The product shown can be synthesized by two different pathways as shown by the reaction conditions. Draw the structure of starting materials that should be placed in each of the boxes.
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)
Question 2Which of the following would represent the correct reaction conditions for the following conversion?
![](data:image/png;base64,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)
a.
1) KMnO
4, 2) LiAlH
4 b.
1) Mg, ether, 2) CO
2, 3) LiAlH
4 c.
1) NaOH, H
2O, 2) LiAlH
4 d.
1) SOCl
2, benzene, 2) LiAlH
4 e.
either b or c
Question 3Instructions: Carboxylic acids are synthesized from alkyl halides via Grignard reagent carboxylation or nitrile hydrolysis. Choose the best method for affecting each of the following conversions. Explain each of your choices. If neither method is appropriate, explain.
Complete the following reaction sequence with the missing major organic products.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAj4AAABGCAYAAADM3J4pAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAABvRSURBVHhe7Z0JtFXTH8eJ/o00IULmTKFIiUgalLFCg5ASMmSeh8wSKimzlamBKEOhoqKBJDIryZCQOfNs/31+zn7rvNu59d69d/fefe/7WWuvd++55+577nn37PPdv2mv8c8//wz6t01TU1NTU1NTUyvrDeEz14nVyocffuhmzJjh3nrrLXv+wgsvuLlz57pXX321YNusWbPc/Pnz3Ysvvuh++ukn2yaEEEKI7ED4TIsei8D8+eef7sQTT3T77befe/TRR90jjzziWrVq5c4//3zXrFkzV6VKFff888+777//3g0aNMitscYarl+/fm7p0qVRDyIfWLx4sZsyZYp74okn1NRy1iZMmGDjw2+//Rb90soey5Ytc1OnTk38/mpq2bRp06a55cuX2+9Mwmc1Mnr0aFepUiW7uD2DBw92kyZNcj179nSbbrpptNW5999/34TP+PHjoy0iX+jTp4+rU6eO22233dTUctYaNWrk1l57bbMYl1WGDRvmKleunPj91dSyaRUqVLB7LUj4rEZat27tzjvvvOjZf/z888/uq6++cgcffLCrX79+tNW5RYsWmfAZNWpUtEXkC926dXOXX3559EyI3PDXX3+5rbfe2i1cuDDaUvYYMGCA69SpU/RMiNzRtGnTAkOChM9qgsGqRo0a7uGHH462FIaL/X//+5/ba6+9rDG7Q/iMGTMm2kPkC0ceeaS79NJLo2dC5AZi/RA+7733XrSl7HHddde5Qw89NHomRO7YfffdLcQEJHxWE++8846rWrWqxfUkgcWndu3a7v7777d29dVXm/AZO3as+fSffvppC34WpR+EzyWXXBI9EyI3/PjjjxI+QmSIhE8JQSBzmzZtomeFad++fSFX1wcffGDCh6AsYoP69+/vWrRoUfCPE6UXCR8RAgkfITJHwqeEwJKDmLnvvvuiLc4999xzJnI6dOjgatWqFW117rXXXrN9eQ/ZYNC9e3fF/OQBEj4iBBI+QmSOhE8J8fvvv9tNsWHDhmb9