Question
The removal of two atoms or groups, one generally hydrogen
and the other a leaving group
resulting in the formation of unsaturated compound is known as elimination reaction.
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tY66OkyrIsfC/rDI0FqHgQZHgddP0CPdxOPofRKjzAhdr+nOrdoso8VB7EW1dTrl9JwARigaPoyJs7hVs4akm4Hp8ogWvvn3My6E60kSO0vZ55hJsQOxKuaKDsd/m4vTZoRmsmtBV2KawRDF5TwYRhogG0iSMbuKum3mXUIC4oi88S4Jvvodb55roOgMs4ywp7P+BQyGXMlX0JdwouCOz3m9RmF7L0okEDUgtRSqsr90VPxr2Rq01EullTMB3OdyqxxYjknyvnM5hHrgS63LKKXF3li+4e7H851Dr4CVfXYr2kAxxvfI3yau99f7hB+SRFtfobmHVuRlxsSL2ipPr5hzXzv9B0wvWM9MkrVxlrHVzn9eF/Y7RvazPFcgkrkAPuswQwg+esDYiT1AJTm67rbn4Bp2ejtRmDC1LgtTj47miDOzBeTPGiyCq048ka8J52KD3/Yp6VLIi7PsbvHNBtXlQV2HvRZzVSXmEXNyAixdp9zglixAXsoJRw/ITf/l6bzavPqVlGMcw8cd8OgrExAtPi7dv+TDKzck6Ee0sRvFXRQ5CNqalShbtmAVpkJpxztOfe54A78RHjxLsxa+xxlfrdd0Wc7fOR8eKTkpBGiKoyq9EUU5rw+ioI+W+IaZZx3Kb2DmPa+7HfB0564d+qwaY2AxoKZicu0BTD/q6tTsc24iefZdsBPLeb+xT/O6yKc3gw0jpzWJ+UuSrCpqg/FPFPWDR3kgDzbzyJH0TaIWvDUWTQg7mPq0MdesHj1jFK3IlR7FpizWiCxOABPyAm8wUsX+6jAxL/LUbF6oAyeYK/Aj2LjwWSDvgNrMAPiPPEdNIBv4I6PhYokg74Dayj01nJD/gd6OhYIPkBv4M6ej5iygp/Qlc6E3Vp6+vLMbK67k5QvAl24wC9KtoPSDrgI3ZHGCc4zPv6zA5edZdzvo15FT52qkt8TtAmHdBF7wqR2RVIQJ82KcXddAB37qalzyAWiBRGe6d+gd8BU37cPSiBf742OV8Xp+lY4YjoMWcpFugybWIq9mFq8MT6mTmZ1YtF0314NtaRN7OvJezRaYl20QxpkVrDGziGM+YPlfiL+VVm4DjYwIPA/kQPacIp5CkWuAPcNQO4uzpAsnpGVhxqzE+wQdXv/T8mdCn0cmtxVlBFFLZfHEBIl7oZmyil2OX5Av5qKF3oXPuZLjgGQU5pPeeUwq6LYrGoqUP5wRWPFtEDFKoUC9wDQYifpt7VASKnDurGylw5uptND/MqLC7Vo9x4tVM4gJUUky3YYicKeOtbPq+povBO7RT8nJElLuxCc1WiLCmOyzVRpcisoM2kDUY30f78LTnBpAM6gAR4RQw64DghpNppOQWdwLDeHSEc9qImYxVd+rHouCIfqWuSS0F22s/g+ouaHtdnENJQkuNQd0KpqCjlckFIOTEKxwnXZISj/CsGh9SoW6KfGAfEjxG61wiR3wDWnrfnoAPypjzl4g/JK2jjztLaL7oxxiVk8q0hdOvX64GKBLGx4ECAKbC4S/u40yWejFGix3DUX86h5Zdb/AAO3mCVV2QNexfcrzgEQvMW/dRIIF4HLJIOOAFV5aPykx+A1bpyq6qquSzXqO1BN1SkyCxEjVC1juPEVpYtN7MpiMISpajNEfAcT0bJAlULbC2a55+VICewZ7XPclLPfbMH2cDpCXC6eAkYgTDG9Q2mWKDDyq+r4HVAKwHgG/5ttvZCqSnU9itO/VJ1BWbCP9UQ9sBKVGTEVy/1uobPmmQi/kGvsd17CZDgIaBolGSmF35aYgk6IMe6ByHyEoBPkI8daxefD0h+QIeDHzA+SADOQPRL9IwZaO4K5xRDOTeLIfHsFdw6P1cXLEYBeh3EgKjjgxnQplA/Ub7RATzfwN44d3SxVGAgxo7UjRUA98Jbgcg5jh6IBSL9gBQLdDAnK9C0i3JWg99eW1m4Em0+VB/qaWjDmDMe5/jZcoe6G1Q6FwrcOntIFoAOKLS18LfSCxboetgbfIca3UELx5ESWj8mIKivBK8DmmPDSbHAXWiqylsBVVVg/lXhF48pnDJcFRUuA15BQVv4BZE7um4Ml6+rsy24ebJ8IRQOaxeRA/2hVsKsDAqWYtmboKrCCZCgLKDiBcgL/QvyZXGlJFwEhtOrM9IvA7FAK3mhJB1whKN2Rx2A2ryl8socmyyH2le4qBXEcaDKUVKgVefGgntY4xoOCrU9gnodaA4Ec7EG7wEkQEqoc1fV9dKLmgeXvVDwBm2F1AWNn3PxLDpAXp6Ldzt8VYKWB3/dCpyEK8xUGGya+BsMOHzA8C+4q5xixMfhI4jlpu96LMTUsPwPHlW/+KVBpJ1VxtXvzlEqSu9MMGuqeoymXgtallQswA/ABep8Tpmfr1oRAPoBcWUzLB1gy7OlPu8INKK66L9q2WeqZh3S92bxMA12Ad/OC6z9Q/s8roaLjR4+xgfBbJvPRjctKfIsscDSnS3McmfWZOSTQhFUpJgaY+pmZMECYgdcgFZ8t8pxGwcC82nReKGRVGcrCvZlWDqA/fiTMK2Lfhj7wbivvEOP/oHn/ZsVw6aYV/ZboA1iu3Y8dbQJSbHAJ5YRCx21GFwS1ci2f4+tHLxvbPwF9iOXt08n4EWsJ9eQ+gaHyvEZiiw6FeCJnztcnnrCEwMGo4x2MxCdHi/77ERnohOJxCXu86jbxGDhq/suFZgYGryMzSolfgv/cFktWwlTG1Mt9lm2N0YvANNvsUopJ1JmfRZpTTwwy9zlBBcGBp+eV07N1Gzm+mW1pq4sqjKv8HkjieEi9zhPoXnegcRObNJ37d7loRs8ZQQGDg5MaDtNJVZqby/Ed16oOupp0IkHAvukWkU+Bwlouxv7gE9mK1L9Dx7QAYfHX6MEBAxxWOJD1ZIEDB7QAYd2/+1z8M7BR/oWk6EvCJz4pAMCrEBWw6G39UomHoCOH4Ce4EEa+gASkPyA4YOxQK0XBr9ejnMe+8Ad+AFJBwyew/i0A/1z0pyiH9C+SQwW1AHNU65xrYPTgzF7gH5A5OCixOMAOgBs/1ZmcuufRR/QL4V+QH8dwG9a7SrxY2AscKh1fDxy/75pnMgaEDrolD5+TDqxAM4/DdABuAJKEeA46h+cs5WIB/2AQ26fgwT09wPGeYoFfgPoB3StQH8JwOmtx3wAr9LQpoGCfsDBmC9DPUHQAW1WmBfJzA8UkIA/hzwgBPghDzTGWKDdlK641+PwE/8UhsvaEarZJJPWwCaZNYug9mAPVkAtmLTWHxqQTk48Dr7SASV9is/TT51bvWp2h8PwyDp1Eg6R7dKy0toSVywaayYEE+9nCx9/ydjlm0KpXG0KoorNLMR/SDwmYW14L7nOXi0+3cKyTNuAZHIikUgkEonHR/rHWPy3yHmalfQfIh7AvdNV7CpXid+B8E/QSDwvViQBSPwKZHJonhztUvf5czNO5iyRSCQSiUQikUgkEolEIpFIJBKJRCKRSNybLPs/3vwaLNWivnsAAAAASUVORK5CYII=)
In
(elimination) reactions, the
bond is broken heterolytic ally (in step 1) to form a carbocation (as in
reaction) in which
) is lost (rate determining step). The carbocation (in step 2) loses a proton from the
-carbon atom by a base (nucleophile) to form an alkene.
