Question 1
A compound, with molecular formula C
7H
7Br, displays the
13C NMR spectrum shown along with the DEPT-90 and DEPT-135
13C NMR spectra. What is the structure for this compound?
![](data:image/png;base64, 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)
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dluJIzO7dra1jPrn0DVv2KPhVrGlXthLY+IkjuoXgZh4t1ZiAylScNclT16EEeoNH7P0FprlvYaF4tsLaT4i/CwvoXnonlqYJIkWG9hjB2qtxbohyB8rCaMYAYEA9D+EHw1tvhN4A03w7DcyajdR77jUNTnH73UL2VjJcXMn+1JIzt7ZAHAFdnRRQAUUUUAFFFFAGT4t8K6X458L6t4d1y0S/wBH1W1ks7u2k+7JE6lWHtweo5FfK/8AxVNto2P3+sfGD4K3H/bfxRoEy/8AjzXEEfvi7tOwFfX1eW/GzXdG+FthL8QYdFTVPHTWo8OaJAjFZdQnuZkMFpwcFTMqMWIOxRIwwN2QDu/CXivSvHXhfSfEWh3aX+j6rax3lpcx9JInUMp9uD06jpWvXzp4C/Yh8B6F4R06118avqmvlGn1K9svEOpWNvPdyMZJnighuEjiQyO21FUADHfJroP+GOfhb/0D/EP/AIV+sf8AyXQB7XRXin/DHPwt/wCgf4h/8K/WP/kuj/hjn4W/9A/xD/4V+sf/ACXQB7XRXkGi/sofDfw/rFjqljY66l5ZTpcQtJ4q1WVQ6MGUlHuSrDIHDAg9CCK9foAKKKKACisnxV4bg8XeH7vSLm71CwhuQoa40q+ls7lMMG+SaJldOmDgjIJHQmvNf+GYtC/6HP4kf+F1qv8A8foA9gorx/8A4Zi0L/oc/iR/4XWq/wDx+j/hmLQv+hz+JH/hdar/APH6APYK8q/aC8datoHh/TfC3hOZY/HnjC5Ok6NIV3CzG3dcXzD+5bxbpPQv5adXFVP+GYtC/wChz+JH/hdar/8AH64PxP4AtP2bPif4W+JiarruueGpo28M67N4k1e41OTSobmWMwXcUk7s0UYnSOOUAgFZFc/6qgD3v4feBdJ+GXgnRfCuhwtDpWlWyW0IdtzsB1d2/idmyzMeSzEnk10NFFABRRRQAUUUUAFMmiS4ieKVFkjdSrI4yGB6gjuKfRQB4Z8DZpPhP4x1f4M37sNPsYm1fwfNIc+bpDOA9oD3a0lYR4znypLc+te5186ePvDsP7Rfx5sdCt7zUNM0D4ch7jUda0W9ksryTU7qDaljFcRFXRUt3MswVuTJbg9DXV/8MxaF/wBDn8SP/C61X/4/QB7BRXj/APwzFoX/AEOfxI/8LrVf/j9H/DMWhf8AQ5/Ej/wutV/+P0AU/wBrf4ueLvg38M9M1TwPbaLdeJNT1/TtDtl8QJM9mrXUwiDP5Tq4AJByCcc8HpXlXiH42ftK/AUaX4k+LWgfDHWvAkup2mnX8vgi4v476zFxMsKzBbn5ZAHdMqvJz2GSM39tr4TaZ4Q+BOj6ZF4q8Vx2+qeN9Ajm1XU/Edzd3Niv2oKZYJrh38llDFgw4yoJzivJP2lPhd4Q+Bvgaz+I+l/tCeKfiZ4i8L6la6hpPhPx34oh16y1G5Eqqsa2yqreYAzMHXJUru4xkAH6A+I/i94E8H3txZ69418O6JeW7QJNb6jqsFvJE024whldwQZPLfaD97Y2M4NdbXyL4F8D6D48/by+K2reIvD9pfXVp4S0EQ22pW6Ti2M3