Chemistry-
General
Easy
Question
In the given reaction sequence,
![](data:image/png;base64,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)
the final product [BJ will be:
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/904200/1/4630343/Picture370.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/904200/1/4630344/Picture371.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/904200/1/4630345/Picture372.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/904200/1/4630346/Picture373.png)
The correct answer is: ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/904200/1/4630344/Picture371.png)
Related Questions to study
Chemistry-
Arrange the following compounds in the decreasing order of reactivity for hydrolysis reaction:
1) ![C subscript 6 end subscript H subscript 5 end subscript C O C l](data:image/png;base64,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)
2) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture366.png)
3) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture365.png)
4) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture367.png)
Arrange the following compounds in the decreasing order of reactivity for hydrolysis reaction:
1) ![C subscript 6 end subscript H subscript 5 end subscript C O C l](data:image/png;base64,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)
2) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture366.png)
3) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture365.png)
4) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659972/1/1195847/Picture367.png)
Chemistry-General
Chemistry-
The product obtained in above reaction will be :
The product obtained in above reaction will be :
Chemistry-General
Chemistry-
The percentage of nitrogen in urea is:
The percentage of nitrogen in urea is:
Chemistry-General
Maths-
In a packet of 40 pens, 12 are red. So, what % age are red pens?
In a packet of 40 pens, 12 are red. So, what % age are red pens?
Maths-General
Chemistry-
Consider the following compounds, which of these will release CO2 with 5% NaHCO3 ?
i) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659953/1/1195555/Picture17.png)
ii) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659953/1/1195555/Picture18.png)
iii) ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMwAAABkCAMAAAD9sy9DAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAL3UExURf////j4+Pf39/7+/v39/Xh4eF5eXurq6qenp5aWlvHx8d/f37m5uZ6enqKiop+fn62trfz8/MXFxZCQkDs7OwsLCwAAAAEBAVRUVKOjo/Dw8MPDwzMzMwoKCl9fX6ampp2dnZubm1NTUw8PD2VlZefn59zc3CkpKWZmZvT09Ojo6FVVVWlpafv7+2BgYGxsbNfX1zU1NQMDA4SEhMjIyB8fHxcXF7q6uu3t7VBQUCIiIubm5rS0tBAQEBoaGoCAgAICAnl5eQcHBxkZGaGhofn5+dXV1YODg1paWuLi4iwsLPPz82FhYVlZWXt7e/r6+qmpqbOzs4mJiQYGBs3NzdnZ2SoqKjo6Ouvr64+PjyMjI0hISNbW1k5OTgUFBZycnH9/f3Z2du7u7lhYWAkJCU1NTT4+PjExMXV1dYWFhZiYmCAgIFJSUsrKytHR0U9PTwwMDBMTExEREQgICMvLy+/v79PT0729vaqqqpmZmZeXl8/Pz+np6fb29tvb2+Pj45SUlFxcXGRkZBQUFCQkJGdnZ3p6es7OzhgYGCcnJ3R0dCYmJmNjY7i4uLu7uxUVFW5ubhwcHCUlJUpKSvLy8ldXV2pqar6+vkZGRm1tbR4eHvX19XNzc8zMzLe3t7GxsWhoaHBwcH19fR0dHdLS0sfHx0lJSQ4ODq+vr2tra8LCwtTU1NDQ0GJiYnJyckxMTLa2tg0NDcDAwLy8vH5+ftjY2MnJycTExF1dXTY2NpKSkuHh4eXl5eTk5EVFRZqampOTkzk5Ob+/v7W1tXFxcd3d3Xd3dz09PUBAQD8/P4GBgSsrK4iIiN7e3hYWFjQ0NDIyMiEhIS0tLUFBQTAwMIyMjDw8PHx8fBISEkNDQzc3N1ZWVqCgoEtLS0RERK6ursbGxhsbGzg4OAQEBKioqLCwsEdHR+zs7KWlpY6OjoaGhsHBweDg4JWVlVtbW6ysrIqKio2NjW9vb0JCQoeHhy4uLi8vLygoKLKystra2qurq1FRUQAAAPH7xA4AAAD9dFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wD2TzQDAAAACXBIWXMAABcRAAAXEQHKJvM/AAAGOElEQVR4Xu1b2ZHjIBR0FPoiAFWRAeEQAl+QBBkQDvpSDMSy3Q+EZa+9K9fYMyOVemQbHRzNO7GZy4kTu8akbSsdAD4ciMyJEydOnDhx4sSJEydOnDhxHHDB/q7XJfsQgn9061OvK27PvgobZzUQ5QBfaSRQGSEaPbjdf9uUDbiwYDUKO2dDCrWUIaKpFneKaAYXa9GWYTC7Fk10ncxlhheIe2YzDVcyAWSayu0S2a3IUDJ7dmj0ZWaxGfiCQdfyPgECXTJQuebOIJ5PH5+Av3MAqZV3CerZElzgANSH5uybEMxQspQy4oyX0n4BS+npTPl2wXQb+vpBINFU08RE0+hdW4wgazgB5wadGr1dw+aIJcAhqIALaPB1BAQTYP3X0A9a33B8BnZEDpPcvpP/jhmu2RrTznaOESnAUSSDYClk2un3g7P4tpeGzcQfJPNOgMwIMnteYq5Am8lu5/lyA1zzz9rMW1GqzfyMZN7ca7OZUk++6fUxiM2Y71/KfALNZlxdbu4cttrM7lfMgmYz/TuafWMSm3H7XzIDLTc7BpkWZ45lM8eQTM3NDmIzLc78GBlE63cdd3Hm7u7njs/gWDZzxpnfCrGZ/f+aIbAj1v9JHSQ3yzFdbNr1BoC/YL/ERr59X8Ha9fqo33veSU5hnn3OGTVzSijgGi5GFl5CtpMuGg1slY9NwYeIboVDTlEPwxyXbnE+KRdi5F0bfRijh/RjDmXqD93ATsoMw+CKKlMuyhhV5kvWuOjUa/t5WAnVcahti+c0sxeHHtWMCr4YpzXeimzAu4TCe0o5uZA1hqnkl4biuKtNmuggXaZUTgfvfeFPkUGhQogX61Ew412FfwO+2ZSYctr6oyZ3qLHrUHd3cfsNN3Zwt4ps8MDt4vMlTo5Dt3nCkLgxL/GJRzv0kFGxIZb0UEitnaLma7ss+COzFtmzpQ1kIgdbSwadXn985z4CTKPH/NPPWzh9adCDjEQxBIDhkZbhgcWZZqOEgwwEAxrUKyZjMQTXYkxWZkNVzFv7sf0yu+mC+ScFgBtxVEogV2oEpiTmOla5kHD+IAJwb1g3jAmiQA9VIOxKChtx01LYIBnusetqPGpPwbRamMhh5qYVMCAyimjxRjIPEg3SbzUwHjxwo2bSNt42HWsymb/S/vsQZerZQk5UqoUbBjEocF2+tqKa4NkuGZIRybCdK9hiJwOwms72BSte8OomM5rYuuv1SEiG6N9bU0pBJBMYR3j/gWRWshTQHwyK/fDzFTKcNvrXraAkFxsj1iNBW4Pm/XZ+JYMZhjPn5982c9+iTJAZ9TiOND+ODYG0DhEhFcWbF27WF4D+qkJ34MZfNdoLdymZtYdpRi6wKAeOZJmcTsZNfg6eUrzri29UxpvICMl0/0ibiYilRWYhIHwVHvLGzzLKn663u2dtsEG3x29r4Y2DtrCJqwMQ99zJiMqBQF9OsBxFzeQKvfgDb7ZughCbkRJCGLyZ1Y7RgMRHkEE8ZkiWT4doDyBGSwOc6RubQRY9GDXygVUtHkbIBGjLanrpihZunOIgkbFdABnofCeTbqsuoJ4tzp7ZG8lU7Zod66cx4pJizSwqQiWpn8jhYoanwLlUJumlpTSjBA8FhcJzrHCtTfAZTm+fR1yj2skNUQ+T2WCbHT4KNaGaiUCexBkxqsVo5pJJpm4XR1tkhSNsSwXoW5ed5rNbKdATsCuZJZaRzJFNHSGUgkFXKMkFqgta7pJh1QeSQb+Y0MA62WsELQi0TQcXjgRC+zaXSzbc0YRM2GzyaxiSkfTaTsgfGUVFtFBYx64x5OofkfcIiSuZzvsOCTcGFePM/GildlBpJT2BXo2e/wXZlHEenVub4XPQTIYpRmTHVA4LH6LmiIxXIdHnhZoDU+F5zrzUif5yyONjNtPERgcDuZALanjJtIwT90TXcuOmniPO2kFF9DYu6FrCH5YaTdHTiBzfuLGrUMDEDG4MvACHgslyGCUmzain/wqS5mmuqjbNwJQxSxPmaJZWMTObjIbIMfqHU/YMHl1fV3JYd8WbhTdWZH4xaY+2PZbm/J+jmKvwXge/dz0E6FxLNbvdIzFoL/vifx22+aWOwAD+/5ixE0jobuUTJ06c+F24XP4ADSdTJ0ncAfAAAAAASUVORK5CYII=)
Consider the following compounds, which of these will release CO2 with 5% NaHCO3 ?
i) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659953/1/1195555/Picture17.png)
ii) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/659953/1/1195555/Picture18.png)
iii) ![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Identify the product' Y' in the following reaction sequence:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAqUAAAB7CAMAAAB6rQl2AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///wAAAPf39+/m5t7m3r29xQgIANbe3ggIEDExOikpKRkQELW1tSEhIc7FzpScnDEpMUpSUnt7hLW1vYSEjJSMlM7Wzq2lpaWlnGNjWmtja0I6QnN7c1pSUnNza0pKSloQSq1aveYQ5q2UEHtavXuUEObWOuZaOuZCtbVaGeaUtRlapebWEOZaEIxaGeZrtRlae+bWY+ZaY1qM5loQGRlazq1a77VaSuaU5kpapeZC5q2UQozvpXta73uUQoxaSuZr5kpae4zFpUpazlpaEObWhClaSlrv5uZahFqt5loxGRla7whaSlrO5krvY7VahEqtYylSEEreMa0xhEoZ73sxhErOY5RahAhSELWU74yU7+a9rbWUxYyUxRmMEL3m3kpa77WUa1paMRApSuberZSUa9YQtSmMpRkIMQiMpa3vEHvvEK3FEHvFEEqMEHNajK0pvXspva0IvXsIvealOuYpOu/F77UpGRkppZTv7+alEOYpEIwpGRkpe5TF7xmMMSmM5ualY+YpY1qMtRmMcxnvEBkpzhmtEOaEOuYIOrUIGRkIpZTvzuaEEOYIEIwIGRkIe5TFzgiM5uaEY+YIY1qMlBmMUhnOEBkIzhkIUimtpSnvpQjvpQitpSnOpQjOpfcQtbWMnK3vc63vMa0p77UpSkoppXOca3vvMXsp73vvc63FMXvFMa3Fc4wpSkope3vFc0qMMUqMc0rvEK0QlEopznsQlEqtEK3vUq0I77UISkoIpXsI73vvUq3FUowISkoIe3vFUkqMUkrOEK0Qc0oIznsQc7XvpSmt5inv5ualhOYphFqttRmtMVrvtRmtcxnvMRkp7xnvcwjv5lrOtRnOc7XOpQit5inO5uaEhOYIhFqtlFrvlBmtUhnOMRkI7xnvUgjO5lrOlBnOUlo6Sub3GUqtMea9zta97+b3reb3Sub3e7295t733hApCCEIAEpjUjEpEO/ezjEpUrW1nCkIENbm9wgpIff33vfm9973/9be7wAQAP/3/wAACAAAAOU+sywAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAnHUlEQVR4Xu19246rurJ2sCHEGJvZMadgG97lf4N59V8uaUuR+s32G60nGJdbKFNaSvbQZLV2lSEJSXf6kNUZow98obsJnRATyuU61+yzojAlHXa/IuhXvrjvA1kEZNj9gthKf9ib8IlByFfmNoTKcNidMOGjgnzhdWLChAkTvg8ondj5hA8Omk+S8Xtgmuq3BJXBZGX4j+FodCLUm4HQ7WSxnTBhwoQJEyZMeBXIdrKVTPjoCGU+7D2DiY4n/FZQ+TIvpWE+aaoTfiPIK3zdNJQTlU74nXjNak79ac2f8PExUemECRMmTJhwBlgcD9sJxs/P9q/bnsT4+PjFz26PH2MMLzng+KoLB6fH+IHbh8IT49nS8HYK8ms09FvjSyelvBOO5PpbtudBqC9TU2cBpejioWEY4k8IQ97v/wcxM4TKMkniLewRCg8A/pkd94cXXgPq5xIGhycajswojtc/pUm4wniZSTg8HJjw2UBlYiznfFeXZVJQoky6XqZLU9CZX6RL3F+rq2/vNihtJIRNpAzyPFAOgSQk73dVcLX9iMxyGLk1ZaFUPERIkrxITGqWSSwPpyW+KpasFdUyLado308Jsg0MUJHYmOqORWITEPWjvYcDLCWzbabdvgWKvQokz3QUMW11xJomU0ndaKY3Wbylar1hbv9ITm8DlQpGzlvN4BPYXYxDpKpiIoKjgm3U/rzKNJFgdoO/04lMPyNovBKeqJJwFiaWeyIhueGe5+k6hhU/rgXs8+WV9zYsTORFdamCUv/ldbWKa+51ni5zMgtSBrudLa4MEyeBaTjX1iw3GgY5T+E8fqm9TtsKJoU3tz2ZUgmfyXUm88QKL8qmqPTPBxJUQJpZSP8N+9J4nqUzWXWeSHuneAiHPHZlzQYSa95FSbgFsTFfCk8HNNZA9MY55UMz92BWXMelCQgm+oFv1JZSGmTMm5twtkUitUXoh3lh4VKcnBIYtvBgiUB6TVsgU5C3J3wuBE3r7bI9pRQ7z25nPjDTds8+l0BK9kr+48h9XzsnaDoOjHrjeY1yB2gCPFv3+28GVbZ92L+b0PWOpz9hUnS8Um6wJAWmbYE2qREcXtdTZgFMd+Kmnw40hbXSHtbz0HqaApPj3mIl+0PwAq+5asEnYQpEoffvpYnwKkLgfJshCk/qObDpfv+NICRDgjsw4rBiJZEWhIk92w+AmXZ1OMuBebdmeF1o4F2smJjppwLBeynSn8PTGS0s3FBpHzxeDaS0friWl9KSudV9eDqTNctmZO151TABQhAY9ZVUKjcgbAIR7lGkMl8vYHLth4qTwmOKgqAxYthqTLMTPgcIElKUHXkLwWjjHERVbgcqTYFKD/zwTaAgBYJsODyD50EMomMFxwYqRcmC/bPffyNICcQn0iO5+dKXcGp+XBfkHTwtA+CvDyCyDshXsDTcDZ8/4XOAZhFQaXm2AobVwtstc1BLfEpRe7qOl4bAkr3qSODO8p4DKW1k7+KQFe+OVPUWEB+G1TVjPkxmJVzLbnkgXMdFjUKemxwWC+SlHrvW9jXht4Cg0WnMSx38JfLS5dIYky7xtu7l0rc5On186+aMb4VApcwkJSAxzWK/+r+VbEKDQskphWdwLexoMiC45Jvg/++ASvendxKOx+KJSj8TfLxp0eEmDkDtyeOA+5bzBbyiZ3hbGRwLbfYu30sPR3YSqXQvg+6BS+6cCxaxSMC5O+3+T7f0bXEETnRenVLpEgSMkcmAVnPPS+P/gks5XqC7tGsNaxN+D7YNUunBEDUAzeCdsKauK1OD4NrLpXJtmV7LwaOfqyIuYlXAH7ed/g2kymkAb50/xUs9oa1utIUVGvQbPOqXqVmZwb7vYgheQAzTa3HGSwv4vJ7oEWRbdcBLC5gqIyqlbvGIh2cTPgUo3kl2LpfKDTAqGxA0mFMDr7AUhMgVctVd5RyRoEGz57CxNguDBt66NxXsEQIv5VYFKgiChKHlCA7SRAPf83TiyC5MqqdQu22Fu+siQdVoc0qlCihXHxdziopSGsNn8KMYgGIxaG8TL/1MIMh/ovTspqGOv9gvp6jjNz4QUsSjCK0/PbcynM/5vD35mR/+8oe29ikaJ/dm1z2Qly6M71Qp/BxHpaDiOMmit3/mlZjPOw6nOf6GzZvPvQ7EkI4/iGWB2tOPUysWUmALpx5AYUUA7amBGXfU8SVQcsdKGX6AWMIJr4WzfVcjFT6EG4rCm0i2/X1Eq/7dduYn1VLF5t5rM7zBRJnKwFbVboMdeAYc1AH+3tnyp1OyT3gpRcqEDzT/7p/WvEMLf2h0nSwr3fEljiRcRuxHxJpI60gz1jAGvzUTQnBWm0bD6ZVMgQTPvKvozB1pVFuYJKLwcaocpFXidHzOmrq8Psprwq+GMzSxIyXlKdx5R6XlYL1JYS3WdEZzDI1DY8+qv71+PoiIR0gpg38EoGPBX+RW6B4aKd2zPIkHXtofg8+Zo1mWZmlIaG7uexojsoyDUqkygC3GDQ7IMimTpOg/BIaiUKLeG14BoQp7j+v+EFHAqSPldDh+sGLEsHYIGFbH7JfuevL5cVTEAc46frhh0kRV73s68KmD7wkjRJLI4+fywUUQtKgfXZZEVjojdANEs6dSXPGRqvqQ5azt//Gq8zvHVlQOz2b+ukloAAQp9u7PHBb8BZCx05f2q4WfRt7cpI1Aeu656f7bmB6//3ER1PnDh6jLsBYMbrwCtYfXA4PNgGcd/PilcBEcrwSws7kX7eNH85WwAehrnvcwUKnzPR1MRySJ3hIghQTnbYCD4hOqmEgISRhIE8O4QeLuNOqFKNSwQecrdQcaPpUYMdXp4oZJNBPeFT5GkIpVFhdJUXFnleodNMiUSIjqBjA8F2oHvFSM9OWXgUFKHduUucxDjI9ab3uzeuX/hKlDC6AZtrcKEWXFUct5BRRwaqGrwt/mMtUsRQEXKFdUcUjpNq+R1eJYCUw63pQgoEigYpiRwFfhw9BWW2Vv+cAJvw9ELjWsf23DBOgpGNXmuBSyGpBQk2oH+6Luw+FoGu1j4F4HUuK5Wb2qqk0kGkVjVGaAvwYUo/hhd74aWG1oWl24vVciLC2c22NmXW0a1rNnioGmzCyX6+qP+W69dS8Ebso7VqVmFc1Fs3aESYI7fHP0pnnxwfG1m2L5yjB+H0UtW7nEEbURnO84Coly1e9GjukA82viN5lwSJ5UbO5OIaoyIPkaJwAo2ZlPSgZSq9cNDJQW9o83kgwNqhZPds+jVW9phWOJ5py3fMF3+sD1SVDvuLMS6EQO2hUpDXByEL+/TAU0Egb5W+7NZwNcX5mVZVo6tkZkkmbwWIJQFyYp7mfLAqgAGONYY38daJAtTWXqygTwVpoYtMpvVolPCuMs9KvU0Y20olKHoJBXAu3/K2vhFIdhUWUMWsOq5ThVCy5pncI2yl4hQVmhSA4DG458chA0cwz7XxWjWUhdDjJscBT2HTDPM27Yf+PX8LYJS3LqY7K0+wIJ/TvPQ3yANCFD2Jd5jjLv1kR31/gt4UywDU8cyBYE0BA+b3zH4Dp+EtyG5w5bWaOuz6uv4YoiN6mogN6XA2B3UFA+HEDPcSOTm2gZbEGfukFlO1C+dUyovHFpx/OBy9QCO+1WX58JPQmSyz7ZHP5cSgaD+43ubLgxNA8QHzprjMYNF1kcl3b1/hFFFGTUjfRTBmLvcOiXAETyFNR+rjfXZnJ/asiKRQj2p9ajgPITULWJ9J+skjNZa/Ynsx866hEDnDqmLfOidx+ns9CLyrZe9KtTkohfaoG+h2/oiaJJ6wmgUFRo55eo1AVbeF4jZzmafhZ7k8zvAA3iF/zaJSj7oDt3vD2Ll3sHhAbPfc955Pz4vxZ+YRhay8obto+jKClLWCth/TzI6K9ArxzcCuFS6FIFBZLheejaCLLBbwfG4a/QYTcc/R0IVtHm+c/PszRNl5U1yQ0mk4Jzp2Zpst8RAkJkseJeF2lzjAp4XxBlmlVl03BGs6YytXntZYLgOJh8bwGa1CDoOH8cd64OOmynkJib7uIrK6+7MpnyXUDKdhy58RSI76NHR/79VmvRa0AwwYpS4v8WDZIQmKTAT8TeufreIHLFF3PMeA3X0Y4zc0Gyp/7fp/+gMr7RkBDA4eHj6BKI1AZwD8oySNIiPlsqCXofXRzEtvLmSKUExPksKcKfv9qNkIjFKGv424EEyQqUfW5e0QnlGhCMJYtSSrYYqHXJfUdkei4d+zf3OWyLO4/fKUJkwtiGicjuHSR7oE+7Rip1vDTGuZNY22hTlsWvVfhB6vxKvsK3I+yV/VWJvod3B1Gs4xgP7mpwVf1HjIKA+h1qokcZtbemAhJjpY0CPhwnkrCad2eTyEVeWJXnYQwCKi79eSWazLDuvh2lsf8KSL04C3z/biA01Ttvwe5uYpNSbMjSwjjCDX4CVUmWoHwKypQqCx8Ewlx7IkEd6xdCOtUJRkYKoFIWqztPuGDco3iKVNoyrTUomchLadbyxMewXfGLCxgq2x2Ck74rwmKJnn2t3r8UL4nFUIgFA8yRl/rlXQSra7klMqt01JgiRILhjXlTNM9/Clm3qMDjBQfA7g2dpW0v+4VBUaggliAKAAt9EIAoahdaYkkjobBWU/f+1p7nofT821MpMDMXdsrS4t1Vlph5fBNT8hOpdLXFfDPBgDdFWZ5FwKl2i6iIo85bRNWvNHP4WMhLoH4P67jG1CKScY/hciLrSDQ6qnKSw5fC0rIoy1RjmpoEQdZQePm4ANKvAAG59BmL2bcBVRtcyJgZcr7eDbDig9BXpSkGuAAvjXVn44x1ni0N51WhvUWGEV6s/KUhWmhk6gOICOzDQHyacq/FIy5jB+RQ5XhplVNCwiUIrQHBOHatVOSJX+2wSwSWp5sA6itGA4o+CPUxCJa3ePu9IRKo1ONRJMSDS4YEjtWkazjI0mRlAszRNiGQ8itKHWH++bCLgAENe8QZhtzwCA1fE2wBorgnXE4wCaSq72EJR14qsi0QsEHXqV7njpRd9O5ex4c51doVY6/Tt4/jBdG73xnrhG/xcRTRN9fxDwgLZHdi+WQPab9IsiwrlQS8TE9HkPIv0ECsaXTDxBx4qem8qLnTulkrGaisAb0kxSob+sWzUlWOra00T2A4SkmCoYhlEJRJiNGSJnnZRUEx6cY6n7S/XCfVnNc+SdueR/qqhAsNkF5xCiEl+cBEGzht0PDozoIk7c7yAqjMhnIPZKviWKlYURLCgOMYI1hkYjDJ4nVQ+rzo0rcFVZhOINhjAZFuC81bscMOAc2b4lOIEt7CqjDP84w9rEBHefBqKcM8BEaTm4h3Xpv9LzDcF4sbksDqPodrQKwFdicwOeYpRE0T6YLI1Y6Ll2sJu3KENsDATHlnygbVIZLd98EULlrTBW86SxTSPN04XkoysUsDJc+CIy8gr8SwQMCwRKRhrIqWMEwWAcX5leCvthSQMsJ0ywkIGiYVrMUtUNXJXQgzWOWYtrYBNWdc1edlOB3f/I27SeRV21naLZL+P6GqgcZAucIV/8UKhERtxIloRmP07qLHAKhnB7OrMXKbYQrDebmOR6CZK9RRLU1qLK/QXsriAmTldlyRicQ1nBaDN1zNZF7HYcnmrjpTVb9sjwBpt+uTfYBKUdTtxCp3Jbk7DfNI4khfTXkglw5lxCfg95lhRSBtxm4YvEmiijGIu/d8v4KR7EFgMV849dTp+ARLcdgAaSxLLY8KrHdRyQBU6BdWv9DMTwsGEh97IXRYiIaUjAvMiCDKMu6hBPkstqloI2zvEoloJ5LAipaBrCwEG/f6oIUVQtzDaFHrh38aqaoWw6QA+8Syy0CTwZ6WsTUHiBhAZ8iVqxhYbGj/EIMl7GWQhC/2mc0THJmCqIjpWYfvL1zfA0cZEqZBfzgWongNgj+H4tpY/hrk0jUW4lJ+oht0/QQg+u0yGkRYI+BZbgofrLOxewwGgWGPaIKNdbRx04pQWWz4S5ZFQuNkmRRYRs5WVRKCpFMVSoHcnYyFGZB2UzgGUwP9ECiU57Wwyw2s1AverwcjjN7oQGAK2Xi/JjnDFwPOGdp5nyBBZWD449NcQCGwxceEASCQKVgF4Ss1sv+KqfuCy0HWI4XemT2VvoJaiYo87qoPSuClLKCYpd0xy9oaE7LrDffmugRe2rJ6LA7TMChOQtBgqWxZcyKYzuQKHZckaEYViULD6hdS9eAaaUgJpVgtBu1fNPwb431AUh7bB5xVwyUUwS683KeKAd+ngQL5/RF5qeQs2wKoVOgDaUn4TtsAv0xxEBZiIPbnR7oHKdi+3sgEBzLbAj+CrxgbYQGcTHUUoEhZFahagCaM7pnh6CWQHGh8gWEctLSLjtWlKpFX4xnRwy8YA2kiw2oswGOGNyGIqoYU7gHOitmdsvGw6mD+qFUn9qGHNE6rV4Qhvo42EPDK/sW4AwKsVqA6yfpRZjpNmvrU0Y5FkY5VkShIzECTMupMf4BIVUcvStB7BGxxXg732yMMDMj2nSNNgsV9jhMZlr8c2Kovk0YA93vJNklkWllWpZLIpGZ2o+tgq1bMWlsSUtjIJoWxJieyZvVJUB98bNeXvhjgZ2KOFebHL8K+K6Kq2bGRVbDS62t7vb0Mabu5XtkNKH2Plt/AghY+nlbSRPPdQd8j6N2wRRntg0aAFYC698LXtwfMj9Mi9RPgS/kJxMU7J0762V/eI/0yNxqZIOgcLyxDxM9