reaction is favoured in compounds in which the leaving group is at secondary
or tertiary
position. In
formed simultaneously.
reactions occur in one step through a transition state.
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)
reactions are most common in haloalkanes (particularly,
) and better the leaving group higher is the
reaction. In
reactions, both the leaving groups should be antiplanar.
cb (Elimination unimolecular conjugate base) reaction involves the removal of proton by. a conjugate base (step 1) to produce carbanion which loses a leaving group to form an alkene (step 2) and is a slow step.
2-Br-omopentane is heated with potassium ethoxide in ethanol. The major product obtained is:
- pent-1-ene
- 2-Ethoxy pentane
- cis-pent-2-ene
- trans-pent-2-ene
The correct answer is: trans-pent-2-ene
Related Questions to study
The removal of two atoms or groups, one generally hydrogen
and the other a leaving group
resulting in the formation of unsaturated compound is known as elimination reaction.
![](data:image/png;base64,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)
In
(elimination) reactions, the
bond is broken heterolytic ally (in step 1) to form a carbocation (as in
reaction) in which
) is lost (rate determining step). The carbocation (in step 2) loses a proton from the
-carbon atom by a base (nucleophile) to form an alkene.
reaction is favoured in compounds in which the leaving group is at secondary
or tertiary
position. In
formed simultaneously.
reactions occur in one step through a transition state.
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)
reactions are most common in haloalkanes (particularly,
) and better the leaving group higher is the
reaction. In
reactions, both the leaving groups should be antiplanar.
cb (Elimination unimolecular conjugate base) reaction involves the removal of proton by. a conjugate base (step 1) to produce carbanion which loses a leaving group to form an alkene (step 2) and is a slow step.
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)
This reaction is an example of:
The removal of two atoms or groups, one generally hydrogen
and the other a leaving group
resulting in the formation of unsaturated compound is known as elimination reaction.
![](data:image/png;base64,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)
In
(elimination) reactions, the
bond is broken heterolytic ally (in step 1) to form a carbocation (as in
reaction) in which
) is lost (rate determining step). The carbocation (in step 2) loses a proton from the
-carbon atom by a base (nucleophile) to form an alkene.
reaction is favoured in compounds in which the leaving group is at secondary
or tertiary
position. In
formed simultaneously.
reactions occur in one step through a transition state.
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)
reactions are most common in haloalkanes (particularly,
) and better the leaving group higher is the
reaction. In
reactions, both the leaving groups should be antiplanar.
cb (Elimination unimolecular conjugate base) reaction involves the removal of proton by. a conjugate base (step 1) to produce carbanion which loses a leaving group to form an alkene (step 2) and is a slow step.
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8JbLtjfi2q3fi7KRt64m7zrOFP50bZ7LrYHN9dfe7iLB8z/jQuKx/u49aiPgC1kMcvF4UZqgtLi0aeLrjksRebSxFcV3Z821A1k3eFvx9Fijm+0S01MnK/6Ce//2D6ZdpBCpc0Ix6OmcxVeR15R0aLG6XGe7Bdwleun/zIsdexbmW9x78au6ucYLbBU3T8bATAJbVHtcnWNJFCwtW+1ebHaGpUkIovYPHVHfZFka7/MogHa5fBH/YoWENKSF4hsItq8t86a4GAqvLnWR6UceFLpU3NZ2srOMlegdXizTVhmALkpqIjdnE9f5AQxB0i7kWjONyaEx55PaxYdECScOCGqhDYcAcgnv5oK7MpY7PR55O1bbmh4Ddwyh/yP40qn9kUh+j156BxrIVsQA8w2PvPLIhTM3HD2PfhZlU/tJxvDnWKAgOVtiErWBx13f1BY8N2Pa/8btsTiC2pAW37PArQ09tw18nbKvf2QX/Nyv6MZ+GnYT3HYmAan/izdQPd/kDbNUEibpqIh2M6uwkTbXJmHLq/1UlFV9AtayjFxU4imdBhzJa2Ah5KeBkhKy2MKCondpIxcpps2YtwU6AdEsmxaYiqvmBbS5DArNAs7tG4bp/dJuw1zAoKY8VOEP2WxmyObDvuz/odoHi/IeYNmD6XxOIwMncEaRaDl+B5a492IOu9rjE/0s2zTk48uyUVjybkSWxP5Z+ZEYTv8rzdru6c1WzZXnT7UzmK37u3Yz7egLPiJmSH9Zfne5PBaNCzLZkzeV/sU2njULp61r+LGZ/uc/c8WDl0Y+qh6U3xWNyXDcJEgwgPRXG/bwt3nhlnm7ySkCtI5WgkRijWOBxMphMLGmkL8LQYo0n5V6kZvh6dcHBZw6sAxo4I4qUoLGiIXBMCHSSjDs1hsC5OfJWi0WG4ZYEjzSzzEgTVKMAVEySmj1CHqm/oYOuMAKq8fBDBPQDSk8OX9moQ8O2/HjK77/Ty2qD8BMzAE5pobDKh8YroYw7vCuIhkIfV6EVgRnTbvfsFLVkJ8xV9sAxug3UjTdrQsOcju8/CTEiWHJozHMOIOmSx6XvmJMvyoZLU6WwFuWj8KYSKBoYR0yJY+pyEBbiukCdMjmajAAKe0g2oc0a0J49nK37J1rwAHSZOdGV2IKNgbQSwjFkRDSXQPLkzD3FHBB42RUEm7zMbw2ZXDjZ5fU14LmDNjZaM67o4CttCdaZNRRkyu8FwaD7AkBfBNe+Wmb9kwpH2xKJ6DsFG5koFGl4kGj6RNOgwVE3QiJZJGococUGxjBmBqwxQ1SNZcfUXalKZ2CEEtl6LztmZC0wED/uNtGETlhx+axIew6SZsXbPxu0KP5owi60W3E/EbGjb/ZOO2ySrGbFxR59FRRfDusN4CKW6sdWbHd0VEQvHNRAXGIaHghepqrg0KbMSF6WO80fGv+epYf1xSVdJXFT4qotrYH8+XFVlSR8KphjEIgiEFUsJ4CIvkZCCtNjVYQghJKPOpIl4AM8hYOQDRapqEl9JPJAJ4HKVG41QMWAH1RjO87+DuhzVJusOrPSs3SjjPi9bsNauR/FIpK9v3TL6zN67N+Thp8Nbx32dF5eetUHN5SZ/b7vvsb7a3kVjMrs3+YsKETFkbLK2AW7L1nt1TeJVUT2Jv9U1mrQ7Y1xoctS8P7stZoQ3wEpGdNb7zOAOUSAmvSlmT2hjK0lMHxpRVR3Vgt2VZgp7QZ8QxrKEM/91j4sNmluNu9jcfwvGNWvV//Nt2ByuA9r0viK0CNx+pzMON8JP/tVBptBJWK6AhnxtoHAikVhlgSkrf1zHSarKgAjxGRR5WUiduIqjDlUj6CuVxJiBZok3KzhFoAiINJ1tic9UmIqDQkR9GCE+6StOYsbQcZEXQz33kAwOodJZ8wFdxTIfcFxoL1F89bMb7s0IIpqL4w9DJfL/Ml6ReLIRtTPL2IRFzSe6he1q41EnrvGYQECTatTSA1i0s8D03vSYAm0KmoWqY46YluKKqhsLOPJijPnpVz7uqtOvU85fLrYN64