Write a brief note about the following reaction.
Question 2What is the common name of the following compound? (Note: The grey balls indicate carbon atoms while the white ones indicate hydrogen atoms.)
a.
Isopropyl acetylene
b.
Ethyl methyl acetylene
c.
3-methyl-1-butyne
d.
3-methyl hexyne
Question 3The compound shown below is a natural pesticide found in carrots. What is the IUPAC name of the compound?
a.
(3R, 9Z)-heptadeca-1,9-diene-4,6-diyn-3-ol
b.
(3S, 9E)-heptadeca-1,9-diene-4,6-diyn-3-ol
c.
3-hydroxy-heptadeca-1,9-diene-4,6-diyn
d.
8,16-heptadecadiene-11,13-diyn-15-ol
Question 4Outline how one might achieve the following transformation, showing reagents and the isolated intermediates in the synthetic scheme.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAc0AAAA9CAYAAADPoDKwAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABC4SURBVHhe7Z15jBTVFocxEffEaNw18Q8lUcREJBJEBdSgopJgQtxQQdxXUARUcF9QcUNcQVDBFdG474iCK4oICuiMo7KIKJuKKALDcb5r3Xkz/Wapaaq6b/X8vuTmTVc3vuqqe8/yO+dWt1i/fv3kqlGhoaGhoaGh0eAox2kuMiGEEEI0Ck6zIvpbCCGECJqpU6fa2LFjbcqUKdGRwlHlLyvlNIUQQgTPtGnT7Nhjj7X999/f9ttvP+vUqZP16tXLZs6cGX0ifeQ0hRBCBM/s2bOtdevW1rt3b5szZ44tWLDAysvLrW/fvtalSxerqCiMG5PTFEIIETSVlZU2dOhQ69atm61cuTI6+h+rVq2yzp07u/cLgZymEEKIoFm6dKl16NDBRo4cGR2pzZAhQ5xsu3r16uhIeshpCiGECJp58+bZnnvuaaNHj46O1GbcuHHWvn17W7FiRXQkPeQ0hRBCBM2yZcusY8eONmLEiOhIbW699Vbr2bOnrV27NjqSHnKaQgghgqbKR1n//v2ta9eurr5ZEyRZapr9+vWLjqSLnKYQQojgoTu2Xbt2NmDAAFu8eLE7tnDhQhs4cKC1atXKZs2a5Y6ljZymEEKITDBjxgzr3r279ejRw/r06WMHHnige13IhxzIaQohhMgMy5cvdw85GD9+vE2aNMmWLFkSvVMY5DSFEEKImMhpCiGEyAxlZWU2d+7c6JXZ9OnTbf78+dGr9JHTFEIIkRnGjBljw4cPj16ZDR482CZOnBi9Sh85TSGEEJmBXzcZNmxY9Mps0KBBNmHChOhV+shpCiGEyAyPPPKIe5iB5/LLL7dnn302epU+cppCCCEyg5ymEEIIERM5TSGEECImcppCCCFETOQ0hRBCiJjIaQohhBAxkdMUQgghYiKnKYQQQsRETlMIIYSIiZymEEIIERM5TSGEECImcppCCCFETOQ0hRBCiJjIaQohhBAxkdMUQgghYiKnKYQQQsRETlOIHNatW2fffvutzZ492405c+bY6tWro3eFEM0ZOU0hclixYoV1797dOnbsaAcddJAdfPDBdsIJJ9gzzzzDhI0+JYRojshpCpHDzz//bO3atbM77rjDPvroI/vwww/t3nvvtX322cfef//96FOlye+//259+vSxAQMG2KxZs2zVqlXRO0IIkNMUIodFixZZly5d7LPPPouOmFVWVlqnTp3ssccec6+Rb3Gmw4YNcw4VSbcU4Hucc845ttFGG9k222xjbdu2tVtuucU+//xz++WXX6JPCdF8kdMUIgecQ4cOHez666+3119/3V555RUbMWKE9erVy8rKytxnLrroImvdurWdeeaZdvPNN5dUzXPZsmW28847W4sWLapHy5Yt7bDDDrM777zT3nzzTVu+fHn0aSGaF0E5TaShqr/dG6XGypUrSzZSJwtbuHBh9Cr74DTatGnjHMdee+1lrVq1sq233tqOO+44N0ehd+/eduKJJ7q/4/LDDz8450vmNnz48GAH57f99tvXcpo1x8Ybb2yHHHKI9e/fvzqISJOlS5dGf5UezCdq6KUKNm/NmjXRq9Lg0Ucftbvvvtt+++03d++uueYae+6556J306eW0xw5cqTz2uXl5e7NUuDvv/+21157zU466SQ3XnrpJfvrr7+id7NPRUWFXXXVVXb00UfbTTfdZD/99FP0TnZZvHixawK677777Msvv3QDKfbwww93tT7uKRLmddddF/2LeCxYsMAefvhh5ziRdEMcDzzwgN1zzz2266671ukwN9tsM9tqq61sl112cbXP77//Pvp26TF27Fi75JJLXI21VILqf/75xz744APr27evazp76qmnXGBdKtAXQOmia9euzj5gJ0oF5uPxxx9vp5xyilOaDj30UJs4cWL0bvrUcppElI8//ridfvrp9uCDD9r8+fPdh7LKp59+agMHDrRLL73Upk+fbl999ZX7+7LLLnMLJsvMmzfPRo8e7Qwn9+zHH390rzECyBe//vpr9MnswYLv3LmzTZ06NTryH8zJI4880n238847z4YMGRK9U1oQ5G266abVjnKPPfZwjVEYCpw+9Vzk2bVr10b/Il2I5p9//nk744wz7K677sq8AcYO4EgIvD7++GOXrZOtMKcmTZrkHGpWYW1Q98cuMFe4V08//bRTZgjIsBtZhtr+qaee6lQmbDrb0XCefF/sRSGCulpO0+OjlHPPPde1+WetyYJM+bbbbnOLoq4I5OWXX7azzjrLfce5c+dGR7MB9wIp4vzzz3c1v1zJmcxj6NCh1q9fP5dVZxHmH/Ljq6++6qRn6pVff/21q2lecMEF9ueff9rZZ59tV155ZfQvSgcMNkaBTJsAiA5iGqJCqNkih+E0sQsEZlnLzJhXZPFc1yeeeOL/ZEs6sy+88EK7+uqrbcaMGdHR7ED9/+KLL3brPzewwZli77CJ2PRCBVxJgV2jjsm6J4DLBVvBvERtw5GmSZ1O0/PJJ584uRYDTEQWOhgWsi0iRhZHQ7UKDC+ZCzfhoYceykRrP/cAmYxMuWZnaV288847TsocPHhwJgwAkrmvnREIsL3kqKOOcvfntNNOswMOOMDJaGRZQHSJilBqcB2QQUNWCjg/MjMMNE1JoUPghfyKUb399tsbrP/jSMePH++CUurL1NdDZ+bMmW6ds95Z9w0xbdo0Z9Oph7OdK3Sw6WTM2HTKhw3dD2z6qFGj3GfJqtMK6hp0msAkevHFF92Eu/baa11dKDQ4R2QVX+dCfokLT5whAiPzfOONN4KUZpBUbrjhBreQyZKp6cWBQABpBsdDxkKtMDRYFD5K9JI59xNpHQOAUWa899571Y6kar46haCU6jRx+eOPP9w8v+KKK4r+pCTWHI6Tc/HBTEigyhBook6QfeEw4vLdd9+52jc1M9ZQiH0QrAccO2uHc0QJiAPrCxWK64JND1Gy5RwnT57s5jrnSGAQF9YFHfWUE7Dpce1lXBp1mp4lS5Y4SQZtfMyYMcF0ouIgkVOYACwQLnZTYXGxoMiokfxoPAkBrjEyEjVmoi3uQT7w3yHz5r/D4goleiZbHjRokIt6+buUGrTSgrlKgMc+zu22287at2/vsieMSjG6XFFzkPtQA2jcCqUPgjolUh1ZB8FXvnML+0JmRi9EKJkZHb+UaJgHdJHmGwwzX3z9E4UulKDa23TuHdc8n0SGdfLFF1+4rWnYmCRtemyn6aHhBM+PgyHrKRYsThwB0QQ3PgmNHhkHA0B0SQTHdy0WXFtuOM0ubJVIgm+++abaADQm46QJGSKGnihywoQJ7rqL+BA85e7jpHHoiCOOcBIWGWDcrCMpMMAoNhg69swVKwMmIKTcwtzCiSPZJQGZGU7qxhtvbJKSlTRvvfWWK89QpqHOnwRkmih02Jti9kGgYjJ/uc7jxo1LxKajShFgeJueRLd5k52m591333UaOl6cjqZCgYGl5oAkQWGYp8ckDREXERwLj+yaqKVQEB2xKNJ0bDQMeIdcSFmNiNHXnNmkH1q9CONx//33u3Pj/oc6CDh22GGHWk6z5sCB8iAE6lyF3j6GYkCtmaC60B3qNP1RwsABpLF/FQdMrQzbwzxJyiHHgXIE2Rfr9oUXXoiOJgtyqN9d0FjPRNL4mjMNnGnsOUdtY+3w/8GWlQ1xyHk7TaBmxkTlRIgy03Bgnpr1CZoQaDdOGxwYWTXfj3bmNDvOyB58xy+RetoLEof15JNPuk5CJlOaT5jhuvmaM9eTRpIQQb2gOYz6b00nFdIgEsep17ePc5NNNrHNN9/cOVWapYpR96VEwrYZ1iqGPu29pEjTGHqCBPbzpg2BJjUzMiLq7Wlm1cjfBJpkSmzqT/tJUNT/vE1H3k7bplMWI4im5lyI5AuZll0H9HlMmTIlL5u+QU7TQ2bGYqZmhryZdAZB1Oi/KNlXIaUfsiMiMG4szjrpdmZfE+LaITcXuq6AJELmgvPkcXVJd5whIRH5c/0IPPKpOYvaINHxkAPvKHfffXfbd999rUePHi4TormNIKzYTW2cA6oQNTOi+6TnNs6YQIK5yzaEQmZ+GHyyMRqh0lDbWIesR2wezqvQtWIyM+Rtrm0afRDephN4vP322wXtZ8AGsb0Im8R+3abK3Ik4TQ8dZ0gz6O1JtKITVRH5E2XRCFPMRhEcNQufScyTW9jztaEQAHiJG0NXTIjWacjh/iUhq7HIuU4sCiLkNLP05gQL3m/BOfnkk53CQ7NEIR1GU0FuQ2FgDySd+BsKDgVnjHJB1l3o+m1NmNc4bOY5wWcS/Qcoan6rXyEUtYZA3ieDx6bTibqh4HzZFsL14n+LudWPoBLbxLkQIMTNqhN1mh4cJhEYnaj5Fs1pEKE+gVEIaWsBmRm1VM6NztZ8IFtFjsBJEU2GBNIM946sOp/rTs2Z64JBQ25OU95pjhA4su82lE7HpoBiQ4C4IZ2o2Bbqesi+aW9ibwoE+KhtBNX0QeSjqLBW/NayujbwFxOuO/aK7UVN2f5RE2wLgROZc0g2nevubTolq8ZIxWkC0R8nQHcrGUec9L7qPFwdEaNNpJX7GLWQ4MEPTCAWMHsKOffGQIplYZE5s7AaevhCMcEgs62Ie0c0GCeLwVlyHZh4SB6FbiQQ/8E+Tn8PkMBCy/BRbHAInCPyXFzFhowHm8B6K2bnd2OQGVKOYI3TLBnn+hMIsd6Qsen8DXEvPDC3sOl8N2TxuPVVgjwyVTJW6oihgv2iOZI5RrZfn01PzWl6kGZ8zQxpxv9KRS5s7+Bz3BDankOWmzxIC3Sics60MyNP1wVyEo0RRKH8gkUoe9kaA6mJFnuaApBm6qsl872JkJE5MBTFlNGbO9TaqI+zj3OnnXZyj+Njkz7dlyEFadTMKL3gKOicrG+PKfaDOi2PFkyjXyINkP0I+GmEwgjX96hO3y+BKkMAEeIDIuqCH4WgWY57h02vTx7HfuBcsY90/Kb1hJ4kwXZh67DV9dn01J2mh45JOtyo4fF0Fw/RClkXE4dGGKKZrIHzRBPnQhMx1nwEGpEVERb1iSw+zxLoSERWQVKuWe/E8NF6T0ZKh18x6xPifzD/cJi+UQgHuuWWW1q3bt2cA2JOhrLOMEooNrmlCgI0SjQEbMj8IT9WsD5wiuw3JJhEYaq5lQIlhhIIjpX7UV9WEzL0YSC1M3D+HpwotULsIYlQMWvO+YIt86og/TQ151/BnKaHiAP5lQwGKQInmk8HU4hgAJBmcJB8N+qxLIrQ6hP5wq+p4DzJlskS+JvW+5DqE2mCQsB9JXNjQYU4KIUQ3e+4447VTjN3sCWFX4shCwrl3tERjPHFFlASoCENObYpj74LFZwlawbZj+9GlsbaSeqhLMUGZZDvRrZM8IxNZ24Vu7kxCVgfBDeUE/yDHwruNAEpBsNDdhlyfSJf/J5EoqwsNmw0BDUoIn8ygCw88DlJfEcwTQNINyEOfoWE8+P3NutymC1btnR7Obfddlv3U2Mh/XYu0T2ZGcoFT3EptSdF+S0qBJrFfNpYGtS06UnsnAgN/BQZJ+XFojhNTynLeaUuVUqKDReCti222KLaUe62226299572zHHHOOyUTZ4E/wUcr9zU8hC7StfqJlV2dvoVemRhV6UfEEVYBTVaQohksXv42zbtq317NnTSWbUzOprwBNCNA3vNEtLKxCimULzSVb3cQqRFXCaZVVjnYaGhoaGhkZDY/2afwG//rd5xJ3U3AAAAABJRU5ErkJggg==)
Question 5Outline how one might achieve the following transformation, showing reagents and the isolated intermediates in the synthetic scheme.
![](data:image/png;base64,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)
Question 6Outline how one might achieve the following transformation, showing reagents and the isolated intermediates in the synthetic scheme.
![](data:image/png;base64,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)
Question 7Outline how one might achieve the following transformation, showing reagents and the isolated intermediates in the synthetic scheme.
![](data:image/png;base64,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)
Question 8Outline how one might achieve the following transformation, showing reagents and the isolated intermediates in the synthetic scheme.
![](data:image/png;base64,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)
Question 9What is the major organic product obtained from the following reaction?
![](data:image/png;base64,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)
Question 10What is the major organic product obtained from the following reaction?
![](data:image/png;base64,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)
Question 11What is the major organic product obtained from the following reaction?
![](data:image/png;base64,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)