The major product of the following reaction is

Option 1 - <p>Image 1</p> <p><img src="data:image/png;base64,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" width="137" height="70"></p>
Option 2 - <p>Image 2</p> <p><img src="data:image/png;base64,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" width="134" height="71"></p>
Option 3 - <p>Image 3</p> <p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK4AAAB5CAYAAACgNxp5AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFiUAABYlAUlSJPAAABTmSURBVHhe7Z0HeBTV+sbfFEjZZBNCSQBBhdBRihRFKVeqgIBg8BIQUUMJSEep0sSIBIgKUgwgWEDxD4h0ASmidMPlGgSRlt43ye4mm93Nfv9zJpMLSgths5lJzu95SHbOzJLdmXe+837fnDPjRAwokNiEfGQbbGhSv4LcIhDcRLHCFQjuhbP8WyBQFUK4AlUihCtQJcLjKhYrzvy4FWeTXTBg4ABUcZObb+Gv0wdwKFqPF4P6IEDjIrfeJOV6NI4ePYGErDw81rglnmvXFn4eTvJalcOFK1AiBprQMYAHFXp94Xa57e9EvvUvtr4mHbieK7cUkHkjisYGPU9aL3dy99RStSp+5OHuTn61mtLsz3aSSd5OzQiroFic4O7lK736fMFE7LqQKb2+lQpuHuynBq63HEX9taPo2+UZLNt/HTM/2ojz0dG48McFRB3fhxEd/TB/RG8MnPYZzPL2qkUWsEBxGOntHg1YxPQmNydQvRcmkt4mr5JZP6UXi7gN6HCMHHGtmTSha12CWyBtP59S0PY3rPRxKI/SrhS+84Lcpk5ExFUw5hwDqjbqjrnTXsXlPRGYu/64vObOJJ7+AWv2X0HfqWHo80RVufVWXDAubAme1FqxdNFyZKs4uxHCVTT5MFoqYPj0cLzyhBZLpoTiVIJFXncrBQnXyZ92wABPvNjlaWn5jvg2R1Dnukg8sx//jb/T/6UOhHAVjRMsJiNcvP2xeFkYPDP+g7EzImCV1/4PuVAQd/0vZnx9Ucu/SkHDHXFC/WZNgJw0xCRkyG3qQwhX4XBNGlmX/kjHUZj/5jM4tWEOPtl7uWDlP8i3sAjq6gq3ivce3+Hm5sl+2mC23nYKqAYhXDUgeVEXjH1/OVrXMOHdMROQzDTn5S7XbmWvqvXxZcY4F4ac3IKGu5CaFMN+usNP61XQIJMefwX/OXcOf15PkluUixCuiqjo3xIrFk1HztXdmLZ0M/LdtbJNKFBuy2c7s7Cbip+jLkrLdyYLRw9Ho0Ktpmhax0duy8PGD0PRqtXT6B/0Mp5t1RIvv/MJdEoOyHJ1QaA4jDS+Q3XS1u9Dcflyk4SeJvWsR6hYgzq3b0bOmmb/K4dZddH0bIAL+bQaTOl/e89NLu1aTK7ssPeZ+Y3cQnRuy1xygg99vOMMpWekU/ThL6imxpnGRh6Vt1AeQriK5W7CJcq8tI8aaKUwS06V29KRwjou4/iXM4g5XGo/dAHFZFnk1gIuHttMTXxA3oEvUHT6zXVfzxxAHYbMlpcKmNW/ET0xKFxeUh5CuIrFQCNaeBICnqeYO0TP3UtDJOECDengPy757lk5jaq4g7Q16lHwyMn03rx3Kah7O3J3AtVs1pd++j1V3rKAHH0mZRty5CWGJZb+VceT+s3bKjcoDzHIRrHkIXLacBzIrI8VK2ah8j+zEXMi5oSG4mzmo1i4KhxNq1aUVxSQ+tdJRK5ag5/O/omcPCs0lR7Bi8FDMaR/z/sMtDEh4vVumHXQBb+e3otm/ncY3aMAhHAFN7FmImx4ED74PgGbDh5E75YB8grlIaoKAgkyXMWovu2w8IAZ2345pmjRcoRwVcSWPbkImZoBm737SFMsRr7UDbsNbRH15xF0aVxJXqFchFVQEWGfZmPVVwZc+bk6Krjey6c+CPn4ZnYQBr23DaPDVqPjY54w5Jphs9kQENgaPTs