KuZwVDCrW5roh04SJJG0HPmqEKuKq3u1yNCBiSVzHQFMUld0EDgmrMyBReGzQ0gfrDZ0J84mYVgX1lYya64pDQ9yvQF63W/Acdrj8uC0GsyEsAg1TWh0B5EQJVcKiLgpXlkmUAXkXByrtFBaOAAriB/pRyP8in8ku2nCqga9oLyvMOnWkMOWuE4BF8lnEb2EYF1JDkwa+LDfl6oYq+/UwHBIa8NJwiw6+LVXEPhMIGJGcimJXSLGOPSqTGNTop8pud0A4UM1ZwSgBHYp0AKNkKsz0FF56egiEgjWKKImQqTmyPz0ZOSHKltug6YGTiWGEv4cLfo1nQdz78MdwfvjNV7gT5mvp7IoH/AATRLzamSxr09upf5rljcRV3DB0T23MZf31/ebuBOELGHc2ew4oJamZcJEjAbD7y5DD3zftr4a/keJa9oncnHp/pG2A6/QVdGUUkF64rXabrhrSxuNGHgnkxFcdIf7uqJOSiGAq25BF9305NJcjnE4jiUB0v1q7iGzFHR4RwdrtXCzLTYdBts3IIkMOLpKwv17Cier9pwhcpKwqBJJ2qUTW+HAdcJoanQFQlbehU8IW2QXRcl6v4bb+BbwGxYNiNk2TGhqij4VmilBbbsMhcxSOJDfFwBGG+7sK814AzK9jr7xPchlekysWr7f1R3NWYaI9ssvBEzlqs5fSthU/h4aH+Chjnd0Yh4s8MN1f3j6ZAI2zMJKi+HDr6dtsoHk6F3L/vX7bC8Ozu+OchjaeIuPRwLsjCwlgQ1pwQvILMHM3mQLS8pNiNDWXJmiYqPammabs7mu+nIxrTtawmQQcFKmtHGqYsgkKgK0HUnPPfzHHHAYlTXasAUsSZCqJMB6RImE8iwlWGLhkxpUpXVeMTDqH4IJaSNucpXEOukDHH7VJhWnMClIXD0kYlBJmYZS7B8eW69ZHTl1c2SeTbxrfgobj+W7DQuFnWtydk82iIdXnf8Pc85nP/0+C/ozvnB/MyRG9DG2dFeDY/jEfjdnFHD42/h6T+QKen9E/oHEUqrtw1g1BfETnhcTtbNNd3AtPsPdeyDdpbHJAMjrioipkuXvhorVZgelsUfYFV/FL0vXyZuRWfWGYCjWbD0QV1Ne5Q53u9NeZAS9FBiqKsKXJRNUO0MlZHaoAwGU7RCioYQ9MCQbYUDNAjxh0BBbkRiwhORscpMcCTl4bWAJQoLiKCApEcYa9sEI7bqUuF9QH+fYhGPkN9CEGrfx7fH4B42JCzR0KZN/snh02I55I82xLb+EkaNg/RPz4At2ISKBFCItfnm7Q5K8vYMrTmg1jDSpCPG3bxGivrCBvzoh4I8WOTXedttR2xBBvaNNz1vGzK3BYhjoJOIryWOgmazvY5QDTpbEv6DKh2mroVnACi9tMu/ZSn9BmqHqi71UAaRsCVguZpcUWVOk7SIjkDoMgLclLQZHXRFIHUIKu8aIeqyhAlksShGKKniYK3WD9oY8FBklC0ZvACWdW1HVDCzxEZTKJQTSbI7AyIHbEBBNS4EMN+X9SC0I/jvli+M/KF9G/AT+Y0HKKbIw+DjAY925JvbWLYhlc4UzanM9qsNA9hMWuR5WMOr8rncvdvGhwPhBK1u8mZxvMW7sUW49sDoKRJ4uQ8qwm2TjDJKDlc5Dcz/1aWnDuG1rAmVSmwY/kxKCGlpGX14FdcLYQzcbQDATF0LFQxE8f9tRNtQVrAtvikrt5kA0ELmV9L1S7pqhUBVFEzrvlQthwpFiCyElEsbdOACPogaDWGFyJARrzfmnXKrm8lqY55WB2UjGioJ1KgSMEquTBChh+aIUhdS0QtnekfJjIHp6gEgRgOM/QzA09sRYfYbv6DUJzqTJCKLG7oHDqUuidGFTNYNYweFRyOJzSFsFeENkHbCBuwHfNRjIv/cnATomHNWiVpdwo9hlek9c9jPg/LXe1wp28aM07yyemymW1Ys+E1IlwxGa6FmLWF4fCKBjwzWozmgonlGB3FDY3Z1F4S8nJWyT9i8zBriRjSTSvOLJtLK9KMxxO9xXoIygF5XPUaM26UZj3Pm2UVd6gTAeLalNWcNe5aFyHYc6T9OaEY89bisPKxtjCNTi7TKaMIA9pGOLNdJRJivrGmC9oAcQ1DYEuAktXe6KJVOBM4KZYPbYSvkNBCqOPFNRN422ppx1jUqkLAs9orCFO1DMfsUjBr3EU8phpt8OYs/GkU6v8G/yjI5QvchkmeTbpl+AvGBH+u255Nx1b97S10JDdPVdFZ9OEGOiv4gsHB2GxnEsliG16LOVdv1a5q2/ZybheaUX1Wn231Geshq9WOY3uG6Hi+jHzDqD5h+rLUrWFQQX1TYq2QLc3alcLK/BSENmaxHOUWM5vaaSDS03ME5Ny2vfvoi/d8tyvLslb/HTqOtiwz+q/I9NtCc6jyw3Aox10xDAf6JbLPpiyP7+lwnP4x7oYURFuwQW8TZtMjeNTNillBaHxWKWSw4iYXEbBeVyYJ/evpC/03b/63zga+3S/6j+fHLEneF/4ea4Q1GKvyJLtC7JJfr/S/tXP5T90a2rBuNuooet9QpIpakq42HGJSja76UBpy1nCFGB4bXFPH+oMyKJOFiGzQoS5aQ5TlrAkiJgVTNTC+CMIWCwJiqwpdDH0OLGBtqv225yRmpEgSnq+48n9edX8rDxdekrnyRb+8XzXJgf9iQ4Ra9KmSFYyHJN9V5+z3arh/DJPIvAYArww9OnqeQxju2m2p7d0g0M0893R3z6IqE6zPO+8PdIqcTTltKJMMc3z+S2knCNv/imSTjYmdBwxvVgm7wMdDTSKTsz3p+hPrER/Sy+OhdqU/gtk9i3NC/wH5PDj/B/kzrc2bUuKvuiZZ3yz2tjhncR2jiTUoQBQxo0w6UjISEUx57rh2oCw6Gm5GCMQwNCrQ73FQ9kXDE9dGmM09JN3kueCLU/YsUEUT9QGAJC/UY623NaUgABnSmtQOgxTlXCQ37u6Kv+LEBeeKhMRsngxn+iKU5H+4ysgm/wYE5urod5Tej9mxrUFx6cNDGBRh3lqoHtO+D5OAfgxTz5dD7RK7JLl+dPlpTFdmd5PU2XG4Ze4bKqWMHCdBfZ04/zxgHkZFTUBjFAw339EyzSHvE1hAmFab2VQmy3RQmZwphwpuKghKW4CK50UJ+zokIRTRDS0AyghXPDZX/YCWwLrky43AGpyaBtrB++N3LOKMw9zfWSlUWZJlA32FGQMOq12b0j8KELN0xnFJk5LrQVKi0CJBnAobDCjE9Ldr34Wpq3VH8eb52N7nFqs6/TXPr7esyAvzSRBmd/fxn774NWCT1X/0fVf09Mc4fPRc/KDpmidJW51pJyY4l2mZJocjHsZPtj0tFvtsuXmb+mHWRDCnH4CY/qbRsBHxt6smQW0ZJz789JwOSY2ZPOyH27si6Z059tS/+3Q/7A/42df4OajzsKfNWcmTHyu6eobu0ixN90maZWljwqzKtDnYr1KYC1fLE1/LLDXNkXMzAlL4dcLCDtMGCMkTRsY56XRyPACfthz4U4AKKnIm4OJ6JqohGbAzAujFxegKdIV06DDCimGFqUep5muoGlWsaDtisqbJGZOWZiwx9c58lyXlpSvyj+I/XVGcPoruhEuHywfJvsmtXb6ikPCJvWp1rfvKMf9Zpm+w432VAnOtiIZpzgtAzZDTElYFfgQqitHd30yzs4R721Emrn0zu7PFL7RRz2nobvm+Ov7V7rffzlMZwj7Sf/TCoxjZfzS7C3p3mWTheY1NKX60DQFeZObecSHAnivobr6N466rb8sRVCV/z2x+MF+LwSjtbv6zat8HGgRFUi9u8TfHzIJhqh5p8Tzut7bQdTGWS3ups+24Js5K2jfYW9GNJMd9GCtzHH1OW7AG9+rG/Q/fu3xv3g0vSmzb0c/5b2wO4t9hOItpsx5t6CN6YaPv7JaX9ImYcU1tjmLN//WgCkDVlM01O1K3E8wmK0B+wMbsMDQdvY3qoLOfofXHpnk/fb11JezIe6tLkdyX07ihWfPGuOtFl6NaazljWKEVzwvWSMCN6hlE7EQ8V+6bXhV0KtqKofyF7VccVVtVb87vJ2mQtutDT/3KWQNm2w4GXmThbzqjjEFCVVfD+FSiAC4iTqBxhSPcoduqSAtcwxOAaX2QpNgUfWNChehDKIqunfCIpz+