Oe2008yiM3HiRHfQQQe5vffe20TRl19+aUHQTZo0cX379rUsDqLRiUyfOXNm1JsorUj4iBBI+AiRORI+Jcwff/xhAuftt9+25wgizy+//OL+/vtv9+uvv9pz9gW23Xnnna5ly5b2XJReJHxECCR8hMgcCZ8S5uOPPzYhU1Ref/11980331hG2EknnRRtFaUVCR8RAgkfITJHwqeE2Xfffd0tt9wSPVs1WIcuvPBCN3v2bPfJJ59EW0VpRcJHhEDCR4jMkfApYViy4tZbb42eFY24O0yUbiR8RAgkfITIHAmfEoaU9ttuuy16JlYGgzwLtbKEh4f4J6xfuABZ3PXf33D0yop89tlntr4R+/vFXqmK/corr7g333zTvfzyyxZXxUKxLBD70ksvuU8//dT2yxQJHxECCR8hMkfCp4SR8Ck6iB5f3BGBAj/88IO79tpr3QYbbOAeeuihtMKHQZQq2LgKu3btapY23ovoYXvFihXduHHjbFHYoUOHWvkARMuCBQuiHjJDwkeEQMJHiMyR8ClhJHyKx0cffWSiZJ999rHB329r0KCBPU6CxV95DyLHc/zxx9uPn0y5U045xVbD9xA8zv633357tCVzJHxECDIRPkwKsGJS9f3rr7+OtjqzamItZWKxstXeWWrnpptucgcccIBVj/fw3jfeeMMspawh9sUXX5j1dP78+VkJMwkfEQoJnxJGwqd4sNwHImeTTTZxF1xwgW3DTcU2Yp8YdFkU9PDDDy9YwLFLly7uiCOOsMceL6BGjhxpdZKqV68eveLM6sNrDPLZIuEjQpCJ8CF79MEHH3QbbbRRocU/uaZ69uxp142fTKTCdUJRVRYOHTRokOvVq5e78sor7TX6xOLK0jpMJHBF0z+1xnArZ4qEjwiFhE8JI+FTPKhi3axZMyv2iJWGH++SJUsKLD6HHXaYucNwf22//fZu6dKlbtNNN10hgJxCkF74IEzWWmstKxzJe/mf8NqwYcOivTNHwkeEIBtXF1mklSpVsmvE88ADD5gASoLJxDrrrGPXSpwKFSq4m2++2R5z/TGZ8Nxwww024cgGCR8RCgmfEkbCp3gQxLzNNtvYYwZiLDVz5sxxO+20k5nZp0+fbjNQZqbbbbedBS8Tv0PBxzh+/TNifi6++GJbDZ8bAYMtliRe84N6Nkj4iBBkI3zGjx9vNcD4jRPED3fccYdNKrB2nnzyye7UU0+13z9WIiYA7Lts2TLb14Owadu2rVla/bXmGThwoOvcuXP0LDMkfEQoJHxKGAmf4oHwYXaJyGFQxkKz5ZZbuh133NFeHzFihC3/QRxD3Aq0xx572GMPs1hmrFiOzj77bLm6RF6RjfC5++67TfCceeaZbquttjJBg8WHYqpMGLiWmDxwfXz33XfurrvusuuByUIcrjUvnnbZZRfrD8FD23///d1RRx0V7ZkZEj4iFBI+Jcyee+7phgwZEj0Tq4Isq8022yx65iwYk8G7Ro0aFqSJgCG7i/0QRKx19uSTT9oA/cwzz0TvchbXs/nmm9vj4447zgZ5DzcC9pfFR5RWshE+WHeIi4Nq1aq5Hj16uMcff9wEDP2dfvrp5qriuiIImiB/rofUgqlYgrC0fvvtt26HHXawRZaZUNCwmqbG1RUXCR8RCgmfEuaiiy4y64RYNQywDKiNGjUyK9m/v1fb/thjj7kWLVrYIE2aOo8RGwzWzFZh7Nixtuo9g/EJJ5xgpnmyTqZNm+bat29v7jPcYXzGFVdc4bbYYgubsWb7v5HwESHIRvjcc8899tsHft9169a1awphw80AKyqZjWzjeuDa4VrC2hqHqvNYeWDbbbctdCzXX3+9YnxEqUXCR+QNf/75p1lwsPLwNw6uL6AwIab8zz//3GKA4lWuGdjJREHs+P1xa3ETIRvlq6++KvgM/mLm//nnn22/TJHwESHIRviQvfXss89Gz5yluCNs6KtevXr2m+WmsPbaa7uJEydakVCyuFq3bl1w3SGeeJ0kAa65DTfcsFAGF4IIYeQnJ5kg4SNCkVb44Co444wzrKgbFwk/asyjixcvLkgT5kLhOdu5gaQDFwPqn4