+WjJMz8UHkij4lleo+dH6ILTKNfNrwv2WpA6HMSJxrUhH3SB2arPGdoDm94PK9a2i4d8pIlEfaV8Vk8ZY8W0cnsFM6JH4fn6Q9VBB3Xzo/HoiYTvTOSTu3IW2fKa5ZydeGvPdQTel16VNofN5MSG+TNfYv5TJ+pWLcH0hnEIt9UuiXoPcAQC+AHwtkPuLPhzqOVoybpywnIublZanscFkAAPQCeMKryqYDCjxq+Jbh+xAXAF+nuIeCXpfK/lsUKwDQC+DmPD2+Pza/6MMr/rbVZl8XAFvIfoCh7xFCOUWbvlEAaCPQCxCdzHeGzkbBb0JcAKxHzMsymf3WADDOQC+AlaIj/huO3/q6AIjZCVyUyr53BKMtBIQ6A0EvEFKod0VH/IvMQYyPC4DY5qD78rttBADMQdAL4MR2xD8b6e+2/M/XBUDMheGezF42UKwAQC+AH3x5waLlf7YtoiEuAI5KPDF4QkY7d1GsAEAvgB+8O8h2E43psFioC4CYh8X2S2V/H8UKAPQC+GE6kpyHjy5nNv9QFwCx3UZ8Vyr7uyhWK7xP/HuJpm2SurUAx1cQpnBzWsp6kclqXQacL0BF48Kj+juOZ9rkQC7zl/5jFK21Azic+Ij1bx2T+WFq/oBWG/SC1y3Y6/B1qGk8fk2D8wE+Lh1ep3DXD7wOsBg5T9gLbYdNdu8lnsZfqfDzDsr+HDV7t0Wb9GJtBHGUcX3fNbxc+bOpZqFjGb8slf1ZtPlD8FmO1O9X+KcKX+ug7HfQsP936MUwfOZopWIcVSwXXaMpV/6NjyIedjyPZWyocyNQrrp5ToV/0aYL866Vw4qUA/TCzHaR4/MFz/C2dF6T/FzkucvS8Jlc3/O1kscb7oxHjUseTbjyb5QXaby8JIbYULnyH0s8P0dbWna+5cDyX4JeWNN4gcy+/jOyKxWzC3F4PfMT7Zki1/fZ7Vz9jui/jzyI4rvyj84emUJmjQgXcJXLFdpoS8zbUG12wKJtwKnwJxVebfkstIgDZL4Xtg16UfcMgLecu04y8whe35V4STN3+Li+L9MJpNhx+MiDie3KPyrHpXAuSG94o+JUr422RJMN1WQH/JSGrw1NCTYB/VuFp1paF31s2dulHNqkF2ya4fWER2R3V8HeAm5LJ8ieByYtZosVeYavaczvUOMOwLVWtZfMXg2WtcGNzfV9rE4ghrxC5MHEduUfFb674KoI6I808E9UZRGkbbZEmw3VZAd8RMX3yjadR5+toW0rB50iR42p6sU1xwyCTRKZB+KemFtOGkw092iwM6kn5XhWa2BdfpHYDfaCZYa7L/fZ5eus7k4ghrxC5EFU7Lut9UxIhece8U0PJSyibbZElw1VtwO60t50Hn8pZZlyGsuUg856y/SCO63pgv+fp2G/Yfq5o3O0eSF6WW6S/UBefobr4xupzk4glrx85RGz3rWeNtkSfWyouh2wX2N6R5FH3hr6zcTTWKYc2q6M8zI4sjmIfGhodB4YPlfxXNqzjGRN34+qEyjrxTWGvELkgU4ggKZtiYzvlZ0+NlTdDugyBzXZwD5HYVtD21QOTZiDRs2UmB9uyszHp7EcZf2YIbNNe05GzZSQOSiGvELk0Xlz0ChJofIwPld2+oxK9IL3XRiuO49PGr7j0+jLNcq0yXLQlffTFuvIMRreBst+x7Y6fnev4kwg2wqpsyTlkqfI9X3sgU5d8gqRh2lACCw0bUvMCLmyM8T04LtFtK488kGqM/KsfmAqdGto28ohI+YW0TroGcwKZ7TZkQkeFVdZE+CRtb4ZYFoaWH3glpJZty55hciDKK4rf3QCNJoboXyv7AzpBHwPi9WVx5+IAnxBA9NbxqSYgp4asUKmVA75keFSi3WEG6/Lhs6dDyhlO1LYLYXuqZQXpnmb44I0jLy3/XTgu2/kGkY2wfFWbpMvpqINHrE7gTrl5SsPpvOHxbpmDmJ8rux0oZuDfI+P151Hztt/aHNvNI+y/x5Bpk2VQ9uVMesweZDEayCmXVBz0vBuSON0yNI4X5VnVin84NpO+R2Xx0eO339oKbMYdzzHkpevPMbObUQVUrEl+l7Z6cJkB7xO7oXMGHn8rwo/kL95a+hPE+wERlUOlButrULNogAHcpuMpQO5sqRgSwy5stOFyQ64l9w3S8VoYP+qwj/k7zJeQ9tUDhkc3x6oWTTKuL7vYpu2iKrgT9O2xNArO8uaHt52VIwYncB3VPifCt+gwUGZiZrf12Q5kMj7bagYAOnTlC0x9MpOFy474Ds07Iskhr00Dy8G36LwraFtKgeidK6XBAB40BVbYhvsgL+XRvxVVDsAQEq03ZbYFjvgjHQCT6LKAQDA+Ha4AAAAxpQJiACA5vg/lhqR16Ql7PcAAAMvdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPmY8L21pPjxtbz4oPC9tbz