nF+GBAYeWoyPf1r66oAKKKKACiiigArwqL/ixXx7aL/VeB/iVcl07R2HiBUyy+irdxJu/wCu0Ld5q91rkvir8OLD4s+AdX8L6hLJapexgwXsHE1ncIweC4iPaSORUdT6qKAOtorzb4DfEa/8f+DprbxFFHaeNvD102jeIrOLhUvIwCZUH/PKZGjmj/2JVHUGvSaACiiigAooooA5L4q/Eew+E3gHV/FGoRSXSWUYEFlb8zXlw7BILeId5JZGRFHqwrD+A3w5v/AHg6a58RSx3fjfxDdNrPiK8i5V7yQAeUh/55QoscMY/uRL3Jrk4v8Ai+nx7aX/AFvgf4a3RRO8d/4gZMMfRltInx/12nbvDXutABRRRQAUjKHUqwDKRggjIIpaKAIIrG2hcPHbxRsP4lQA1KY0Z1cqC652sRyM9cU6igAooooAKKKKACiiigArw/49Ws3wy8S6P8Z9Mid4tFh/s7xVbwqWa60R33NNgdXtJD547+WbhRy4r3Co7m3ivLeWCeJJoJVKSRSKGV1IwQQeoI7UAJbXMN7bRXFvKk9vMgkjliYMrqRkMCOCCOc1LXh/wIuJfhf4n1j4M6lI7W+kQ/2n4TuJmJNzorvtEGT1a0kPknv5bW5P3jXuFABRRRQAUUUUAFeFeDv+L4/G698aSfvvBngaa40fw6p5jvNTOY7++HqIhm1jPPP2kj7wNbf7QnjTVtP0jSfBPhK5Nt458ZztpunXKDJ063C7ru/I9IIiSueDK8K/xV33gfwXpPw68H6P4Y0K2Fno+k2sdpbQ5yQijALH+Jj1LHkkknk0AblFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFZviTw7pvi/wAPanoWsWkd/pOpW0lnd2swyk0UilXQ+xBIrSooA8b/AGePEWpaTHrPwu8T3cl54n8FmOGG+uD+81TSpN32K8z/ABMVRopD/wA9YJD0YV7JXjH7Q2h3/huTRfiz4ctJbvXvBwkOoWNsMyapo0m03lsAPvOoRZ4x/wA9IQo++a9Z0LXLDxPomn6xpV3Ff6ZqFvHdWt1C2UmidQyOp7gqQR9aAL1FFFABRRRQAVwHxw+Jcvwu8CS32nWi6n4l1CePStB0tjj7bqMx2wxk9kBy7t/DHG7dq7+vCvh7/wAXv+Mmo/ESX974R8JvcaF4VU8pc3WfL1DUB2I3KbaNv7sc5HElAHf/AAb+GkXwn8AWGhG7bU9SLSXmq6rKMSahfzMZLi4f3eRmIH8K7VHCiu2oooAKKKKAOX+I/wAMPCvxd8Mv4e8ZaHa+IdFeVJmsrwExl1OVbgjkVwXg39jf4I+ANftdb0H4Y+HbDVrRxLb3f2QSPA4OQ6F87WB5DDBHrXstFAGHYeCdC0zxbqvie10yCDX9Vghtr2/UHzJ44d3lK3su9sfU1uUUUAFFFFABRRRQAUUUUAeFfF4f8KY+JelfFu2/deHb5YdB8ZovCrbFyLPUCPW3lkKO3/PKdieIhWr4r8U/ERtfuz4Z1/4cLoeV+zDVZblrnG0bt5jkC/e3Yx2xXq2q6VZa7pl3pupWdvqGnXkL29zaXUSyxTxMCro6MCGUgkEEYINeZ/8ADJ3wQ/6I38P/APwl7H/41QBz/wDwlHxi/wChh+E//fd5/wDHKP8AhKPjF/0MPwn/AO+7z/45XQf8MnfBD/ojfw//APCXsf8A41R/wyd8EP8Aojfw/wD/AAl7H/41QBz/APwlHxi/6GH4T/8Afd5/8cpvjf4t+LPDPw5g0tb7w1q3xT8R339j6Bb6CzvbLLIpP2iRXZm8uCNZZpD0Kx4HLCui/wCGTvgh/wBEb+H/AP4S9j/8arc8H/Ab4Z/DzWRq/hX4d+FPDWrCNohfaPoltaThG+