1U2R0E8JVEYs/02Pttwac3xdgR+FmYW7IYHx3KgEerjaYzPyqA8Gca0HbAe9g/aIQ3D63ovQRwlURJSNcXhKVX94CMT/i5OwEJyd7/R37IjxuuadAnP/85+ziLP1WKkK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlUihCtQJUK4AlWiaOEmp9mw76hJvqWbQHATRQo3Px/4fLMRzV9IQo++yegUlIITUap/3IbAjihOuIdP5KHTwGSMmqlDcF9P7N/hD4+KTugWlIzQaTrExDNVl1MqVnCCMzti9psoqV4UI9xrcVaETMlA78Ep8PJ0xq9bq2HJLF90ec4de7+uilWLK+PQryY83SsJH0XqYTaXPwNxNdaKDJ0Nxlyb3FJ+KfXp6Tkmwor1eixZqYefrzPmTPHBwBf5rd5vR5dlQ8QaPT5Zq8ejtV0R9o4vej3vLq8tm6Sk2/DtD0Z8vTUH5y5Z4MKOVuCjLhgf4o3B/TVwY71RWSIpLR8ad2d4e93ne3Hhlhbbf8yhZp0Tya9RLM2PyCJd9l3uRvwPfv/TTANGpZHz4zHUb3gqnb9olteUDfIsNtp7OJeCx6VRQPN4qvZkHA1mrw8fN9H5P8w0ZlYGVW4SR407JNAna7MpPbNo+03JpGbk09sLdFS5cSxt3XPLLU/vQqkI9z9s57/4Riq51omlf49Oo4tX/n4D4qKyhx3cFi8kknfDWJq+MJNSdeo+gJfYfghblsVO5gTyqB9Lbfsk0YoNeopLsspb3OSvGxaa8p6OqjeLo8Bn4umDT7MoIeX27ZSO3mijiMhserxNPD3G/vHvm234x5MI74BDhZuUaqUp7KzyZAelRa8k2nPk7zckLg55Zht9vC6bajaPo3rsAH7xfwbKv//3VgzZhnzattdIfdmJrG0cR7Vbx9NbLKL+etZERfkaMYlWmh2eSbVbxVMt9t6Z7PWNuOIFAkfCv9um7UZ6slMCVWsSK30HHnWLikOEy4W0ZpOBHm8bTzWeiqNP2VllsXNwiGUHcPT0DPIKjKHOQcn0y2llP2r5XLSZ3g7TUb1nE0jbIJa6DEqmDeyk02UVr9dITsunD1nUrdMunqq0iKMJ83V0+ZoyBXzg51zqNCCJtPViaMTb6XSF9R4PSokL98gJE3Xszz4kswXjZ2eUeHf2C4tUnV9JJg/290KmptONeOV0n6np+fT5dwbq+u9k8mJirdM+gWZ9mGlXj86F/9E6PdXrmEA+T8TRKHYyX7isjBzg3IU8enlEKmkCY6nP6yl08lyevObBKTHh3oiz0puT0yUB9Rj8cB+yOHyxxUCPsWjmxxKbxZ9lkzG3dPwD/6vHzpgolAnIv1Uc+TE7MIAllFv25kj+rqTQM5+4eqOemnZNJF+WA7wxKZ1Fecceg0K4FsbMyCDvesy3v5hEOw8+vEW0u3ANOTZauDKLKrGzvV77eNrIfEzpSIYog2XbsxZnSl1xs26JtH3//bNVe8Gty0cs42/DDpQ3izBPMgG9vzyrWN3iw5BrstGXWw3UphcTMMstBoWmSv7ZEfD9PzciUwoegc8l0LrNBmYR7aMGuwp3274cavJ8AmkaMbO9NJMyi1jeKmn+YF3lwNA08ng8hl4OSZXKaSWBKc8mVTpeHZdOVdnBqswSxmET0+ngsVwyl7Ld5DnFlj051PGlZPJlka8f66oP/PLwke9O8IR55Vd6qvV0guS3w5j3trcW7CLcqAtm6seyYjcmjEGj0+jPq8pMCnYfyqXW3ZPIl0XgmR/qpIhgDy5ft1DYJ1nUqHMiaZgonuubRJ9+oac4FnWVyB62H3qwZFDLInCXQSm040AO2ezULfKT48nuieTB9vG4OTqKTSiZffBQwk1hyca093XSGdy2ZxLts0N5q6Qxsq4zYk02+bNo+Pgz8VImX5yDxv3pd7uM1IedsJVYD1O7TTyNnpVBJ34rHR9ZHPgFDR5wNMwDP8MS6M07jcWu9hw5aaIuwSlUsW4svTImjaJLqFcrpFjC5Qd67Tcs+WkbTzVZV7CMZbG8e1ATvNowYloGudaJofZByXT0VNF832+/59E772dSIEv8PNkB78Yi1tffGyhNxRc/jp/No4Gsp+QWr2XPRPqKeeK8Inaa3HYNGZtGnkywz7+SLFWRHMEDC/cQO0vbvZREbnVjpEuPvACuZn5lGX+ngcnkzmxOyNvpdC329iOWkpFPG1hi0ZFtx8tYDTsk0IxFmdIVwLLE2f/m0bDJ6VSpMUtmme1Zs1EvJdt3gl/N41fuKrH90aJLIm3Z5bjEl1Nk4fJLjMMmpZMLi1CdmT86EaWeLrEofL3VSPVZ5uvPkip+CZJfxfmVRaIRU9Op5lPxVKVpnDQu4nuWgJZWac1R8G5+zMwMqtokjhqxfXLreAh+OXbx6iyq2TKOHmsdT8vX6ymHJaWOpkijw/jztUZOSIdfFRcsmO6Dgb3vPHpL7RhyCOErs7FsrR4VXZ2QZSY0qO2K4H6eCO6vwSMBSnz+TMlxJcaKdRuN+HyjAdpKzujdxQOHfzHheqwV40K8MWqoF6pVLqV9Isn3PkzigzlYMlMWRiEVBV7vRcANitxk/0vTaiQxxUqT5+sInteo92updCWm9KtGRRpIrtU4oWYtV/j5KHKmj92py6Js5eoueLqFG1zLV5C9IwFVXfDuBC2qNaqIkUM1qMO0UNoUSYncS/B5YNZyMmsmj1kEsgG5pvI3y+JuGIwEF6aW3Fxl7BPFhdDTp08jIiICISEhGDp0KAYPHoxhw4Zh3LhxWL9+Pa5evSpvKXA098+GHIdihPvdd9+hV69emDlzJlJTU9G1a1cMGTIEo0aNwoABA9CyZUscPnwYoaGhkpDPnz8vv1NQLpG97j2ZszSTWvRMKpFE5dq1a8SEST169KAdO3aQxXJv45+UlETh4eHUpk0bmjVrFlmt9v9QvJ7p1yyOTjl4RJuS4ZevA1rFS1fXlECpRtxjx45JdoBH0927d6N3795wdb238ff398eUKVOwZcsWXLlyRXp/WlqavFZQXig14fKufsyYMZg8eTJmzJjxwM+NfeSRR7Bx40bUrFkTb775JoxGo7xGUB4oFeEmJydj4sSJmDp1Kvr27Su3Fo9FixZJIubiF5QfSkW4c+bMwVNPPYXg4GC55eFYuHChFMG3bt0qtwjKOg4X7rlz53DhwgWwxEpueXi8vb2liBsZGQmzWdxjrDzgcOGuWrUKAwcOhFarlVvsAy+f+fj4YOfOnXKLoCzjUOHy+uy1a9ce2tfeDV4H/vHHH+UlQVnGocL97bffUL16ddSqVUtusS/t27eXEj+dTie3CMoqDhVuVFQUAgMD5SX7U7t2bakOfPHiRblFUFZxqHCTkpJQo0YNecn+ODs7S945JSVFbhGUVRwq3JycHMkqlCSVK1dGVlaWvCQoqzhUuDwiWiwWealksFqt971sLFA/DhUur7fGx8fLSyVDRkYGfH195SVBWcWhwuXJU0kKNy8vD3q9Xhq/ICjbOFS4bdq0weXLl6XuvCS4dOmSNFinYcOGcougrOJQ4TZt2hTZ2dmIjo6WW+zL/v37UadOHbi5ucktgrKKQ4Wr0WjQqlUrbN68WW6xHyaTSRIuH9MrsD982k6+TTnTdxwqXM7o0aNx5MgRaaCNPeEDbAICAtChQwe5RWBP+PPV+GRJF4XMena4cHkdt1+/fpg+fTpsNvs8r4v75nXr1mH8+PFyi8DeVKvijE3L/NCxrTIez+Vw4XL4rAcPDw+7DP7mVQQ+I5hPqmzRooXcKrA3ri5O6PS0O6r4lYpkbqNUPgXP/FevXo2zZ89Ks3qLG3kTExMRFBSEdu3aYeTIkXKroDxQaqcPHzv77bffIiYmRrIODzowZtu2bdLwyO7du+ODDz6QWwXlhVKN+35+ftiwYYOUUPF7JXALcebMmbvWeflwxT179kgD0ZcvX44FCxZIc9cE5Y8i3a1xbkQWfjhgwqkf/EvsXlo3btzAmjVrcPz4cemSLa8Q8N+8Jst9LB84w6Ozu7u7NGD8tddeQ4UKFeR325fffjej65BU7N1QFa2bVZRbBUpCMcIthEfbkydPSpUCHmH5ZVw+xoFHZz7Bsn79+vKWJYcQrvJRnHCVgBCu8imyx33A+3WomvL0XdVKkYTLq1U8LJeXe8V6ejhJtxlVyuVNwe0USbgWluRHncrDl1vK/m2OdFk2RKzRQxdnhU0oV7EUSbgjg73w1hveGD1Nhx6DUvAzE3FZw5JPiNxkQOueydi+LxcfL/FDs0bC3yqVIiVnhZyIMmPu4iz8ctyEoH4azByvRd1H1T9N5sejJsxbkoXoPyx4g52kU9/Swr9KqZa4BffhgYRbyOZdOZi/NBvxKfkY/4YXJoZ4w8dbfQc6+k8