48bWk+eDwvbWk+PG1vPik8L21vPjxtbz49PC9tbz48bW8+JiN4MjIyQjs8L21vPjxtZnJhYz48bXJvdz48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48bWk+ZDwvbWk+PG1pPng8L21pPjwvbXJvdz48bXJvdz48bW8+KDwvbW8+PG1uPjE8L21uPjxtbz4rPC9tbz48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+KTwvbW8+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1yb3c+PG1uPjE8L21uPjxtbz4rPC9tbz48bXNxcnQ+PG1uPjE8L21uPjxtbz4rPC9tbz48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48L21zcXJ0PjwvbXJvdz48L21mZW5jZWQ+PC9tcm93PjwvbWZyYWM+PG1vPj08L21vPjxtbz4mI3gyMjJCOzwvbW8+PG1mcmFjPjxtcm93Pjxtc3VwPjxtaT50YW48L21pPjxtbj4yPC9tbj48L21zdXA+PG1vPiYjeDIwNjE7PC9tbz48bWk+JiN4M0I4OzwvbWk+PG1zdXA+PG1pPnNlYzwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+JiN4MjA2MTs8L21vPjxtaT4mI3gzQjg7PC9taT48bWk+ZDwvbWk+PG1pPiYjeDNCODs8L21pPjwvbXJvdz48bXJvdz48bXN1cD48bWk+c2VjPC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4oPC9tbz48bW4+MTwvbW4+PG1vPis8L21vPjxtaT5zZWM8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4pPC9tbz48L21yb3c+PC9tZnJhYz48L21hdGg+L6gFKQAAAABJRU5ErkJggg==)
![equals not stretchy integral fraction numerator tan to the power of 2 end exponent invisible function application theta d theta over denominator 1 plus sec invisible function application theta end fraction theta equals not stretchy integral fraction numerator sin to the power of 2 end exponent invisible function application theta d theta over denominator cos invisible function application theta left parenthesis 1 plus cos invisible function application theta right parenthesis end fraction equals not stretchy integral fraction numerator 1 minus cos to the power of 2 end exponent invisible function application theta d theta over denominator cos invisible function application theta left parenthesis 1 plus cos invisible function application theta right parenthesis end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaQAAAApCAYAAAB6FV2HAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAbSkFbcgAACBtJREFUeNrtnV9kXFkcx49RERUhalWsKlVRFRFWRMSqpWpVRJRa+xArQlVUnpbqQ1T1pfKwD2stK6JWVamIWlVlrYiKCrWiIqrsQ8WqCCtiRYzh7vllfmOnN+fOvefMveece+/3y0/mzpw5mfn9PnP+3HPu7wpRbgVsVWlr0s4LCAIrENiEHKoibUban3AFBFYgsAn5oEO4AAIrENiEXOuStFW4AQIrENiEXKpX1M+9nmtRZlTasrS/OeDDGvUf8HQ6rfogcwVgBZLqkzYnbQPtWLnZ7JG2KG1H1BfhlhRfkvSPRTCfczCjNMxOb3zOz6T9lbB+WmB8m2J9eY1nEToksFIcvh5Ju5HCAMWnDhZsGuiltG3uxWe5Zx3LYCSbdETxQlp3TDkaRX2u+B4DCf7HhLQnKdaX13gWYfQJVorHVwA2y8vmGAPwnbQz/JimmKcUkDRbWOPS1nnE9J6njSrIrnOPfcjTyTOhchTECzGf+bK0h4rnKThXQ891SftR2h7/TxrN/STttmF9RYmnLVGjtcKnFqLYCcAK+LLYIY0yTxTjD9ImFd9xi9uyLW7bdLkGm4ZaY8ef4OOKISiPpV3kx1PSNhXvpQZmXtrZpnKrMR2f6n8uSLumeJ6mqleajisMzRQ/ptHKXa5zwqC+osXTht5E/KDjOiSwUl6+suyQBqXtckzps/dx29V8yosGQf183M/HI5pcg00DdfOXWkkZlApDG37vVwnKJdFWRMDJTjeVmwuNIBp6H5rWJq2vaPG0IRpB9hh0SGClvHxl2SHRzGI25vUxxYzpmQHXYFNTE/xhFzIAJUj4Xl34qGHaT/j8Nk91w+UODOsrWjxtfSYaVX8LVnIvW3wFCcvEmUr7ovW6Dr3eEXquQxHfJFyDTU3d48BNpQDKHPfYtQgg0mpkqKf/Q/H8EI9umqfmqr3/w6ERXtL6ihhPW+riRmyLT5HY6pDASj75ChzWHfV61YBrsKmppxyAsTaD+Yuon/PvtNDINLY1hnU39EOhc6mPFOVoRPPQoL4ixtO27gh1ChWwAr5sdUi7Kc2QknANNjW1wcG/kLB8VagXMfctNjJd4viFcz0MREdoSv1U8f7GtQ669RUxnrYVtQ4EVsCXrQ6JZjRxa0jhzQoTEY19HNdgU1O0fbAmku+U2RDqc6bvpE3zY1pkuy/to/h0wS1IEb7NJqjox/FaMWo7yVPpQT7+QtQvUqNrJq4a1FfEeNrWtFAviGfVIYGVfPKVZYdE27U/8Myjwm3UYtPrdIqLdtU1dgwP8PGoAddgU7OHpsDvabyHdj7tKIAZ4J6YRgnrPH28x2WzaGQGuHOk//dWRG+/PM0jm0MODn1+yjbRaVhfK7lO12ESTxtqrCdSQ0bXZvRa7pB8ZCWPssFX0o0J7WqQ26kaxzIcwzEeZFe5kZ8w5BpsaugKO/SlgNqVD+k6EE8IfEG51XUG7Alc0bZ8SNeBeELgC8qtbjJgP8MVbcmXdB2IJwS+ICsyvQislRbE/zmpIHOZpOtAPCG0FxAUGsGHcyFB+vIlXQfiCYEvKLd6wYBdTmG0VSZrlk/pOhDPcrMIvmDW+MoCzj1+Xzf6ZmOZputAPKG8nbIDX1BmohF8jQ0yly/pOhBPCHxBudUpHu3swBVtyZd0HYgnBL6g3OprBuw3uKJt+ZCuo4jxnJH2AHgd+WAG7QX4KjBf4hsG7FfEo235kK6jaPEc4I4dqmtN2L3IGnyBL6tq3Nfk+zbqoPt/zInjp6zyLNf56FzG0ycf0w9ksCTMJfEJJdR8Bb7AV0H5SuWagkb686AgQfMhH53LePri40FuMMrAnA53r7jhAF/gq2h8HaVKJ6efTaGuwNJ7spYP+eh8iKdrH89Lu1US5nS4o3XKB+ALfBWQr6M05v+mVFeWwTvHP4YDEX39BN2faZu/E+WU64yYsq5yGboXymTodV/y0bmIZ5xvaIMGZaOo8t9xwzgl9TH9WL503GD45hPSiFBf8wa+wFeu+eoT6WbtzTJ4b0TrTQI0HaX7lpzhKSlNt39QTNF3+XRDhb//41AZk3x0vqideMb5Zpin9/183M/HI5px0vGx6hbSNpnz0SdCxN9GG3yBr9zwRTd0usSPb7Hz0toNlmXwqPfvafH6sjh+B9uPoeMl0fqWxUL4k4/OdjzjfLMkjm9hp+NnmnHS8XHNMXM++qShKvgCX3nna44/wHPukem6mTR3kQQJy5ikMqFRxJpQ3zZd8GmEsGP3Fcet0p34lI/OdjzjfKMaTapGUnFx0vFxzTFzPvrEZoMBvsBXprov6rfrneRelj5Mmgv1WZ9v7eKp5xZPb5NAofO/TPPRuVKa8QwMX69qxknHx65PqfjoE5unVMAX+MpUJxgyWty6LeqLYWnK1o6UO6KekqdZdF/5kzHv240ZkfiSj85FPON8k3S0FhcnHR//LuqLvq6Y89EnJFuLzuALfOVatjqkimKUQD+a6Zj30QhiNmYG5kM+OheK8w2NpMYVpwqWNeOk42PX23J99Ilgn8yDL/AFvvzokKjjWQk9d17Ud6A0dozQdRLh9CY0wqOtldc4cLQnfzFUxod8dC4U55sh9u9FPh7g41HNOOn4uNWFizaY89EnJKcXLoIv8JWHjijrG4Y16qWFSLpBWK+izBADVuMAjEdAuM5lNhRlfMhH50pxviGA37FvNoX6av0kcdLx8WuhXrewdZM633ziPLUL+AJfEFRWIfnlp3Ke/BJ8gS8IKrNuCtwegETn9W/ADeDLFV//AaQKeWl6yaTmAAADjnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz49PC9tbz48bW8+JiN4MjIyQjs8L21vPjxtZnJhYz48bXJvdz48bXN1cD48bWk+dGFuPC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtaT5kPC9taT48bWk+JiN4M0I4OzwvbWk+PC9tcm93Pjxtcm93Pjxtbj4xPC9tbj48bW8+KzwvbW8+PG1pPnNlYzwvbWk+PG1vPiYjeDIwNjE7PC9tbz48bWk+JiN4M0I4OzwvbWk+PC9tcm93PjwvbWZyYWM+PG1pPiYjeDNCODs8L21pPjxtbz49PC9tbz48bW8+JiN4MjIyQjs8L21vPjxtZnJhYz48bXJvdz48bXN1cD48bWk+c2luPC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtaT5kPC9taT48bWk+JiN4M0I4OzwvbWk+PC9tcm93Pjxtcm93PjxtaT5jb3M8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4oPC9tbz48bW4+MTwvbW4+PG1vPis8L21vPjxtaT5jb3M8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4pPC9tbz48L21yb3c+PC9tZnJhYz48bW8+PTwvbW8+PG1vPiYjeDIyMkI7PC9tbz48bWZyYWM+PG1yb3c+PG1uPjE8L21uPjxtbz4tPC9tbz48bXN1cD48bWk+Y29zPC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtaT5kPC9taT48bWk+JiN4M0I4OzwvbWk+PC9tcm93Pjxtcm93PjxtaT5jb3M8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4oPC9tbz48bW4+MTwvbW4+PG1vPis8L21vPjxtaT5jb3M8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4pPC9tbz48L21yb3c+PC9tZnJhYz48L21hdGg+ovCEcgAAAABJRU5ErkJggg==)
![equals not stretchy integral fraction numerator left parenthesis 1 minus cos invisible function application theta right parenthesis d. theta over denominator cos invisible function application theta end fraction equals not stretchy integral sec invisible function application theta d theta minus not stretchy integral d theta](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAR0AAAAlCAYAAAB/ND0PAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAZpE86XgAABfVJREFUeNrtXWGEXUcUHiuioh5RtaoiRKyqWKFqRVSVqoi1Vqnqj6gIUbX6q1R/rKj+if7oj6r+WbEiKkSsqqhQtSJilaoVK6r0R6yqCLUi1lrh9Zy3572+nZ1759x33333zN3v49h375t7557zzpw5M3e+Hefs42OSyw64LLYAAKBCTJKswAw93BObAABQYSM7GTg/QTJPstowfU+TLJH8TXKHZMr7/jWSuwXvuUkyNqT6ASBJHCa5QvKIZJvkZkajOClBJ4RrJBdJ2g2yy5Q0+K4tXiT5K1DurgQfDY6T3B9y/db9BoCN9+A2yTrJMZJPpFedDpT7imQucq8mBR3O2l4O2MofTrHNtHNcsyTXh1y/db8BYONdmJZA8SHJEfnM2cwLGQZ4o+agc1qGGVskD0nOBfR5IL0C/50J3IN/wGUZ5rQznvltksXAeQ4YZ71zp0h+CZR9nuQbkg15Xu6lviX5TKFnkfqt+w0AG++Zo+EGekCO81K3JyQHaww6PLx7LNkCPyfPI33vDUd4+HFCjk/I8SnvPr9lBKN+LJC8GzjPw513vHMHxTb9GJPAdl4+t0guiX1mFboWqd+63wCwcQ8taQTLyvLPFGWqDDo3JcXM+3460Fv84J3blLFyHh70ZUG+jAfKb3vH8xkZzZ+BIdMw6rfsNwBsvGt+oS296iiDTlshWZlWq2AmFspCZqUX+SDjPmOBa/LOh4LOugyv/Os3FfYZpH7LfgPAxj18IYqdV5ave3jVHvD77Yz5lgXJKCa878Yz5mhel2zKRQIbDwPvBMpNKXuuovVb9xsANu7hhiimnQ3/2e1M5NYVdB4PKdPpx+ckvweCw1Kg7KUMJ/Anknku5lqgHGdWiwo9i9Zv3W8A2LiHVVHsFWX5ul+Zc2YSm9OZCaSpS5GhzHYgC/IXOR6W4BTK9ObENv113giU665liqFo/db9BoCNe9iSeRrtrHje4sBRBB1+1f1QMgl+Zp6QveINP/ht1atyPCnHednZhYwhz1pfgOMffiWn1/EXBx6SYVt35TZ/d8vtrLE4m2Gzdon6rfsNABv3elN29I2C16248OI07WRwWXBD/lV+kNVAZsMN8w/JXtZc+PV09/n4Hj+RvBQoMyn35/vcd9mv2LNoEOOSYW2Jzd4i+ZfkOWXQ0dafit9UiTJUkRAlpW7qyTBsbFGvzloPVux2wetA+NyN/Ub4HNRvqkIZqkiIkmKBelLWxlb1cu+JYtcHuPYjh39t4WQe5+I+07mM31Q19zEoVSRESbFAPSlrY6t6dQIHK/YdYgcwZL/R0Ez4Td66DD8XM4adMcpLEaqIhpJihXpSpG1Wptegi+nysOD+53UAzURdfhOjmXCqz/NuRyTd52zxa69MjPLSfRYNVURLSbFCPdG2zdT06kQ5LQ8IAIr4TYxmsuT2rgb/xzuOUV4YWqqIlpJihXqibZup6dV5a9OW1KtsbwmpV6z5TYxm8jTg7E8Cx61IL6+limgoKYNST6r4fbRts0q9KlFsQ65rofPG8KoCv8mjmWieJfZsWqqIlpJiiXqisXFyenGUe+Z0BE4AKOM3IZoJr1c6FLkuRnnRUkW0lBQr1BOtjVPTq/NPgDiSPkI7Air2mxDNhBvFhch1McqLliqipaRYoZ5obZyaXu6MKPYj2hFQsd+EaCa8eI0XpnXfnBwlueqViVFeGBqqSBFKigXqidbGqenl3hfFrqIdARX4jYZmwnMK96QMN4qZjHmLPMqLliqipaRYoJ4UaZsp6dX7Xx2foh1FgS1g4Dew8RCANTo6WN8CBn4DGyeDZVHsKH7jXFjfAgZ+AxsnAx4DPk14uGNtC5r9gpT9BjauERPOFku4CKxuQbMfkLLfwMY1gGe135TPc6LYTIJ6WN6Cpoloit/AxiPGvChyS7KDNbd3sVAqsLwFTdPQJL+BjUeML93OWodz0uNzo0l1ItTqFjRNRJP8BjYeMQ6IcjwpyjT4YwnrYnULmiaiSX4DGwMDw+oWNAAANBRWt6ABAKDBsLYFDQAkj/8ADSlBU49zgm8AAAHAdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjxtbz4mI3gyMjJCOzwvbW8+PG1mcmFjPjxtcm93Pjxtbz4oPC9tbz48bW4+MTwvbW4+PG1vPi08L21vPjxtaT5jb3M8L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4pPC9tbz48bWk+ZDwvbWk+PG1vPi48L21vPjxtaT4mI3gzQjg7PC9taT48L21yb3c+PG1yb3c+PG1pPmNvczwvbWk+PG1vPiYjeDIwNjE7PC9tbz48bWk+JiN4M0I4OzwvbWk+PC9tcm93PjwvbWZyYWM+PG1vPj08L21vPjxtbz4mI3gyMjJCOzwvbW8+PG1pPnNlYzwvbWk+PG1vPiYjeDIwNjE7PC9tbz48bWk+JiN4M0I4OzwvbWk+PG1pPmQ8L21pPjxtaT4mI3gzQjg7PC9taT48bW8+LTwvbW8+PG1vPiYjeDIyMkI7PC9tbz48bWk+ZDwvbWk+PG1pPiYjeDNCODs8L21pPjwvbWF0aD4LgSzIAAAAAElFTkSuQmCC)
![equals log invisible function application left parenthesis x plus square root of 1 plus x to the power of 2 end exponent end root right parenthesis minus tan to the power of negative 1 end exponent invisible function application x plus c](data:image/png;base64,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)
![f left parenthesis 0 right parenthesis equals log invisible function application left parenthesis 0 plus square root of 1 plus 0 end root minus tan to the power of negative 1 end exponent invisible function application left parenthesis 0 right parenthesis plus c](data:image/png;base64,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)
Þ ![c equals 0](data:image/png;base64,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)
.
Related Questions to study
biology
Match correctly the following and choose the correct option