SIHqoI3VxyQpKANtuX5SYhiLCqLIKQbOIYIhM9s0AE8JWiMsVuBJOIN8MzvEyJLCHG/+deD5P/8hmrYMeLjc3flMb56096WfW+3Opp6ju6P7X9PM2K4thBSYgSxRW0e8BRfRdklIRuAyi+uZRgwDJsJwrTFDCmoyronirArF9sxZCF0V5qbpAF7S6vjKIaSQZwibnPn26SEHS+YttkZYzZD0vjilNB8W3T6D7rUs1RqaiDEWe4QLgaBt+QC5C9aDuKs57+kfA9pHpljsxn6VvwOZsRqO6M1QRN0pUwOHVnSphOuI9gB02wKiDYf9IU/qCSQK+4kQMfQj0X6PyseyfhAykokm4UtF+hAdfICj3dNERMJQaqlCQj9m1JS7oOKLxaCME0bIUYwVFu5UmqsMJoLXlquSsSSpJzdJeCtesiTIM13aYi6rlDM23TcEKrIoSPKHVVsdDuxeum2cSHeo+Y0thU84sFvLxZDBtNv17sDlEg75zHETxuOYUbj4W7d6XuOf7fCGYeZbDmR8DUfW4zXZ7b88jbprji6VpvnWPgD082huhXli/P9RQI2rBcaP5C56ko5dDcbIQtGH5fvtTUEEFsUWw3Mwt2GjhOUekbS08b8tJzZKxxfytJFfYz4VqEdiR6l3GJ8IU4HPhPdLEUJrq+ljERGC3+1+/V7SV+PfTHwAAAABJRU5ErkJggg==)
This reaction is an example of:
For any real x, the expression
cannot exceed
For any real x, the expression
cannot exceed
The number of real roots of
is
The number of real roots of
is
If z1, z2, z3 are complex numbers such that∣z1∣=∣ z2 ∣=∣ z3 ∣=
, thus, ∣ z1 + z2 + z3 ∣ is
If z1, z2, z3 are complex numbers such that∣z1∣=∣ z2 ∣=∣ z3 ∣=
, thus, ∣ z1 + z2 + z3 ∣ is
If the roots of the equation z2 + az + b = 0 are purely imaginary, then
If the roots of the equation z2 + az + b = 0 are purely imaginary, then
The cube roots of unity
The cube roots of unity
If z satisfies ∣ z − 1∣ < ∣ z + 3 ∣, then
= 2z + 3 − i satisfies :
If z satisfies ∣ z − 1∣ < ∣ z + 3 ∣, then
= 2z + 3 − i satisfies :
A(z1), B(z2) and C(z3) be the vertices of an equilateral triangle in the argand plane such that ∣z1∣ = ∣z2∣ = ∣z3∣. Then which of the following is false ?
A(z1), B(z2) and C(z3) be the vertices of an equilateral triangle in the argand plane such that ∣z1∣ = ∣z2∣ = ∣z3∣. Then which of the following is false ?
If the system of equations x-ky-z=0,kx-y-z=0,x+y-z=0 has a non-zero solution then the possible values of k are
For such questions, we should remember the requirement for non zero solution. We have to be careful when finding the determinant.
If the system of equations x-ky-z=0,kx-y-z=0,x+y-z=0 has a non-zero solution then the possible values of k are