8u+NA2DgZGeaAND4XfDvTfhR4C0bwrpbSTW2nw7XuZzmW6mYl5p5D3kkkZ5GPdnNdVRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAeV/tAeB9V13QdM8VeFIRL478H3B1XR4y237Yu3bc2LH+5cRbo+eA/lv1QU65+Luu+KPA3hfxV8NPCMPjjTtat/tLC61dNMe1XC4Vg8b5cNvVl4KshB9vUq8jvP2VPhvd6nqF8unazYS391Le3EWmeJtTsoGmlcvI4hhuUjUszMx2qMkk9SaAKH/AAs341f9ER0//wALSD/5Ho/4Wb8av+iI6f8A+FpB/wDI9W/+GT/h3/zz8Uf+FprX/wAl0f8ADJ/w7/55+KP/AAtNa/8AkugCp/ws341f9ER0/wD8LSD/AOR66PwT498dX13fyeOPAVj4I0W1tHuTqY8RRXq5UjKsoiTau3cxYnA2+9Y//DJ/w7/55+KP/C01r/5LrO8RfsZ/DLxNoOo6ReQ+J2tL63ktpQfGGrSDa6lT8r3LI3XoylT3BHFADvgBZXHxF1zWfjNq8EkT+IolsvDVrOpV7PQ0bdExU/de5fNw3fa0Kn/V17fXjHwz+IOseDPEtp8MPiLLF/b3lsPD/iGKIQ2viG2jHICj5YruNR+8hHBA8yP5chPZ6ACiiigAooooAKKKKACiiigAooooAKKKKACiiigBCMjB6V4X8Iz/AMKX+Juq/Ca4/deHNRWbXvBjt91IC4N5pwPrBLIJEX/nlOoHERr3WuO+Jnwp0T4rafptvq739ncaZeLf2Go6TePaXdpMEZC0cyEMu5JHRh0KsQaAOxorx/8A4Zp07/ofviR/4WF5/wDF0f8ADNOnf9D98SP/AAsLz/4ugD2CivH/APhmnTv+h++JH/hYXn/xdH/DNOnf9D98SP8AwsLz/wCLoAX9obxXqr2Wj/DvwpdvZ+MfGsklnDeQ/f0uwQA3t/7GONgqZ6yywj1r0jwj4U0rwJ4W0nw7odolho+lWsdnaW0fSOJFCqPfgck8k8muT+HvwO0H4deJNR8QW9/rmua5e2sdi2oeIdVm1CaK3R2cRRtITsQs5YhepCk9BXodABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFYKePfDEnis+GF8R6S3iURmU6ML6I3gTGd3k7t+Mc5xW9XgluP8AjPHUP+ya23/p0noA97ooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAiurqCxtZrm5mjt7aFDJLNKwVEUDJZieAABkk1xy/G/wCHLafaX48f+FzY3k5tba6Gs23lTzDGY0bfhnGR8o55rtq+C/BAH/DMP7OXH/NVU/8ATpqFAH3mCGAIOQehFLRRQBzHxH+HGh/FTwrcaDr1u8lq7rNDcW8hiuLOdDmO4gkHzRyo2GVxyD7Eg8F8OPiPrnhPxVb/AA1+JVwkniJ0ZtC8SLGIrfxHAgyeB8sd2i8yQjgj95H8pIT2SuY+I/w40P4qeFbjQdet3ktX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◦ I
◦ II
◦ III
◦ IV
◦ V
Question 2
A compound, with molecular formula C
4H
9Br, displays the
1H NMR spectrum shown and
13C NMR spectra. Propose a structure for this compound.
![](data:image/png;base64, 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◦ I
◦ II
◦ III
◦ IV
◦ V