![](data:image/png;base64,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)
Match correctly the following and choose the correct option
![](data:image/png;base64,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)
biologyGeneral
chemistry-
Colloidal sol is :
Colloidal sol is :
chemistry-General
Maths-
Maths-General
Chemistry-
Colloidal sol is :
Colloidal sol is :
Chemistry-General
physics-
In the given circuit, no current is passing through the galvanometer. If the cross sectional diameter of the wire AB is doubled, then for null point of galvanometer, the value of AC would be:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447398/1/927464/Picture22.png)
In the given circuit, no current is passing through the galvanometer. If the cross sectional diameter of the wire AB is doubled, then for null point of galvanometer, the value of AC would be:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447398/1/927464/Picture22.png)
physics-General
physics-
The number of circular division on the shown screw gauge is 50. It moves 0.5 mm on main scale for one complete rotation and main scale has 1/2 mm marks. The diameter of the ball is:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447376/1/927460/Picture19.png)
The number of circular division on the shown screw gauge is 50. It moves 0.5 mm on main scale for one complete rotation and main scale has 1/2 mm marks. The diameter of the ball is:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447376/1/927460/Picture19.png)
physics-General
maths-
maths-General
chemistry-
The decomposition of
may be checked by adding a small quantity of phosphoric acid. This is an example of :
The decomposition of
may be checked by adding a small quantity of phosphoric acid. This is an example of :
chemistry-General
Maths-
Maths-General
maths-
is equal to
is equal to
maths-General
chemistry-
Which of the following is a heterogeneous catalysis?
Which of the following is a heterogeneous catalysis?
chemistry-General
chemistry-
Which type of metals form effective catalysts?
Which type of metals form effective catalysts?
chemistry-General
Maths-
Maths-General
maths-
is equal to
is equal to
maths-General
physics-
For the third resonance, which option shows correct mode shape for displacement variation and pressure variation.
For the third resonance, which option shows correct mode shape for displacement variation and pressure variation.
physics-General