For such questions, we should remember the requirement for non zero solution. We have to be careful when finding the determinant.
If
then
exists
Whenever we have to find the inverse of the matrix, we should check the determinant of the matrix. The determinant must be non zero for a inverse to exist.
If
then
exists
Whenever we have to find the inverse of the matrix, we should check the determinant of the matrix. The determinant must be non zero for a inverse to exist.
If
etc., and
etc. and
then
If
etc., and
etc. and
then
If
and
then value of
for which
is
For such questions, we should know how to multiply to matrices. When there is equal sign between two matrices, the elements of both the matrix should be equal.
If
and
then value of
for which
is
For such questions, we should know how to multiply to matrices. When there is equal sign between two matrices, the elements of both the matrix should be equal.
For the primitive integral equation
then
is
For such questions, we should know different method of differentiation and integration.
For the primitive integral equation
then
is
For such questions, we should know different method of differentiation and integration.
The differential equation of all circles which pass through the origin and whose centre lies on y-axis is
For such questions, we should know the equation of cricle with its centre at a point other than origin.
The differential equation of all circles which pass through the origin and whose centre lies on y-axis is
For such questions, we should know the equation of cricle with its centre at a point other than origin.
The differential equation of all parabolas whose axis are parallel to y-axis is
For such questions, we should know how to write the equation of a parabola. The axis of parabola can be parallel to x or y axis. So, we have to write the equation accordingly.
The differential equation of all parabolas whose axis are parallel to y-axis is
For such questions, we should know how to write the equation of a parabola. The axis of parabola can be parallel to x or y axis. So, we have to write the equation accordingly.