An amine on reaction with benzenesulphonyl chloride produces a compound insoluble in alkaline solution. This amine can be prepared by ammonolysis of ethyl chloride. The correct structure of amine is

Option 1 - <p>Image 1</p> <p><img 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"></p>
Option 2 - <p>Image 2</p> <p><img src="data:image/png;base64,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"></p>
Option 3 - <p>Image 3</p> <p><img src="data:image/png;base64,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"></p>
Option 4 - <p>Image 4</p> <p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAAArCAYAAABPR6UEAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFiUAABYlAUlSJPAAABfeSURBVHhe7Z0HXBTHF8d/wFFEmhBU7MZGE0VjCRY0lmjEHjVGxIpiMJaoaCKW2I1YiMYWE6OGiEZFQYloFIxBBSIoXVCKgqJGQJB+d/Of3ZvIcYUmGnP/+34+y96+nd17N7Nv5s3Mm0WDUKBGjRqVQJPt1agKJXm4FnQG/iF/oUDIZDKI8zLxm/8Z/B6WCBGTqVEN1AatajxPxdIJozDSbT0elzKZDGUpVzB65ChM8fSBkiRq/qOoDVrV0NCEbj2609OBBhPJoSkATQI9XYHkWI3KoDZoFUSDWrIG96cSuLNVpVHz30Nt0CqMMntVG7LqojZoVYSbt9DSgSHnVytAx0Cfb6HV0xuqh3raStV4GoMh3e1wodgW7lPHwVxXiDJReRFrCnRQ+ug2duw7iVYj1yDy9Aq+P61GNVAbtKpBDXpYbzsEJrFjOcrbZtsx6xB+crnaoFUItcutgpQVULNtNwRBEfGIj4tDbGzsyy0uPg6Rp7xgQNMVl4klF6hRGdQGrYIQETVoIzN0es8KVtbWsLGxeblZW1nB3rYtdLh0audM5VAbtCrCedUiIQoLJYeylBSVqAfEVBS1QatRo0KoDVqNGhVCbdAqiJj2ocXiyga8CL8oQyxWO96qhtqgVQ5qpFUFglUjiZr/Jup5aFWjrACxUWHI1W6C9zpZQk9BlS0u+BvhUTEQmLZBF+sW6lpdhVAbtBo1KoS6clajRoXQWk1hnytFmP8YEWE3EB2XiHtpmRDrmsDMSI+dLaco+wGuXfsL2UI9WJgZMmlFcjMSEBoRjRKdBjA3qn3gYeHT+wijOsUmJCHlwWPoGJrDWF+bnS3n+cMkhIbfQrG2CcyNFX9f1t0ohEUlQMuoEUwU3KO65GQk4UZYOBLuJCP9UTYMzJqgvo58j/Xxvdv0++IAw8ZoUF/R94mRFnsdN2Puo765BQx0tZi8KkT0upv0ukQIzJrBWE/RdQTp8WG4GXsfRo2aQl/79fWoi5+l48aNcFpGd5B6PwsCI3OF+ZuXlYw/w26hUMsYDU30mbQiWXyexUPTqCG9BxcaU5eUIjEyDBG3YnD3bgpyizXRpFEDubEGcWkOIkKuISW7BI2bmEPRivKS3Ie4FhqOrBJtNDM3ZtI3BOdyV0rJU3Jw03zSqXUjzjUnAm1tfq/boBWZttybpBewdIzk37wIbfZJ9zl7mESey96T+Ht8uu0Sk9SMspxksm2pC2nX2Ji/j7a2gN8bN7Mhi71+JrlClpDxx+45/Pnx3wQxiTw/LnDg06w5lcAkNaMgPYKsmDWcNG2gJ9FJoMXvG7fvTtYd+I2UsXT/4PPFQP78l8cTmUSWYrJyZGOaxoz4RPzNZNWhgKwa3ZG/dw+XLeQFk1ZESNaNb0XTNCR+8YVMVrcI8+6RHV9OJ5YWkjISsDIybGpFFmw6THJFLCHj+g+f8edHrDnDJPIcWjSIT7PaL5pJ6gIxuXHyO/JRDxtCqxkCTQH//AL6xGHMZ+RCXMW8L8m6RCy539FpEslkMlkyQvYQ2tSRds5e9O5vlkpdblH2XbgP74dpy7xhYDcKP54Mwu3oGFz97RhcBzbFwfXzMfSTJXhQwC6gaGppoz7d6+kob+W0tHX5va52dVudcvLTwjCuvyO+2OyLdkPc4Bt4BTHRt3Hx1EF81EEMr8XOGOXujVyu6Bla2pLavLLv09bhvA0BdAQ174U8vOWHAX37Ye3319F36kr4X75BdYrCmZ93obPBfXjOHIEpa0+ijKXnEPDfR7+3ku/T0eVaKn0INGvWgurU4yK1gbCfN2CnfwL/WRYd7rUm9P61+LlVUvggHM79+mLBxkNoOXAWfM+GIDqGlpHfYYy01MKOZS4YPdML2VIzay/LSEf5W1QkeaZZqzJSTAmOrpkOx7HuuPmiEdbs9UFEZDQiwy5j54pPcMdvN5w+dIJf7BOWnqKhxS9m0a+nq3SmQIPZQD3d2nt6tYYZtgKKyW43rtXSINO+OU1kKlRKAdk625GvMcetPU3rfAn3LngTIypzXHCASeS5snsGf930nSFMUk2ot7Dkw3fptYZk5S/hTChFWSaZN6wNr7PHkfLzod8v4L/PZfvvTCLPkaUDaBptssn/DpNUD1FeIhlraUQgaEX2h9xlUimexZCxnQ3ovRuQPcGpTEjIsS+H8zqtOpXEJLIUk3UTuN/Sghy7+YzJqkMBWT+xJ39vbjO2HkXi8tiplwjJNy7WBHqtSUBiHbfQwmzypRNXRrpkxaFQJpRClEWWOFnR8xpk8cHQly1Y+OGFvL7jN51jEnl8vhpB02iRDQGxTPJqxJ5ZR2inkLw7bDFJkcsjQiKPr+bPWzi4kfuFEgsoeRxCulBZ4/dnkIe8RJ7MqwfIOzRNp5neb08LnRN7DpsOXEPT3nOwZclIBaNn+li4ajWsaMV6/sRxZBYz8Wvk3uXD2BWUgq4uq7FqYjcmlULQBKtWL4cpfZb9TwYgTyJ9rYQe/Q4nE/Mw8isvuDq2YVIpTG2xxnMB/ZCD02eD38hbNsVCWhj61pg8rh+ex5/G0g2+vHW/CdKDD2HH2RRYf/I1Vrk4MKkUmo3w1drlaEg1Onb6HAr+rQVfoofY+rUX8nVaY8eOtWitYLjHftwSzB7YEo+unUBoQi6Tvt0oNeiwQF/cFwLDPhkPMyaTRcPCAYcDz+DcwVVoLDVGwT082vUUD4hxmBjID6ZVh4v+R1EEPUyYMFyp4qadxsAv8BQOb5zFuz3S6BmYsE/yGPKDLDV87MkLnD1znFYkzeE8dgATytNh8GcICjgNr7kjIOv06xuZsk+y6KI+PxBWc1OkzSB9YI0xY4UXXOzfwVmvL3AoLIudfZ0I8Zu/Py0jXTg7j5L7rf9gYuuEY+cD4LtxNurLFKRufeWDSEa1KSMl5N66DP/IXDTpNxGD2ip7HvUxb9vPCPz9FAa1L9eL00BTW0+pXZiZGPLPZ91oWjOUzEOXYP1oe3ieTsbuqw8xp7c5k1dNysVv0WPwfBj1HotZTgpaUUrqjZPYd/omZuy6jAPujkxaFVlwte+AA4kNEBhzF0PbVv+NldcOLISj6w7YOc3E+N5tmbQiUecP4FjII2zyj8TS4e2ZtHLEebcxtHVnXDLuj8jIy7BTXl/IcXz5KEzYcAYDJy/GQBvqoMkhxOWj23EhwQTHrodjfBdlhi9LIdaO64mVJ+jvzo5Gy1hvdOy7APq93BBxeQ+reEXYMsUOHseLEHArDk4d6ugVB8K/MWdAK+y93hyB0REYainpy1eHiCOL0MNlGzoOnYpPHS2ZtCK3gg7DNzgNGwPCsczJhklrx42DS+Aw3Qsfrf4VZ1d9zKRVU/rkCvo0/wAJFl3x+ZyxoN1LOfLSIuC99ySsZnkjfN+8NxuVxzvecmSThb1bUkNvQQKSipisenB96KaSyqmKTYu4fleTPnQSGd1Mj2g07EUic5iomoQeWEj0Feogu5mRTQHV70OXPr3C96fe6eZCMmrYWTq+fIyC71ewGVmR4zXsQ6/5mBvl7kgupHNj6yVky+Tu/L1m7wyWJCGi19OHLsggn1pTnZv0IRGPmayahB9ZzEaXq9pMaRm9eh86aLsrf7/P9//BJNWD60P3NpLMYFS1Ocx5a/rQWtDW5k6JUZv4fW4ZbsexSxASEqJw814wlKYQ1fDeWhAINPhF+TWObaMXcF38Qe5bFerDbcs/sacpCiRFUU00NKlO3FNYC50IkfxbiylrflaoT0jIBcxwtKAqFdVEpQoQEfcafR3MW/8NulMnYN+KL/B7Clc6Sor9VdHUgBY3p81lRo3LiD5rdOfouklBXkg2T+eeNMWLWueHNFoCSYegNgtUigtEaGA1FCcU6MhtJ75dwrfcRUr+c8nrREnJGqBF6wZ0/xDpjyofDBCJRNQ5rAh33LBtZzg6OircenVqxaeTNwKCjKRohARfxb1HOUz2Dw2pTrRXnHcfD59W/v8ehCKhXKFzD0tLWweF+nBbl/YNaQpFJUB1uhuD4MshiE95xGQSBPUaU52AnMfpeFrFmEmZUObe7Mdbdh+gUB9Hx0Gwak5dVpq/8pQiNf4mLoVcxd2MZ0ymHJ3mjti2eR4EuVFY9OVOfmBOtxpTYQVZUdiwYAEWSG8eO5CcJz0BJ4WeARo3bwI8yULWs8qHJEVlsnktyY9mNj0V5IVk69qO+n60jBSZ4NP7d3DlcjBu30lXWIqyNLaw4INCkh9ULFM5aEVTKvWSRQ6uSOq90wpDFOjIbYN7dwY3MStzGU/+k1SEBgcjKiGtWnrWFCUGrQm7btSZpGZw+7bieUwJYnzvMRJ9h7nir/vlr8fgHhVhSZHkQAEFRfIGKc5/gFVTPoR1j8Fw+2wGure3xvTNvnjxMlMM0LlbJ9q9f4q4pFQmUwB5hlUu/THQ2ROpzysOoZYWS02Yy1BYwmVvxYdc9DwNy8b3h2WPQVSn2ejfpQMGT9mAhwVMqXrN0KlrW4gf3kNSumwFJEVuAmY69cXIL3YhR8YWigvz2SdZStg7vyrq9CIzClMHdYf9B6Pg7jYd3a2sMXHZQTyvYvi819QVcKf92+jj67A3MAb6xlX3bwuyorHF2xve0tuW73AvX9mjaIjOtvS5EaUj6m4Gkynib6ycPASDxyzDnfyKipdVWkZc5slURMVPsH3uMLS36Q1X9zkY+r4t+o6Zjzt/V17pt7LphCa0kb59IwrKn1Qg1m8jevYbiD2/xTKJRAOxsFTpLEo+86oqalqK8/s8YG9lh8luczDS0R59R3+OxCr0rClKfS/7QR+jvQ5w9hdfPGUyOXIiceiHc7h++ToKNV7l36oI4bN6OtYcjsWGI/44f/48ftk6Gce+moad5+JZGqCf0zjqypTA55fTSmu3/MRgev5PhNyIhrCGARkVKcHeRZ9ic2A29hw9h6CgIJw6+DVifFZg9oYTbPpJF0OHf0wf4Ewc/vUiL1FESvg5/Bp0HWExqag8lKcKhM+wevIo+KY2gc/pIASdD8IRr6k4sXkWVh68zhIpQfMdeG7bhHY6L+DpsQSXuGmYSoI4OEw7jMDViAhESG1/RQagV0NJYJA8GhgwfDgtozIcOXxK6RRdQeI1/HLyEi5GxEGDvEoZEfhvdcMXe6Ow8ic/Pj8Cj+1G0cWdcPbYhUIFLeQ/1O/QB6MczPH4yi84n6DMpEvh5+ODqD8vIy2vihqzClJD9mGE2xZ0m7sbF+izFOT3AxC6B7OWf1+3/1+M70krpITsde9Ds0STTN3s9zJwpJxc4uXWn8syMnb1qZeBJ7ULLCkhZ/ZvIOv2SAcVvCAu7QXk/c+l7lP2jCwdygVbGJEVPmFMKEVRGpnv1I6e1yBLDpWfr1VgyfNY0q+NMRmz2l9yzPCe1pOYWk0iWeyY5CeRcdbGBNqtyL7gZCYsR5gVScZ2MaL3NiV7LqUyae0CS0pSzpM2pkZkqc9t/lhCEXHv3ZxYO62iuchRPigWlCITl0vExHel1GBcQ9u6DywR5RLPEW3p/fWI509/MqEUxQ+Ih5MNPa9FFh68yoS1DCwRPyEz7U2Jg0yY8dkVgwla9SPJCoJFpIk/t4l/VtsMW0RSnjOhFGFHV0kCS3q4kgfFkuGt2gaWpF7/lSz08CKZUoZ0atEHpH67QeReMRPUAZW0FzqYueYApvZtgZ+WjobjKDc+9DMuPgbnjx/E5A/7YvHeYNiO9MD2JaMrNPV8yXB/lCI5WZ5EByNcv8Ryt4/YMZCdeAnhGQS2Vu8yCUVgiuW7D2JQB02sneQAp2nL4Bv4BxLiouD30y44OfaB99lkfDBnB5a7dGcXcch+nwJ4hcnLNES3Bbb5BmKjq/S0GkFObh606xvgZVCfQTvsOLQXtqb3Mbt/D3y6cCP8g8MQHx0On90b0K+PI05GFsF53X7M+EAydsDDMqgynWj5cH8lBxRN867wCTwP9yEdmITjBXLzC6FXv/5LF0/2unI0MGHJRnzSmU2TVV5ItUPTGMt2HcKIDvpYN7UPhrh48KGfsfG3cfrILupq9sE3Z+MwYMZmrHDpzS7ikOhSqUrsd5UnMcAX+8/hgMdYdizhWXY+tHT1UVVksdVH87Hjy/G4d24rejgMxCYu9PN2LMKCA7B27sfoN/FrlDZ3wO4f16OZbrknwWtRRd5J0kg+c7Tq+TG2bV7Eu/k8hZm4eC0RTd61g9mrOLeycFZdGcLcu+SbxZNJewsufBFEwBYdGFpYEtdV35EMmVktbnEG1bmKxRnO/D0mKVickZ16jSyc6EQa62qRzp+sIIpmqF6kh5Pl04eTZiaShSICgQa/b9imK1m64yjJk4lTrc7ijIMLq16ccT/kO2JK08zZL9/yZN06Tz4b60ga6EnKUqAp2be260M2/3RBzsPxYQsNKl+cYUHTVL44I+LQYpqmPtkS9E/YaQHxdOJa9jYk8K5sCy3h3sXtfAsCnZavbXFGUcZfZOWskaSFsS7/O7UEmvzerK09WezlI1dGN378Z3FGRY9ImkOLactL01S2OCM3zo+8qwsyesWvCrxKRZSSgL1rSR/71vy9ocmmpAQmpP+E+eRyYsUpw5eLMzo7V7o4ox5N026ygsUZZVlkn+dnpBv1/kxaO5Df0+o2/6v9goMXT9MQHXsXeSVCaOrWR3sbe7RqKD+wUpSdQWu5ZBg2s4R9OwsmrUhuZiKikh7Bop09LJtVjMZIu3ECK785iszMWDwsNse8dXswZ3hHdrYizx7cQdyddBQKaf7rG8O2U1c0NpYPiH/+MBmRdzLQuG1nWDXnRu/lybp3Cwn3c9GmY3e0eEd++V7mNV98OHASDMasxYVDX8FISe2feTcaSamPUEK7XHrG5uhk3wXUyOV4khKNuPRnaGXbE63NFQV2iJEeF46UJ2LYvNcNDQ3lf9ctv60YNN4DfTwO49j6ScxrkCyfTH0KdHq/K0wVLp8sQ2zon3gqqge797rDTP9VOvaVk52RhNikNBSWiqFdzwSWnbugqbFUWCEjL+subiY8QMM2drBpoTgG63FKDOLT/8a7dt3R0kw2DpA+o8lBGDZgJFI7zEZogDea1yQgsSwXtyNjkJVTQL0MARq17IDOHZqzk+WIS3MRGRqFEiMLdOtqyb/fXJaS548QEZkIXYt26GbZjEkliHPjsXLxJty6n4LE9BwMnOSBrZ5T5CLmag1v1m8johyyfHh7AosPSEzum56er8hN/29JayMt0mviKpIl6aj+6wTtX0rMtWhLtOR72iarSf3Dh3RsWo+0H+ROkmsYePRvcXX/XNqY6hHvS2lM8uq8HQYtFpHnOU9JflFFPyz+pCd1342Jb9zrcQurwx+HlxETaJCh7ruJgnGTf4ES4rueW09uQFw3+ilYBff/R3zAdtKWutl2E1eSB3U4wFSXFOXnkGe5MlVvYQTpSCvlidsuMsGr83YYdHEWmTPwXeIwbUeFPsfO6T2JRqO+JCbn32mhI39dQwz0DInbduV97zeLmJzdNp3o6puRDSekR7r/f0m7coC01tMjo7/6kUneTs5snECa2DiRaKmR92T/tUQbumTbxRQmeXXekpcECnFx9zx86L4P/SYvhsvADrj120/Y/2sU5h84j41Te7F0b46yrJsY3Ok9hOS2xcKvZsJQmMf/W1axqAyGLTpjtuskvKOoA/UayUk4g642o5Bq8T48546ARkEehGLaaxaWwsJuAGY7D/2/+k+SpCgVzj1s8UuMLtyWLUJj7WKUCEUgYiE0TCzhNncqWhi8vvGBmvD01ikM+mAsMluMwPK5Y1GWeg1bd/yEtmNX4+yPy2BSRyPdb9FbP8UI9duNPYcCkJiRDfNW1hg/7XNMG/YeO/9meRzth1mum/BMVwdlRUXUcCTZxEUImXUcgh++34KWb9h6EoL2wN3zEMrqCVBSWAzqbvNyUVkJ2g1yxQ9b5ytc/aOqFKf9gSmzPfCgQAektAilIklkIG/QjXrhoM+3sKvTOaFX49HtC9jy7Q8Ii74HTRML9BrqjCXzJtTptNVbZND/QFBYWAR9fcUvintTiOlDUVYqpDkkWRDyEiLmXzGjo6MtE9r3+hFR70BYJpLTibri0NTSoToJ3rhO/yZELEIpiwmv+BjTzxpaND90uPUibx0lRYXQ5ObJX4Pz8BYatBo1amrL29HBUKNGTR0A/A8WHm3LjkuPyQAAAABJRU5ErkJggg=="></p>
5 Views|Posted 5 months ago
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1 Answer
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5 months ago
Correct Option - 4
Detailed Solution:

Hinsberg test for amines

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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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