L3ovIws79uejW0R2zJ/mieZOSqQ0L7EuxhMvRGwkrvzTgw5XZ8PJywtwJPhjaX6OYYW/3Ii0jH0tW6bF6gwGBdV0xe7IPenf2kNcK1ECxhVtIXGI+wj7NxrrNRjzVtALmT/ZF52eVOQOBP3yF+9iwZdmADZIlGB6sgVsFUf9SGw8t3ELO/teMOcz/HvrZhJd6eWImi8CNWDRTCrt+MmEW87EX/7Jg9KtemDLCG9WrlZP6XhnEbsIthGfkPNGJibcidJgXxodoUaVS6fnfcyzhmrc0C7sOmdCrszvem+SDpg2Ej1U7dhcuJ8dEiPzagMUrsuHOuuEZE33wWpBGmv7hKBJT87GY+dg1zIc3ZEKdP8UH3VkCJigblIhwC4lPzsci5n/Xf2NE08ZMPG+XvP/NNRPWbjQg/FO9NEdq2lgt3gz2kl4Lyg4lKtxCuP+dG5GNvUeY/+3hgbnjtWhc3/7d9c6DzKaEZ+HKDStGDvXCxBFaVKssFFsWcYhwC9m+PxfvMv/LhTWGCWvycG/4V3n4BOncBQvmLMnEgcMm9OnuiXcnshOjnvCxZRmHCpdjthA+22hE2PJs8CrU9HFavPGKBhWLUZKKT8rHwpXZWLPJiObMisxjiVe3DsLHlgccLtxCUtJtCGfJW+RXLHlitmHOZB+80KloosvJJaxi7+OidXNzwhxmPV57WYMKrqIeW14oNeEWcv6iBQuWZmH3T7no+bwH3mUCfuIe5aptewvKbdcSrBj7ujcmMbvh5yN8bHmj1IVbyJ5DJsxbnIlLf1kxnF8gCPVmidVN/3v6vFkS7OFjLMHrqcHsSVrUe1zcB7e8ohjhcvKY/13L/Gr4Sj1M7PU8Js4Obd2xYr1eKqm1al6RCdYHnZ4RN7Ur7yhKuIWk6Wz4kPnfZRsMyNPlI7ABF6wWr/bXyFsIyjuKFG4hUdFm/HwyD6+yxKuSVvhYwU0ULVyB4G6IMCZQJUK4AlUihCtQJUK4AlUihCtQIcD/AwIqw3yDnUMyAAAAAElFTkSuQmCC" width="125" height="87"></p>
Option 4 - <p>Image 4</p> <p><img src="data:image/png;base64,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" 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4 Views|Posted 5 months ago
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1 Answer
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5 months ago
Correct Option - 4
Detailed Solution:

Stable carbocation formation is the important factor.

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Similar Questions for you

In Amines, the nitrogen atom bonds with alkyl or aryl groups replacing hydrogen, whereas in amides, the nitrogen atom bonds directly with the carbonyl group (-CO-).

Kjeldahl's method is not applicable to compounds containing nitrogen in nitro and azo groups and nitrogen present in the ring.

C H 3 C H 2 N O 2 573 K C H 2 = C H 2 + H N O 2

Correct order of basic strength in aqueous medium is

( C H 3 ) 2 N H > C H 3 N H 2 > ( C H 3 ) 3 N > N H 3

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Chemistry Ncert Solutions Class 12th 2023

Chemistry Ncert Solutions Class 12th 2023

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