to1qxZ7pFHHrFAON7LX24uzCbwMVMPIl1fzD4IzOvXr58F4jHT51hIn8RMy2DARUof9L2y4nPc1M4//3zXt29f22/ChAmF+qK4HTdY39e7774bvdNZ9V++D8dCYO2MGTMKzo3PjOAxfbHqOsedDs4rfXFOGIBw03BeGVA4Lgr18V05NxyX74tz1L9/f9e7d287tjFjxtj7/X68TrYT55e+/OrvSfB5WFLw2fP/oS4H8PlFbd7/zzmbN2/eCgMyGR8cC+cHgVFekPARIchU+HBtY9088MADC42zXP9MFkaNGmUuYqyjuK86duxYIP5PPPFEex8xPAgSX8sH1xjuZyxFXP+MhbjAcCUznmWKhI8IRaLwwRXQsGFDq8tAnAOPCX4jLoKLjYBQIHaCAFLEQ7oFM8kQwFfMTZr3M7NAuGBG5cLg4uFGyGtk1hCYyg07FW7+9evXt9evuuoqEy0tW7a0LB7SlonTYEkCBA2CjYsXYZQEIoAL9dhjjzULAPUm+F4INL4rsxvSoBkYzjrrLHN7IHLg3HPPtfRovg9uKr4P6aEcE98HoQj0xcV/zDHHmAhKgsVGN954Y+vLu2b69OljlYSpi8HxI3R4nXPDawgMBIR3xeCWYf+qVavaTM7vxzlExDRp0sStt956Zq5Ogr45BjKaKPRHEDCDHyKV/1tRG9kdwDkjhqB58+bukEMOsYEQ8P/vuuuuVl8nLiLLOhI+IgSZCh+sMwiZ5cuXF1g9Pd46w+QRUl8HxiPGxjhs4zpn7CXhgP75HPqJi6viIuEjQrGC8Jk0aZKrU6dOoZs1AocbpL+RxuFGibUkCcQJ5tD42krnnHOOWUyo/ukzcYCqutz4ETKp4K7gQBFkcRAVXPjMTh5++OFoqzMLDFkGSRAAi1kWS4kHi4gv6IU5d/To0fYYqGaKgAHEDccYr3dBKjSiiO+IaIpDxhbp0kmQPUFfWGc8nGOEIN8Lk7OHvtmX/wMuGQQgyy54GIgQawg69sN65OF7rb/++tGzwvB/IBjY+/uBiqsIKuJlGFyL2lJdQogvjmX48OHRFmeDWD4GchOsiXjhd1JcJHxECLjmMnV1rW4YTxkHUgXTqpDwEaFYQfgwc08VN6j4mTNn2g2V4nFxsDYkmTMRKwS8YcmJw00EdwxLDuy8887RVmfuEX9zT4VS6Lw2derUaMt/YDngwkdgxC0a3NCxKCXBl2Wtp9SaFFiUAL90XPjgiqIvBAd/qX8RB4GAFQZRmCq22rVrl7jsAX1xjhEHcQgoxCXExY5VycN35PsjMAlGXHfddVewsHEuMGOzX1wEkspN8GISiKK4wPKknudMQDztvffe1v+UKVNsG6ZwBrN8g98sBQ4p+sZvjfgF/hdFcdlJ+IgQ5IvwwYrEJI1xiYKjTDiJD8I6vyokfEQoVhA+rVq1co0bN7YNqSBKWCqAVEffcBmRCpkKrg1+7IiQJBA+WF58P7jE2D9J+GDB8Tf+JLDSdOvWraAvBEWqePPgHsM1lg7qTxBz4/vCysR7EEbpjg8QhpSC9++jMTAlWXwQL/SVdN4AgUB6tu+HGy37Y43DGuTTsFPBt85+3bt3L3gvVjXcYklQqZj/QRJ8Xz6rqA3rXhzcXAQXsw4WogE4r1i6VgaiEMsKYrI0NT94xxvuSNyquBjTzWYlfEQI8sniw4SOeKH4tYNrnnH63nvvtdiiJCR8RChWED7c5InFSIKYE6w03Jh8QyTh6uGGReyPH+Sx0uDmQgAlQQwIFiHfj0+ZxNVDX8SYEL+C3xhrin8tCUQU8Sm+L8RGXLzhQvJxSQTncRGmg3RoUjF9X8S7kB6NqKACMMeVBC66+PehYQ3z6dS4k7B+MQgQRM25SReDhBsQEeX7eeqppwq+P0IsnZAhEJv9cCf592LB81YdrFy46xCQWOQQWHxOEnwW8UxFbYisOAgfVjlngG7atKlZgNh24403RnskwzEzoCfFEZVUIxgUsbzmmmva+U1qxEn5oPA4Ej4iBEnCh5gcJhasu1WaGpMfJqdJ141vjN+pSPiIUKwgfLg5xWNvPGQ5sWOSq2vy5MlmISDwmBsc1hvcYwgMAp9TIegN4eNjZ8C7s7AQITIomU6AMhYYMr646SQF6BJEh5Uq7m5DhHjxRnA21iAsQNygEVHEteBui+MD+hA+8TVpsOR4EUUQNN8vFd7Lfkmurvvvv99cIlgMmOEwWBEjxOfE43Q89IXwibu6iAPi3CBYeC8mYwKc4yAWEVfsF3fV4c7yVh1EB6ZmRBdiinNMPFcqDKrZwu+I7A8g+JG4JI6NVPOVwe8GsVuaGu5MBmaKHPIdfOM88v+85pprLEWeayQVCR8RgiThg1sJizSVyEtTI5mFpIv4teMb8YfsE49L9Ej4iFCsIHx8nAg/Vg/p7PwwiR1h5ssFBvwloBdzJTcsIKuJHzIw+8BKgqvKQ4wMAbTMACgi52Ebn8sNxPeP1QHrBn0jgCpXrmz7AftgmSHWhQDr+CKUWKCYpfM+X3fCCxhECJloCAIfo0F8ERlewAmJV+zFUsSsn89jOwIsHgNDKicZXPSPUItnQmDp4IbJe312AyINAUf6Od83Xk0YlxbnCkEUj8vxMT64xhA4nHPOB7EngKUHsYklif3iIhAB4sUNtWmA2BuqrnLu2J9MK///4/zmIgAZa1J8FuctemTA5RsExHPsNAZqXHZkwRH/5QVzOiR8RAjyydXll7ag1axZ0yZ9XD+MZyubZEn4iFCsIHx4gJBB4CBguAkyc6dGDGKFG/KgQYPsDQgBnmMF4iaMZYbnuKg8pMRjcSAGBIsLKdy4eBAhWIR4zHtJGyftGrOot8ZwYD44mqDf448/3gKMOSZEDy4tAuX4TCw6xFlgXcD1xbZ4PAnWKNxWwA0faxNWJ/oi1oXsLVL2OVasRaSDM9sn2Jm++B7AzZzYDo6XjC7+cvz+3JAeDxwXffE9vXUGyw2Vg7FSAa4gHyfCzRHhw4yNZSwQUQgYrA3U2ODckLJPX7is6JfvzPETwMy54rP9fpwvRCR9EROE5cmDuwyhBohZLFnU6KAv4lX4XyP4ON9FbZdeeqn1BwQz87kIuHjWGhYn7/rLJ0j9xUXI+eE3URwkfEQI8kX4MOnD0s09AstoUqmSdEj4iFAkCh8gBoSbp09F5wfMDZebgLc08JcbgX8OiAsCoOMQ1+JjToD9uaGzneh+akAgdrCKcGFgfeCzccekwns5Jp+V5Y8Byw7F/rCI+OP01h5u5kk3H1wT9MW+sLK+/OeBz74i6BWw8hCgx34+UA9rku8LSwuCBetLPBUeUvvivPAeXy+D/wPnjXODYPMzJD6TY4ofP334/Ugv5xjoi+NgG3BO/WMP55vzT1/8n4HjxOpX1OaFIXAe+VwsJal1PLzVqbwg4SNCkE8WH8aUpJpAq0LCR4QirfApLrhocIkRH5Oawl5ccLdhcWKmkBT0VlS4yRLHgomVm3M8sBaxkbr2TCj4HFLQiZ2ijlFJrM2FuOH/gnUH91xSIG6+gJAjYB2Lm19BHSsTljEarr8k+D1gieM97OfT7EMi4SNCkE/CJ1MkfEQociZ8cBPhWkoKQC4uxL8gEHBPebdaJmBN4ubIjYe+4plHZGelq/WTa4g54kaL8MCVVxLCB0sS54HzihjMZ+GDJQ63HoLWV9TmBkD8DS42rGWp8FvA3E4JfmKhiAkjCy9dpmCukPARIZDwESJzciZ88g1m+6mVlkX+gFsvtSwBGXfphDIxTGSW+CBuIJaNGkNkFIZCwkeEIBvhwzVAvBpxeYQBMJEgFo8leIjBXJkllIkCVngmHvG4wRBI+IhQlGvhk25ZC1H6YaAm2444ImKZaASpky2SCgM98VUM7HGIRcJqtKqiitkg4SNCkI3wIebmwQcftN8+QftcH8QacjPAaprUJ3GYZDNiNcV1T1IEyRXxbNpcI+EjQiHhI/ISArEpb0DGGiUPaNWqVUtMl8c6xCCfunyI3+7jhEIg4SNCkAtXF+VE4ktHEAN59NFHR88KQ/0trhXcxB7WV6S8RyjLj4SPCIWEj8hLsPiQ8o8AIhOQRuFHb70h5oxSA6Tmk+HGvqnWIDLZZPER+Ui2wodrglpnc+bMsZg4GiVHkoqqArGSWE1TWWeddQoWeM41Ej4iFBI+Ii9hUdZ4AUxg0CZ2AbM9g3SPHj3MdE9Fa4K6sQjF0+kRTVRjptJ3KCR8RAiyFT6UycBaSukRJgW0WrVqFaq0jzjycO1QHywOKepkq6azEmWLhI8IhYSPyDsIxqTQIwu5Ll682LYhdlg+haw5HnsYOCmSyYyWLC4COkmHX7BggRWxDDVb9Uj4iBBkK3yoU8b7qRzva6xRSJUFjoHri3UZKWKLAEpaYodYISw+FFANgYSPCIWEj8g7EC4MipQHuPPOO20bNaQIXr7ssssK6jNh6SF130M8AzWMmN2yfhvvj2d5hUDCR4QgFxYflu6Jr1mIK9gLH0p/UM2eKvYIIpaXwC3sC616ED6hYuQkfEQoJHxEmYRq1qwvx6w0tVo0ViIG/tWBhI8IQTbCh2sCNy8WUyw+PGcZHUo+sNxPvA4WAc9UZWdNOpbvwbpDNXayKHEnUwst7hLLJRI+IhTlVvhQwJAVw0XZg1ksC7GycCsVu+Or1a9uJHxECLIRPlg5b7vtNnNjIS5wHVPtnN8phVb9wsnPPfecLTbsl51hP+r+4DJu3769xfywrE4oJHxEKMqt8CE4lgtLlD1YYJXV9iloiPhJquS8upDwESHI1tW1KliCiDo9pKynuoOxFlEJPjQSPiIU5Vb4CLE6kPARIQgpfN58801Xr149V7NmTVtfkHXxSgIJHxGKci18WLJg6NCh5t9m/Sz81virsRAQA0JsCDMb/Nu8lg4yJCjwNWvWLFv8lJXN/arsZBhR9ZSYE/rm8cr6EmULCR8RgpDCh4rmFCokFo6x7PPPP49eWb1I+IhQlEvhg5hhMUtSNHGHUIadQGdORIsWLVzv3r0tTgQBxOKmmHzTVSelZDtrRvEeCoCRBTFs2DALCKSa8AknnGBiaNKkSRY4SIoogkuUDyR8RAhCu7pKAxI+IhTlTvggeho3buzatGkTbXHu+eefd61atbLHiJP77rvPHgOvpRbK88ybN88KeE2YMCHa4mwNG9Kq/XII48aNi15xrnXr1m6jjTaKnonygISPCIGEjxCZU+6Ez7Rp02yNp0WLFkVb/oM6MEDKJgv4eSjpjpUmic6dO9vgEwf3Fu9nxW+ED9ljHhbR3GyzzaJnojwg4SNCIOEjROaUO+HDhYRrKh3t2rVzvXr1spgdGimfWIiSaNmypRXDS4JsCIQPJeB9Xw0bNrRUUFF+kPARIZDwESJzyp3wIbYnnesKcIHhqpo9e7Y1gp8p0gUE+VHRlMJ4gOtqVcLnyiuvLOiLWCIWBsQqxDIKI0aMsFLxouwi4SNCIOEjROaUO+GDG4qFK9PVocDVFS94h2DxFZ5Z6BJ3FYv5EfuDq4sA5lSoe/Hyyy+b8EHgeFg9HOHz6aef2s1w+PDhFgwtyi4SPiIEEj5CZE65Ez5LliyxUu2s2eRBiJx11ln2GPdVPOuK6qW4qIAUdejQoYMbOXKkrWWDuLnmmmtsO5ACSoAzMUS8Fg98RvjEY3xYNgPxJMouEj4iBBI+QmROuRM+MHfuXLfBBhtYJhcZXAiSsWPHuvHjx7sqVaqYawu31g8//GAp7xUrVnRDhgyx9yJ+ECveYkQJ97p167qLL77Y+uIvgmbw4MEmfKgczOKYiCSKgdWuXdvEELUy+vTpY6XfRdlFwkeEQMJHiMwpl8IHsPIgRnBZsXwFUKyLlb1xU7ECOIUJX3rpJdv21ltvWV2fLl26WE2eOPQ1c+ZM64v34OqimCHv4TPoiwGKIon05VcPB9Lnx4wZEz0TZQ0JHxECCR8hMqfcCp/igvVn++23N1fYwIEDC7mwigt9Ud8HqxI3RoolirKJhI8IgYSPEJkj4VNEFixY4A488EDXsWNH17ZtWwt6zhSWryBNnppCWJlE2UXCR4RAwkeIzJHwESIgEj4iBBI+QmSOhI8QAZHwESGQ8BEicyR8hAiIhI8IgYSPEJkj4SNEQCR8RAgkfITIHAkfIQIi4SNCIOEjROZI+AgREAkfEQIJHyEyR8JHiIB0797dXX311dEzIXJHgwYN3MKFC6NnZQ8JHxEKCR8hAtK1a1dbloSFb9XUctVGjBjhqlevXqYtPgMGDHCdOnWKngmRO5o2bWpLVIGEjxA55vbbb7cV//fYYw81tZy15s2b2xqDfuHkssiwYcNc5cqVXePGjdXUctoqVKjgJk+ebL8zhM90eySEEEKUICzkTHX7iRMnqqnltE2fPt2WjgKEz4v2SAghhBCiTOPc/wEl4ojQbGWTrQAAAABJRU5ErkJggg==)