hWcVkWVheg1wqtBSGAcbtA38JAonLLp4jPM8XQPbajDXpPDHnBVlASuadaI/lB2iQJDcJ7eqxjS0WWBCRCR/FGvvGW9TjzwZh1hxbeDoq5RFr9vW94N+vM7s6JMLpnBNOQZXrGQzffroDrfR0tcFWPSxBB9KhYNv7A3g4zI7xbQ+xducJQnSX3R/dZSA/0lvEqu9BgtQsl0/6DUjMQLQxx+lM6M+xPS90DUM7dG45YEL9sPsyCCwkJ+z7Zt/6J4M/KE+u7vAZlW6Xc5ESukSjz82+L1ddE7Tk5z4ASxd+FCaD2cCPW34cQNAX/AoP29MoxEmAC5D4sPe9QcJAufULu6fON6eE8PdaRMBoC+btRm5/7Pd/eMAX6TY4PNreBHRLduJZ+znaYB912TgA2dVTD9yexXjMx+t4ZhwOrvoXvxgejZZhcaWiDox6X/nWgb5/iOVnBJVr3bg1RjXzYzfBAbQwaaCyOz5qeU3C0qTLNF1mJk1NViYpbEWWlVlSpljjKMFjRRwPmxptcSwDt6GTu9+kjIMamI/H78YOhjNgQHKv5D0Fv8DxYPYjplce/q5xW443+IfbMbBj1sthwDjmftjuIrLkMPb+MUIAo5WlceW/LkwaVyF/3+/uzYhZb87bI7xh6uKngR9XO69137czl55rT75UWY1Z0sdIHezh6wox9NA6YtgzqN9wt38GWtdTWG2ajW1Wtqmaptabld5sNIYSIi7KvgTUaPg/u2R0pIaJYTgngIOXNvcDgzyOuR+221z1+H7Dy4DfDrBjN42tNRY1AqyHjz8FhTnXpcOTtwIbeH3zjJJHQDcpZleWSIHoeTppKIkI1Yqxjeajhn3bsnJ9BYZHtfkRNc2fFu4gbAw2baPGRn85OnmEngz2QM8lbsiaLjMgKjcCWxL1tognQOMaaH+zH9X+1xh3+OtwaNXvw+B1hGP+E8b8X5oN18Fg7KfD37kHwg0egwMAT/uTQphz14fbJ6K7KPF+SxAiXfXhqjeU/O0COFwmZQ+Q27aFjXQdly5SZH84l31fgR6wHytVqOBfQXzY4iDGwPe4LMt/uZ/C/UXAYdj2u8k6y9IMVSPvUhcAGCbWKkQn6cXM1G0+jOYAGGAg/3HY/kcGoRsz/MG9vi8CAIfqYu1ihdcB+FcQDIPrgTtute+fAjIYirfQTwumNGGPO4C9GqBJTvGlY1BZbtC3l8j+W4GVHPXow/cbKpDSmq5NcwzDF8fmp+d4Sdl4Fj/hg4PVAhn6heoRYbwRK+laajzTENDpPf3OUwO68D6nLh3+d+FFj4Dcktv46cH4NTaFvVrnSdopvnQEqmqx6GzSV8B2CFadFy0H+zSNrbAb7mSAMsIeWLcqd4Huz7a6RIBhoUUFkhpmpp74qH4b0H/a3l2ySKDNTFxS/18EyKX7jgwTZpS6Ouv2JAyaqGbRRU2BGVE01q1NUu7NrULvELblee9MqQEBNgp4UmMglEpQjNz6SQrd8Q8RegkrS7ufy4+B2dTieskSVvyJlw4IE4N+vPO6WdSV8WdmnSTphgFJuDZ8TfUDGw+0b4k2fQP+XguxfPq2ktwVX3VaVYj93zxshPCbQYx3fynOhYQlxsp4Q/PFt4MkfJJLe7jqI17HH9kfSYj9BryHe9BlnQ/QT9j8gUcboBVxqyku7cUgAar0gnfctZIpGXYSaH//LQxNdDHLk6oGBrngxyZdb0UiXIGLCdjBD8X/9LEoSH4Cl7Vaa2tK9Fi6eg92mSTWvjqs563wi8vBGGFZowEeByrTpVmaV+bL3RJ+0XdJeApEpgZGuRx5+d+Gn1m7mHgpIEhti/11RmrTGD/94J8qDvqceUJ9GQQhDZW62VdHntPKtthV02XIEde5ILyVCvd6UHrZRQ/fV0h9H34NB96MZJJLAUSCKuRxlg72pw+Oq2hy79Z3u8dZQPNDLmJ4bvX6+RHoH0AKW11vxvoqAMGpQ/3odgHEvx+EOrO8ojMfk+L7Zg6wKKgKk0+pvwWRx55qYSTPTHorkeZNCIMhRO0bg/Rtoj/GDbkZchPpCKPsVbbRerUGeqWJ1Rt0w1uzjjFB9DRRM1xHgr2Qi/hiqNSEd0FYpNrj4jwJ/6uhn4pYGyqoI8/TSeAql4oqzTK7W7Ak/rHw7k40IDRztelzdJgXF+T4Ce8Lmoqu4za57Gb8IsirPsCTEAz4q0NCkgjUxQAkz7zif5QYbY9ldkYIDV+sn/leyDK6GDc44f1AXd2O+9rFP31t0GzR9RnKWFnH/EQPr8j6/EJZCRMq3Z3FX9GU38OKf+Cm+x2MlMY/yhWM/AUgsoxRlB6eHnDk8//BOkidlaQ/AeaAwzMfn+LxLSbpPLeavAASFqVCZQD33REX96mcVjAG9XMJ6sHw7BRBhmmY2uTfIaoWo2OclIm+s5puDQgAQywdUVWWB9q7O6U5mrXzTRxnfZZdWJplgbn+eWpqTL/HtKtoc/tmZTSMq4jZxq6x29++7V8Mg6JuP7jcAPBl+EGSputlogIsTgDiH/bfTTEeAVvYJkVZBteKgiQMC4OBuJtCBYMVEz8BrsSm8bgqXqiKpLJ1VjzOrQStdzOHVbD+yqr9CIHueIrZJFgm32yxhu6+WA/J4TuM2TkvDVPuCcs6TI0LZcZ4i0Uhw4pjo+6AxpgPzocE+9uBFivGvVa091iV2pqmD2gVNZ3ltYvSjnRy7S2kmcZq1zusttaYQNqWY/FrrLMmV+JeRMDDiit5mJ/9YALGx7QbolsJgioSvL1vhWDl4bR+xuBDMYqePSrwlifonxfV73eC/xqUzOt0GQQxRoIuc8zoOsSpAOsgcOBMLqXZzuMaRCKtQqCHpmIeT0BY3a0Ma++KRMB/+wKTN4SfsM6brzAlBqlVmJWYdxhcCeuCn1jcn9vToi+vR5iB2GNtZS0TXsficIkpGJ47H/7P8xZVcWX94xBTKVj2r6zEqsou+tPlKLIaL2VUJcsVIrNwgdVfXnRWMdGVK4WLvnamfDoAUcGNaDT7E27EOsQg7pPETOSlZ9rTerGwJVZWLwPQtIpg5XlVKTwtQ+vxVC4FN/KWqdUArLWK3bdxf1taGIUs9dy7X/cVDFB6OZ9cr0cICiQrUSzNsRs9CEBYCQyrc+B/KabxXp1ggAtR51oPzkhQcTwR/O26vr4nnps59kpoCoNwPHQL90SsRwIGRaruuM5u5+T8aEAqFX/8CUsQ9x6MxEq7425sT/DSvzPOM0JSEBCKCPgwdh+wqRZWFSA0pLMg4umNAhcPADnlmDQDfDxSzqYWDb6ocAM0fG3sqeOkQ906mA2uDwpohPtiga5ZF7sy+AAjfw/sEmt5MYnFYbz92oOBny5gCDnpPkSYLiPv/hixsMVlBL5x9SE8gL8EmOIG4o0CQR1uxDJEHjVuLup46ZmOb3gL62oy96pUcN2s7oROYxD0NSY5pXDGmxcZw2RufoyzlRtdzPIfnSeGnERMVuCH+nJvAwVO6kV7XkkyzcrZDIX2wXCBea/XdvBx5j7QUfdPM73JkXDn6X7pxhfg949JQYfvHc0vh+LDrhPX4q54TQ36LwPglX1tPqzVZxyVjm8B8tKzChR+es+XZBYLbwVUWieFKmRIaYoqC1JpES3O6PrdgeHT437fiVFYQ+tQZRB1wCunCsUSYEOhSoSf1fB1xDh5e+N5z0uvs2GEWGpsVPRNrhNsn+DxoYo7nB2j6Nc/saXGMXjWNzt4m1vRMHXcAy31JCT/6wPWMuFyjWH58YwTeaJ9ljTJ6ZO8tMXijaV4qLK2p4UwBuXrryyGhTabyUfveHdg6b4xochCuvHvqRR56UlFidcD3RigrRzOTXIFFwNztevlUuJqCLDz8oKvg9QPsAYcpclQqRzF3N1hxrk5UOV4MU1xEO7xIM5KIg2HVWSV3Pj7/XAAtacXwpxVn/qowtpBApNZgNUFQS6l/rFzMQVeCqtp0nk1+qnKcObXUdR6dz4WXjHY80+7Opm3QwLaw7iaOxZUdXLpcLdBjfP45RzJ5+BKLZzkteIpY2DUvc7T09GLlbWfBvamGZdnJdSVrhVHoRPTaj1bgiQ6ylXHfkY4A2m5wp0hkfk7IWt7q77r6lCFMFubuTCuCGu8sTH5J3DGcBaYY7Cyn7ZeRWYZrO6w8j6w1dIIAcvkijonq8yibmcPZSlvAZqC+uD6So+AKz6vkhhTs2O34l9lpslX8yeaECBlispkWZomtkUtffjH24B82lHpMe4WBYxRJqWbA01ixLhaHjUgzXKbLOHtXvRJAknfERTv53wDUg427fOidUBDpFublmVSsXWIekpUUNCIVoOo5uNbogw1+1VRYZYX3wkDLHlnMGScLbHsINK7e/Ut4CaUt3LdM45ABWchBHNFMIAfLpz2REIl1RvaHLn+q7DkDk/3QGY2j4T4aycEf9jzUqzs+RYXFFYV7mXQ4CD3BiAl/ZEc1nanu9msFuMKT46XdrwF5XTBrnZVfF6ENfpYdLYlxYYJsbMg2BUN561gTANDxJ5KO7YOYB3aDRlX2PWBR7qJdgudqIovugWvpNSc84hxzkpV8wUwYffim4CgAvyoM4bjpZGINHp14H4OErOJIrZvc0R+bukLINgv5XGRQJRFOUyAO+yxjhZPlEtpWBprgWqGa8WabxeBTdj8JVCb46X5gUrzan4woAEIrvh36KJ/GA1CNX2JmE6bD5HA/otBVFIkZRlTIosyKTKUeLCtQ2X1BvNofgYllixTao11yd1bZLKEhS9Bx7YpaJ6Zqk4DQtSyMkWQLEsfE5puqoIS9CN47IxK4wYEvDrN/pUlqAf3VOqyLby5Xfb6ebA2j1ANfx2SUFogiEfF15BRizUIE7l0/b+cGSSoGC4eqRMT0RWfZNkzWxlQWHF6Kj0WsUTTysiP0vNSXPHH1fLyCkQceN1XDyS9BMwh+Qm/CGpHewWJ0hCtS+7fdPZvbAiR6KHePUFFCltCwIYrqQsdwuN+CEswwYUeXoKvvCFKoL3ozLAe/EANo78CH279ArQn5IzCFZhL8R9oHH4eTG1R537ES53i35/cGQGQl+I6zO+xdhiOhMR60XJxYWvv20W0pK7Sy8E26oB2fE8cTAaOl+oEfi9Gg8CpI/7YjQ3ZEx5DLrUdh98M5Py7UN4D0RxsjD0cuxuO7a36pNzxKgMmiwbep6mU92vpAJ3TNYjaj2oUo4zhfEJwkr2OH9Zeay2b94wVS4Fzl7qNj/EObvCrE0uS38HsOetRhWM62ksdL20UunhHtbVi1nk6rcbt4SY8Ai2tzv4xPPkAiOFWnnSCpPLEqo8eUmcvVXWa+2gD3jhBUBpX7RA3fae1ZbpKyoqJvtglbHWIxbz3RqcjEljaB+mx9z0hL020CWCR8eYosYPs5BK3L21rkyqCZq7TsAjqvE2jjG2k0o0MYTE4NibC2QXaa35Lu8kXwLasjz0bPgDkBj2kI7kt++9QjqkU6BLYJyF9Fw1Ymm0vmMpSqSKI3VaooHQN+5IDSiAkXHLbJb7YgQYBfE4KHHdwIzgPJbJPIjFKHrheh+KE617Qa2A98MARqLYhKSNPProMqCp8vJZD9XuCtfDnKUHn2fxg/s+RZm9ULucLgQb/HDGuDwC0MgI/6283oUZXObbgGvueRn3i0sXBXYr0hMH8w9Yf+wn03P/AMxcQ8uPQwy2uNsA3cVkejApOLv3TWaIQOXZ/G/ZfBp680+WgAJCyaZTjr3tHmosL1MXs7zWGIw6V713myJV+hAm/ET4ovd2Qloah75UkCnnpsFJTYEXRgXbyymsP6snLcLEdQ2EYbL+Ffne0RNle6+nl0oPMCAs2Nql8JVzkVlu56HsaZDpKfYKVB0EDw5HTAj1RIH4SmdgHL3JNksI1EOnESj8hsIugNxdNKVVRM7YKZq5RnMj6EhcYDnq8r7HePV2n8GmA4AkaNTMqyGV8t4jWOYgBcMLINVCl2PgQVu1BRgTOKtan6tCzIGrFFzu9KoOg3ESY5ADTAv2eDRwJkpWYs9RpqQSv4X6tpMLSdHwcTTnhs4D4GYt4x5qGRRGW7SPIcXhlYOmkwV0H+3YIwMxr9ra6fr6rXii0XdWaMSNBcl1F847VGZBKmOj2Yc5Wg6NA1qxvIf9q5BUs5jvdWB1FgxwSrNgCLsU2oMDpfeAJzaJFJ3SjhfcwcvRP+FSgQWHEHHufY3IgKe4E57uoAdVEGtjlrWhc1Dvo9Y8cni+AguYuWkw50jWu/NJYa5sfK2yqKlPbNI21Pd1gE863ElAeZ4yLXdtkh7IFflALDp8YbcpjJh4NTISpUC37huElXwghesD6dHSiMnT9pGiKCHtfT5q6PCUjrqg96asS3p9m/88xYV8VmJ4aYwaHH2CCKhxAasqrxTWFLWmcZunyJLMOLyXNzvoP+gUOIikmC9RXR6l1JWc/LyS1/2cgJnLCxN5nN2HCNfCLFSzafp6hvPreoIGOstz3i/INutmECWcIDciXWJdNRO9vyQmyiu+qdVqzY//sCRPeDEzPHBz0789LM4z35Av41UwW9wnXgygbCawQAqr/u1Np8oeLdbpvdfn+J5/wjdCXjFKB/N/hwDtCJhlinX2zfM4JN8NNmJ3r2O6c/xMmfGBgrsiECRMmTJgwYcKEb4DZ7P8AKehgkDuftbkAAAAASUVORK5CYII=)
Identify the product' Y' in the following reaction sequence:
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
In homogeneous catalytic reactions, there are three alternative paths A,B and C (shown in the figure) which one of the following indicates the relative ease with which the reaction can take place?
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)
In homogeneous catalytic reactions, there are three alternative paths A,B and C (shown in the figure) which one of the following indicates the relative ease with which the reaction can take place?
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
In a spontaneous adsorption process
In a spontaneous adsorption process
Chemistry-General
Chemistry-
Graph between log
and log P is a straight line at angle 0 45 with intercept OA as shown Hence ,
at a pressure of 2 atm is
![](data:image/png;base64,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)
Graph between log
and log P is a straight line at angle 0 45 with intercept OA as shown Hence ,
at a pressure of 2 atm is
![](data:image/png;base64,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)
Chemistry-General
Maths-
If
and
then
If
and
then
Maths-General
Maths-
Assertion : For
the volume of the parallel piped formed by vectors
and
is maximum (The vectors form a right-handed system)
Reason: The volume of the parallel piped having three coterminous edges
and ![stack c with ‾ on top](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAZCAYAAADjRwSLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAY00gKyAAAAGxJREFUeNpjYICA/zjwKBgFOAAPEHcB8VMg/gXE64BYEF3BOSBuBWI+IGYD4hIg9kFW1AHEk/BZwwTEr9GNRgemQHyYkIO9oI7EC4yB+AYx3r8A9RkL1HcFQGyNrkgWiA8C8R8gvgTEySSFMAC4kxWWWazxUwAAAHd0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW92ZXIgYWNjZW50PSJ0cnVlIj48bWk+YzwvbWk+PG1pPiYjeDIwM0U7PC9taT48L21vdmVyPjwvbWF0aD6siPvzAAAAAElFTkSuQmCC)
For such questions, we should know the formula of a parallelepiped. We should also know how to take a scalar product.
Assertion : For
the volume of the parallel piped formed by vectors
and
is maximum (The vectors form a right-handed system)
Reason: The volume of the parallel piped having three coterminous edges
and ![stack c with ‾ on top](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAZCAYAAADjRwSLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAY00gKyAAAAGxJREFUeNpjYICA/zjwKBgFOAAPEHcB8VMg/gXE64BYEF3BOSBuBWI+IGYD4hIg9kFW1AHEk/BZwwTEr9GNRgemQHyYkIO9oI7EC4yB+AYx3r8A9RkL1HcFQGyNrkgWiA8C8R8gvgTEySSFMAC4kxWWWazxUwAAAHd0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW92ZXIgYWNjZW50PSJ0cnVlIj48bWk+YzwvbWk+PG1pPiYjeDIwM0U7PC9taT48L21vdmVyPjwvbWF0aD6siPvzAAAAAElFTkSuQmCC)
Maths-General
For such questions, we should know the formula of a parallelepiped. We should also know how to take a scalar product.
Maths-
Assertion (A): Let
. If
such that
is collinear with
and
is perpendicular to
is possible, then
.
Reason (R): If
and
are non-zero, non-collinear vectors, then
can be expressed as
where
is collinear with
and
is perpendicular to ![stack a with rightwards arrow on top](data:image/png;base64,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)
Assertion (A): Let
. If
such that
is collinear with
and
is perpendicular to
is possible, then
.
Reason (R): If
and
are non-zero, non-collinear vectors, then
can be expressed as
where
is collinear with
and
is perpendicular to ![stack a with rightwards arrow on top](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAPCAYAAADQ4S5JAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAAJxJREFUeNpjYMAP5gMxDwMJYDYQ3wJic3SJLCD+jwf/AWI1Ym24C8SmxDqJoB+YgLgRiF8C8S8gvgDE8vg0bAHiSUAsCNW8CogDcCmOhCpABguB2AuXhv1AbIkmdhCfk75BnYHsny/43P8ajW8NxOfwaXgKxBxI/FogXoNPQzMQz4Q6BeTupUC8jVBEVUNDqhZq20t8wYoNiKILAACLXSIrgMoNmQAAAHd0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW92ZXIgYWNjZW50PSJ0cnVlIj48bWk+YTwvbWk+PG1vPiYjeDIxOTI7PC9tbz48L21vdmVyPjwvbWF0aD6ga8ujAAAAAElFTkSuQmCC)
Maths-General
Maths-
Statement
If
are distinct non-negative numbers and the vectors â
and
are coplanar then
is arithmetic mean of
and
.
Statement -2: Parallel vectors have proportional direction ratios.
Statement
If
are distinct non-negative numbers and the vectors â
and
are coplanar then
is arithmetic mean of
and
.
Statement -2: Parallel vectors have proportional direction ratios.
Maths-General
Maths-
If
and
is a vector satisfying
.
Assertion
can be expressed in terms of
and
.
