What will be the major product of following sequence of reactions?
What will be the major product of following sequence of reactions?
Option 1 - <p><strong>Image 1</strong></p>
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" width="141" height="75"></strong></p>
Option 2 - <p><strong>Image 2</strong></p>
<p><strong><img><img 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iSBNOyVIVV6j55oc1Fv2fYjae9O5L/6Gpa99HeccNllOO1/RgPt26EUSTpMT6JzYZwkdfNK4K3BdJz7GA9dDK1IXYG9LBQOSoDnF0siybHgObALe0Tw3770Kjpcdjk6ieCDWRkyorFQvGwlPhr2X9i/eh26JCUiuaRICpExgyjAFxaSsUwJbmUHVyLLWI2UE0RWyokQXeHiEIKIZdN5DC+CCYn4j12CzkNvR99nn0HZCRlIcEJIWL0cix58CPtWrkbvMU8hdfDNKGuYLqTwIUGpEZb/LFDqZggSx/CEQiGH74jWHSQgtUpFR0IOXwCBUAmC8/6NFSMehlVyED3G/gXJA26QIDYgpl0Evn0Hcmb9G4E9e9BQgtVwuCyqUFqQyCDSoxMS5Uw4DIhzEPJ4ZGgblibnWcVIPbkrml94CUpliMvLppTmYe9b47Fh5GgZZXVB53Fj4ZzRU6yiEERcMV1OxNlE6hbn/BAdSKRV0xikvDNSX4RssLNW6KRqjvk4r192Ju7ahi0j/4SNH0xEx8E3oc2oP8LO6igjGy9KRLrJkidgSYEm1uCIhjOXCopf1lULdUMQLUtvuvGaDEBkRyBFhuXizlgXWrwd27B12Ah8P3sOTn3kQWQ9+jCCDZrBT6sm1eBzI5w442+HmJrGK7y1CVDL+zH/RTdi1WZ2qwmWcinssMQeexYuQnLLTLS49gagZXtYEsXykb00Sfozsn5RkrgXpKbKMg1IkKUmCRgSkuQ4k6wfdpJyvJJ8Ura3gZTdWK4nS7EoAZJDquIRy4dWbdFqyG1o0rIFNn04CWXLlggZpC2SJ9J+Dn8jcottfzxC+2ZtQALoWdEzaf297JCSdF328Zd4Ii8cbce68f/Crtw9aHnd1Ug8u7tk5ChA8oiVqB/97+c6lK+JBfRdcA46XTsA+Vt3YNM7E+HbkyttiwTLpvnS5LhHVM01BwlCApRPalFKTMqcCHgowS5CyeezseHjGcjo2g1Zg2+AndFIzpPMloUyCURjTqlX0HsvTTPQVAjSrnM37JSh+cFZc/SeDR9JJBgrc821IDGI5QTvvR4Cdj+1Do5E+yF4tufgh/FvIs120F1iD3Q5GcUS2PHOLudJeJPu575bv0AXWYpEeM84Ax1vvwXOwSKsEksY2rZNjpaJq4nMqFIe9bUNdYVaEYSdx5yg/UilI2s+EZg/LILjvQ0hgAxV90/6BJu/XoY2vz0XyVdfAkt8vc2XGYUYGnKY0+shWC9bmmWlNEBqv0uQ3qsn8v6zArsmZQOcp2E8IqaD94toSeIZtSII7am5L0Eh6nSDxHScDAvqfGlY4hAZBq74DjnvTUSTtEZofd1VcLJaSn4vUsWC+CQIZBF6766eCpdCSZHGlZDuHTug05BbkZbSEFvGv4fQipUig6A0XtjBG5FxjtoRJAryQpMEc7z9HlKV2/Cz2x0owpZ33sWWld+j/eVXIKl3H4R8SSJUrxgahnmcahLoULOeCphBqtSUQXSpjHiSL7wYbQf0w4Hdu/DTR1Phyd0ttpAPG7kEORTCCvpeioUEISKTRpxnFBtRGkbJwm+x47NZSG/bCi0HD4bTugM4zeHhY+FyIkXPs51osFcvwTZ6S8WKiBsJeWE1a4lW99yGRt06YeP0T1EybzE8ZWVCfEs7SDyjVgShSzFqVVcjKUIU2gU5svcA1koPC+7ahW7X9UdCr3Pg+BKQ4PjlODNHhrg81a7HgiXlwx5LSBBGYki2fV54u3VEp2suRaCgAFs+nIJwTo60ITKrGs+oFUF0rkP9QxTCmKD4YUt8ss8qxoF/z0LeV/NR2uVMpFw3GEhtqF7Ex1/p4/0eYQcvyNePZK+kCL3qI/goIavJ38BlZ7CTUpHR7wq0/01P7Jk/H/nZk5FQslOyRN6yI/grAUzxhFoRhIhVrc6FeDwcEMKzbSdypk1Fae42dLplCAJdT4uMh0V4lgSuuip5I+dzyVLqJ9g2vVsbEFsSvU0VlsG7p30nZF7TD4nJydg+YRKc1aslrzhY/nxElCV1fnP8GKN2BPGJi5Az9AEwSYxHeAMr4UAQORM/w/pF36D1uWeh41V9ZRwb0NLpox0vY45oGYL6azeioI4laXQl5kOaKATxozi5CZKv6Itml1+KLat+RO47HwMlDNEjJCHq9NmaeoBaEYRxAwNSuhpZiU6WeVG6eSfmTv4YewJedLjzJniz+OOyklN6H2dM+cR6JPr4GfVajKrkyDiGLaZb5WMtJWJVrLbt0PKW6xFo1RoLp8zEnnXr9Yf8+chEvLkXonYWpBJIHI9wkjiZVq3Q6dZBSL30fCDFjzDveIqgHYk/DhEbe2d9R3SCx8OJPdbXcpAQoiv1IehNRPIF5+PkB+5CYdsWKKMpFbdCctTtYxP1A7V6oozzpJwbUKFJr+JviPJJdF+wDIXbtyEpzY+EZg0kV6rEHT6EWLTXh0QhCSOOcNiCX6wJYxKaYn/0QSVWwbIs7YV1+grGrwXbJ4k/v+3lw0scp0u7w/yag3DHZ1uw83KRv28XTujQDR5/kn6dgW3SH+8X8PNi5nfWawr+aL/52W3zw/wknXFbRkZmW78kEd02qa5RK4IwI92K9i/jZqTTUHwRsTAYpU0RckivsyX2CIUs5OftR1pikuyNNoCNEUE0bthQN1kF80WDegFpl7ZVqysEcUQxsodPgMiYlxVWnxPpLszk0e/X8ltz/Ew7wa9ApaenK0nYvpoqjx8G4pcu+X26Ro0a6XkkAeXDdRJxz549+gXMhiI/Wi6SyhCrrlHLZ1I5a8r//AlIWaEVEZmJ9VULEdCOJsVJRUPS83jfZdXaNXj4oYeQv3c/bCukn+ryBHxoII27/+570ad3b7QS91QbIR4VSH1IEHYIUiEg//X2AM2KtMu8v21LT1+6ZIl+7/bLL7/U78eR6CeccIJ+Y45fzuZ3+WvaNn6wkJ95v+KKK/DEE0+UdxwjH37Nm58q46fIHhK5GvUdKdnVzp6L0gMiLLUWPDNqPbjKkQ03+EifZFEPTtLsE7bPnTUbudK7WjRvjpTUVGV7Xn4+HnnkEfz5z3/WLzmygbXi6hEFmVAm7QpFmsnbBHzGlg9RS6PoWqkO2rul3yzFfffdh/feew8nnXSSflqdHxts27YtPvzwQ/z+97/H/PnzWWiNsG/fPixatEiJQlS0qvzGHctbvnx5dM+RI4dClPKL4OuZRUWFTriszCkrKXT279/t5Ofvd0J22CmV43xvhC+R2FbkvRPmD4uPseVvwVcLnMRAgnPnkKHO9q05zlZJP+XkOD9u3uTcc9+9TuPGjZ3p06ezBEfMp5Sbr8tYiD938vLyHPHB0T1HGnwjpkBqXyhJ1tkoVklSmc29fHvHcYoPFDn9r+rnZGZmOm+//bYjypO9fF/GdkTRztixY/m8r9O/f3/dXxMsWLBAzxHLE5FjNPHZYWLu3LnsRc7QoUN1m/t5/EihSgvCIMl8X37nzp0Y9acnMfeLeXhx7Eu47LIrxcRdq5/nLJDer2GYkJgvv7NA/oa5+BfZxY/pBBAMSTmy3VJcSVZWa7Rr3Rqd2rbHOT1/oz6XZpmg+aRJFiHotsELL7yA6667Tr8Pe/SQKLVPkMS2yCbNIUMQmnyaTcGmLZswa84srdstt9yiHxhkIMm4gC6Gn2LnB5Tbt2+vMYooMnKiQGQfXTsU/CgQ8/HrlbS0zGdiDILxCGGG1Ecq9jCIXLUSsGKsBBtMszZjxgyMfPwJTJ6ajdNOO10r+tSfRuHFv/wFxcXFCHO2VBpGAdr6SuPPQqCZZFn79u9Dbm4utm7dinXr1mHWrFkq1BNPPFHzkijffPON5onFmjVr1L/zS49HBxQLHWl0BBIliD4DJ+3gXqppavY0/XjhOeecU+4KYhVGN/Pyyy/rN265r6aKpCzYVnYIymrz5s3IycnBli1bVDYMYI1sjxlBODxjBE4iMBWXFGtlR40apZ8Xf+2113DJJZdob2djjABMYsXZCCaS44svvsDtt98u1ucynHvuubjoooswbdo0/WjwaaedptekkHld00tiYXrQsQTbxToadaxatUqXHTp00CXbyjxmnXXmhwppFcznwn4J5vxPP/0U/fr1Q58+fVReF1xwAc477zw89thjao0qk9GRQJU1Nkrm0nxgj4RgdE3zx4CMld+0aRNWr16tHwVm71+8eLF+9JdLUw5B60ILwbJocjlyobB5PhPzmbymdxiYY2Z/xeNHE5RJOGreDZnN3Icx+wTXWWcujRwJU3ezXRHMyzJpJUi8rKwslRUTP9HesmVLldvRkkGNuiUbSQWfcsop5aaUoIAYda9fv14j7+uvv15Zz/Tggw+WxxYUBi0He8VXX32l7kKCMbz66qu6zV7Bb9RXNanE849Wj6kKVIhRCuvCdcZPdMGctyBiLYTJz30mLjH7GNvRLTPRGlT8BCplffHFF+vn2unaFy5cWC4zWnBz/crAsnm+gbkmwf1mAq6mqJIgpkEEFU1G01zGXoACIiggfhacBJg0aZIO79544w21FiY443m0PCQBhcby6HLOPPNMHdIVFBQoEXgstoEE96ekpJTXh3U72mAdYoXNOgwcOFA7zFtvvaWyYB7TBiqRbR4zZoy6BwbgPJfxBD/hznZznoSfXee8ByfZCBNnsXwGumlpaeUzsiyTZCOheA2Wx3xGJ7TgvXr1QnZ2tm7zOI8xz65du3DXXXfh/vvv1zJqimpdjBEGK8YKsZJM5gJUOEFlc2aPsQSZTwGcccYZShAeY1nG8nDdgMKg5SAhmHiMhGJQbMDj/EY968LyCNblWMDUne3nOl0uv6VPd8pAOhY8vmLFCkyePFnneUhwgp2JwecDDzyg5Bk5ciQGDRqkciJICILyYhlULttudNGkSRNd8hgT91N2c+bMUUvM7/ob/ZjzfvzxRzz55JP44IMPymVZU1QpaVOIqQAvairLihGmp8du8zgT85r8VCwrtnTpUjWXM2fO1CCXE0zsWQxYm3MSTYTI6WVOBHE/g+JXXnkFs2fPVjKa6xxLsE0kKJeNGzfWHkml/+EPf8Bnn32mlmD79u2YN2+eKp/rw4YNQ+fOnfUcumNOwbMD0ereeeed6pI5bU75GWsQ2wli181xlkWw837++ec6UqKMmjZtWj49QXCKgsTZsGGDxjQmXqopDp2mi4EhAhPJwYowcb+pMLeN6TeCMzDK5DH2DvrQ77//XvfRRNJt0erceOONOnXMchiQ0QzSPVFw7EVsLANiBsG8AXYswTZRiWw319newYMHq9ugpRgxYgRatGihx2kFGZ+RQEwE68+YiyQhoUgwWiFakNatW6us2GbKgmXzWkaOsaA8jcUhSAxOu7dr107dngHPJyFo0S+88EKMGzeuPF6qKaq9F8NDTLw5RP926qmnaiXM/o0bN2LJkiXo1q2bBrBsVGyDWEH6PloEEogCYhzDPKw4CdGlSxc1m8Yskgg02ewVFHTv3r21x7EncrhHS0NUJrgjCbaX7YntBAS36So59U0ZcdjPtnBuhPXt2bOn1p8xCs9/+OGH1eQPGDBAyT9lyhS1JpyiZz4Si1MCHLVwWMuyYt0zLQKtE60By+dx1o2un26O1mj06NFKXCNTLnmt4cOHa6w3YcKEcnf9i5DC6wWEQNG1CCQWcaRR0a36AdaxYj1jIYpwpIfqlHts3XkOt8U9ODk5OU5ubm70iOO8//77OlU/ceLE6J5DUfF61W1LzONIB3bGjx+v2zwmpNR1IYZz8803O0IgvXVB8Jg5XhUO7Q7HEBUtAi0Ne0V9AutYneWixWMMwNnhinXnMbpWWojYMmh52VZazspQ8XpVbdM68Zpc0jqLbjXxuLEyBC0HLZI5VrG8iqg3BIl30BVxRMbA9ZlnntH4hAEn3S+JQ5ciPT6au/Zg+SyHBDFKN6QwMROP0dWY/b9EDsIlyFGAUQRjDM59cAJs6NChGliSLEOGDNG5EirwcEACmuGxIYEBJ+VoSRgAx5Lkl1DLB4Zc/BpQxFQ+ezKH+xzNMRClKzj//PPRvXv38vmNXwtegwEoy+bNz4yMjPKAmtemtfrhhx+UJKeffrruZ324bUhVGVyCuKgWrotxUS1cgrioFi5BXFQLlyAuqoVLEBfVwiWIi2rhEsRFtXAJ4qJauARxUS1cgrioFi5BXFQLlyAuqoVLEBfVAPg/JhURRjhNCPUAAAAASUVORK5CYII=" width="106" height="80"></strong></p>
Option 3 - <p><strong>Image 3</strong></p>
<p><img src="data:image/png;base64,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" width="119" height="65"><strong><img></strong></p>
Option 4 - <p><strong>Image 4</strong></p>
<p><img src="data:image/png;base64,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" width="120" height="83"><strong><img></strong></p>
5 Views|Posted 8 months ago
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8 months ago
Correct Option - 3
Detailed Solution:
Lindlar's catalyst reduces alkynes to cis-alkene.
Lindlar's catalyst reduces alkynes to cis-alkene.
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