Question 4Instructions: Carboxylic acids are synthesized from alkyl halides via Grignard reagent carboxylation or nitrile hydrolysis. Choose the best method for affecting each of the following conversions. Explain each of your choices. If neither method is appropriate, explain.
Choose best method:
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)
Question 5Instructions: Carboxylic acids are synthesized from alkyl halides via Grignard reagent carboxylation or nitrile hydrolysis. Choose the best method for affecting each of the following conversions. Explain each of your choices. If neither method is appropriate, explain.
Choose best method:
![](data:image/png;base64,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)
Question 6Instructions: Give the major organic product(s) for each of the following reactions or sequences of reactions. Show all relevant stereochemistry.
Refer to instructions and answer the following questions.
a)
Give major product(s):
![](data:image/png;base64,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)
b)
Draw the structure of the intermediate product(s) that form(s).
Question 7Instructions: Give the major organic product(s) for each of the following reactions or sequences of reactions. Show all relevant stereochemistry.
Give major product(s):
![](data:image/png;base64,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)
Question 8Instructions: Give the major organic product(s) for each of the following reactions or sequences of reactions. Show all relevant stereochemistry.
Give major product(s):
![](data:image/png;base64,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)
Question 9Instructions: Give the major organic product(s) for each of the following reactions or sequences of reactions. Show all relevant stereochemistry.
Give major product(s):
![](data:image/png;base64,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)