Reason ![left parenthesis R right parenthesis colon r with ‾ on top equals 1 over 7 left parenthesis 7 i plus 5 j minus 9 k plus a with ‾ on top cross times b with ‾ on top right parenthesis](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAN0AAAAoCAYAAAB6m/+wAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAc1CXO0QAABOxJREFUeNrtm1Fk1VEcx/+umT1k9DAzPVySJJORJEliZpKZuNJDD4lJJpnoYWaSMTM99JZJkhkzkySRmSSJZKaHRHpKJnpIcl2X9Tv6Xf079/zO//zvPed//7t9P/zY/d//Ped/fud8z++c3/8sigAAjbItGAAAAAAAAFgDAwDagv1kU2QbcAUmdZAND8nG0BEAtGZGBABAdABAdAAAiA4AiA4AANEBANEBIHKFbDblb2b5d+0sukb8AkCiPg6RvW6w4Ff8+3YUXTN+AcCqD/XFgPCjMg/UL2RvyJ6S9cS+P0z2coeILe0RId0v2wlm4hdZIXA7ktrj+xkUJ7nfy1z+CtneDOvPAy7tMupjgAeXiX1R/VnFGbI57dpLLrydsPlFp0S2IPhvs8XL4xDPMET2nuwID7oOsktkH8h6M6g/D6RpV50+lIDGhZtHyRa1a+fI7mvXrrbhvsfmlzi97NSujMSUh0TQWyGqlQwTshpDSxlOMlmRpl11+nhGdkK4eZrsunbtJtk17doxsjVHZ6kyb5Bd5s4r8+e8YfNLnMeWpfl0iraFEt10AP9Whesq6r2z1K8i4gOy04FEV+DxuUVW4VVa0XL/JFva72rtmuT6vvI4XifrM9xbp48fZJ1CwctkI7HP3cISopPLcXHWMu8P5y17AJf9U+gZ0OaXGmrimLJ8v8wzYitFl+YZXPkkbCeKvM8x1d/Ff58KGOmekN0h280CdGm7SVxJgqu16xNPKLX6bgvRr04fVUvBH1m5aoYa5lmsJNxbcXSMKvPsDlheVhO+L3JiqSOhrXsCiK7CnaiSWhNkuzw9gytqDHzmZEqB7QyPj4qh/n5eERwNuLw8z0KI4xpV4yJzEVytXQe1a92G4GPUh22pUNUii2255SK6gmEmDMF2g5ZGdC8SZu2ktjYbyTs42kzx6uOAcE+oZzjJy6ky2zInF34ZfPCaheer70ys8zJO76OiY71KaM8dBSf1bZer6KRl1FFuSHxdOicU2GmpzFZmFHBQhlxeljjK+GprswmDIR5gpr3EepQdXRz9dR+oKHQvcCJFT9+rv3+mqCeN6KS+NeU2jPpQFR0XwrWepXwuzBxSZS5l5hXJLwWOLAOe29rsJFLOgb9V5L8l1D/Pe+BQovumfT5uSOr4Wl5Kfp0Q9vh1+pBS42pDOmb48QPDveOWKKiXeWmHiE7yy6gQVZptazOi6+dNvUsfhmRG2z/q9UsTmQ+/fIn+fW2jBv9KSsG5JlJUuy4aotlmZM5e1ulDegm8KmxC1wwbSNPL8e0UZeYRyS9LBodHHtrqOrhWefKrJTCGWXCm5NSjQP5e4/pqy+89PMhHEnywm5effQH8oiLsXfaJWo0tOmwBGn1lsMqJlMFY+1ct48J4eERtdPXzYd8j8wvfY1pjpGNgJmdJZeYVk1+2ePAkEaqtJe7wKtehEhhHMn6GQd7TVHmvshSZzxea6u9n0YZ4rkn2xxSXvxX5f11SGwMjsX7YsNQjHpNs5wPPzSRjdvKB514eFP8zPTl4Bqs+1CY37VGuuYz3DL4jxoLDfY34pdUUOHExEYFW5wXG4Ia/UcDHecm8cSH6k8X8GeF/AEHOsJ2XBAB4Jum8JADAIy7nJQEAHkk6LwkA8IjLeUkAgCdcz0sCADzhel4SAOAJ1/OSAABPuJ6XBCAovwHm96FWkK2boQAAAbl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+KDwvbW8+PG1pPlI8L21pPjxtbz4pPC9tbz48bW8+OjwvbW8+PG1vdmVyIGFjY2VudD0idHJ1ZSI+PG1pPnI8L21pPjxtaT4mI3gyMDNFOzwvbWk+PC9tb3Zlcj48bW8+PTwvbW8+PG1mcmFjPjxtbj4xPC9tbj48bW4+NzwvbW4+PC9tZnJhYz48bW8+KDwvbW8+PG1uPjc8L21uPjxtaT5pPC9taT48bW8+KzwvbW8+PG1uPjU8L21uPjxtaT5qPC9taT48bW8+LTwvbW8+PG1uPjk8L21uPjxtaT5rPC9taT48bW8+KzwvbW8+PG1vdmVyIGFjY2VudD0idHJ1ZSI+PG1pPmE8L21pPjxtaT4mI3gyMDNFOzwvbWk+PC9tb3Zlcj48bW8+JiN4RDc7PC9tbz48bW92ZXIgYWNjZW50PSJ0cnVlIj48bWk+YjwvbWk+PG1pPiYjeDIwM0U7PC9taT48L21vdmVyPjxtbz4pPC9tbz48L21hdGg+0mMygAAAAABJRU5ErkJggg==)
If
and
is a vector satisfying
.
Assertion
can be expressed in terms of
and
.
Reason ![left parenthesis R right parenthesis colon r with ‾ on top equals 1 over 7 left parenthesis 7 i plus 5 j minus 9 k plus a with ‾ on top cross times b with ‾ on top right parenthesis](data:image/png;base64,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)
Maths-General
Maths-
If
are non-zero vectors such that
then
Assertion
: Least value of
is ![2 square root of 2 minus 1](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD8AAAATCAYAAAAnMdWSAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAVVJREFUeNpjYKA+4AHi/xTgIQ0igHg/wwgF24E4ZSR6XASI30PpIQOsgXgNEH8C4l9AfAGIo8kwJwOI19PQfHKAGhDXQu3ECg4CcSS0sAIBLSA+ChUjBYDyeggNzScHLAbiNFILU3kgvkSCegUgfg3EHDQyn1JAck3ygwS1FUA8m4bm09XzltCkSSw4D8QeNDSfbp4HJd2T0IIKWyMGHegA8XMgZqGC+QPqeUEg3gDEbmjiKkA8H2qIDZpcOxD3E+kIXObjczQ1WoUE1SlBHaaCRa4G6nlQPX4KTe4+EJsQ4QB85g9ozGtACywuAoZkAfE/IBaH8i2A+DYRSZ5Y8+nueZBHVpGQZ78B8TIoezIQNxBQT6r5dPX8FmjMEAvmAPF3qGdeE6GXVPPp6nlSCxMBIP4LxGuB+DiFhRY9PE11Ow9DDSoYiT04U6jnZUZq3z1kKDseACyXc/zXzpfxAAAAdnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbj4yPC9tbj48bXNxcnQ+PG1uPjI8L21uPjwvbXNxcnQ+PG1vPi08L21vPjxtbj4xPC9tbj48L21hdGg+N0mUhgAAAABJRU5ErkJggg==)
Reason (R): The expression
is least when magnitude of
is ![square root of 2 t a n invisible function application open parentheses fraction numerator pi over denominator 8 end fraction close parentheses end root](data:image/png;base64,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)
If
are non-zero vectors such that
then
Assertion
: Least value of
is ![2 square root of 2 minus 1](data:image/png;base64,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)
Reason (R): The expression
is least when magnitude of
is ![square root of 2 t a n invisible function application open parentheses fraction numerator pi over denominator 8 end fraction close parentheses end root](data:image/png;base64,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)
Maths-General