Give reasons for the following safety rules.
(a) Contact lenses should not be worn in the laboratory.
(b) A chemical spill on the skin should be washed off with water, not with solvent.
(c) Solvents are not to be poured down the sink.
(d) Water should not be used to extinguish laboratory fires.
(e) To dilute concentrated sulfuric acid, we pour it onto ice instead of simply mixing it with
water.
(f) Broken glassware should be picked up immediately and put in the designated container.
(g) Closed-toe shoes should be worn to laboratory.
Question 2Consider the following reaction:
![](data:image/png;base64,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)
a)
Predict the major product of the reaction.
b)
If steps 2 and 3 were reversed, what effect would this have on the major product?
Question 3Predict the major product of the following reaction:
![](data:image/png;base64,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)
Question 4Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)
Refer to instructions. Draw the structure of product D.
Question 5Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)
Refer to instructions. This reaction proceeds _____________ (faster or slower) than benzene.
Question 6Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)
Refer to instructions. The Lewis acid catalyst in the reaction is indicated by letter _____.
Question 7Instructions: Consider the reaction below to answer the following question(s).
![](data:image/png;base64,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)
Refer to instructions. The nucleophile in the reaction is indicated by letter _____.
Question 8Consider the following compound:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAG8AAAB0CAYAAACL1Gw4AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAAy1SURBVHhe7Z17bBRFHMfxgVpL0aDgA59BQxBFqA/oA2yhtYWKpQoqAgpUooRiCCoq8Q9BCSoEFDFGFOKjYoxg1GqBWgvIo6JVFFBAEItSaan1BQqideTzc+e4Xm/r9XHXm7v5JJu73dnbm53vzuzM7M532vzzzz+zjywlwVwOHz7sd7tevMP5XltbWye8vLy8ZN68eSUVFRV1tkf7gnilKsgUFBSohx9+WGVnZ6sPP/zQ2XoUwkeMGKHGjBmj5s+fr3755RfZXlxcrG666Sb5bXp6usrLy1N33HGH+uabbyQ82kG8Yud70Pj777/V3r171fnnn69OOOEEEcsbwh977DHVvXt39ddff8m2e+65R8XGxqpFixbJOlRXV6s5c+ao9u3bq7ffftvZGr2ERDxNWlqaatOmjTruuOPUu+++62z9j5UrV6o+ffrId4Rhv2eeeUbWfSGXtm3bVm3dutXZEp2EVLx+/fqpu+66S3Jf165d1ZH7mxOi1LJlyzzi8XnyySe7irNu3ToR9/bbb3e2RCchFQ9RPv74Y5Wfny+Jn5OTow4ePChhiJeYmKh+/fVX1a1bN5WcnCzb/bFq1Sr5vRY7Wgm5eEVFRerQoUMqMzNTBBg3bpyEIV5qaqpavXq1bOe7GxSx7JOSkuJsiU5CLl5hYaF8/+OPP1RGRobcu0pKStRHH30kOe/nn3+WIpUi1g0tns55mzdvluMiPBdGtBBy8chhmt9//12dd955KiYmRk2ePFn17dtXtiPiqaeeqrZv3y7rvpSWlop4o0ePlopPXFyc6tWrl2yjKREttKp4sGTJEkl0Fl1UPvvss7L+8ssvy7ovubm56phjjlFffvmltA112/G5555Txx9/vPrss89kPdIJqXhJSUlStPny+uuvS/Gpi8oDBw6IkJ07d65XDC5dulRy6muvvSbr3g12KkPnnHOOqqysdLZENiERr6amRnIFueXaa6+VRPaFmuell17qrP0n4I033qgSEhLkt8uXL1cjR45Ul112mXrllVecvepC78yTTz7prEU+IRGvqqpKcgq5hk8qHL4gsL+usxUrVshvyJ0Uo+znjzfeeENlZWWp3377zdkS+YS02AwW1DTJpX/++aezJTpoFfHIHRSdLZFLqPB06tRJciY5d8GCBaqsrMwJjWxaRbwPPvhAapN8Nofy8nJpqNNMiI+Pl3smvTM0JaKBVhGPRjni8dkceBoRzbSKeLqHxF/FxRI4VjyDseIZjBXPYKx4BmPFMxgrnsFY8QzGimcwVjyDseIZjBXPYKx4BmPFMxgrnsFY8QzGimcwVjyDseIZjBXPYFpVvLVr1zpbLE2hVcRjIAji+Q5ttjSOkIvHi7HXX3+9iHfGGWeIkYClaYRMvJ9++kndfffdIhrLLbfcIuPO+T5kyBBbhDaBoIuHaE888YS8ko5QjNHjFXX49ttv1b333usRFHHZ3xIYQRUP14azzz5bhLn44otlPIE/GOFz9dVXy37sP3v2bBnebGmYoIi3adMmGbWDGCeddJIMWa6oqHBC3UE09ud3DKxEfIs7LSoetlOzZs1Sp5xyighw1VVXNdpqiv0nTZokXi0cY+jQoWIYYKlPi4mHrRRDiknwyy+/XIrII8d2Qo8SaHG4c+dOdeWVV8rxOnToIMfHo8VylGaLhwUH5m4kMuPKH3/8cVVbW+uEHoWEJ0d17NhRffXVV87WhuE4jIrt0qWLHB/niLlz5zqhliaLx8BIzN1IVBZqijt27HBC68I4cRKe/RhT3tii9Pvvv5fj4/TAMbhYNmzY4IRGL40WD9GeeuopTxHJwMZXX33VCa0Lo19pz7EfCT9z5sxmjan7+uuv1cSJE+V4LPfdd19UjUH3pVHiffLJJ+qCCy6QhMN+kQH+/sTYv3+/mjJliieRJ0yY4GqI0xRwg+jZs6ccm/g8/fTT8p/RRkDi4b536623SmJht4gYu3fvdkKPQgKSkLqIJIHdbDeaC76cM2bMkPjwXxdeeKFcXNFEg+LhhYIYp59+uiRQjx491LZt25zQunz66aeSgOyHeC+++KLH+DSYEJ/x48eLxwv/jRenWxwjDVfxMCrVtbxLLrlEvfTSS37FIKEwt2E/EpCEZKB/qKF04OIiHnTFEX8uvkimnng8rhk1apQkAsv06dP9iobpGwlE1Z/9cGIItAkQLIgnOV4X21x8+JhFKh7xsFCcOnWqR7Q777zTVQwS5KKLLpL9sFckwbxda1ubXbt2Sfz1udx2221q48aNTmjkIOL98MMPknM4UUy6vU25vfn888/FGlgnCq7r4ew6tGXLFjFjJa7HHnuseuSRR5yQyEDEo8HLCT700EN+xcBKmDAtGglCwpgCF+OZZ54ptd9IQsSjpogo/qratM/0PQR3oRdeeMEJMQuMWHv37u2sRQZ1xPP3Nhfi4YOJbaLJFsA8BNa2xpHC/4oXKVjxDIDmAh6dvs0bK54B8CIT5+L7QpMVzwDc7CCteAbAOfg7FyueAVjxDMaKZzBWPIOx4hmMFc9grHgGY8UzGCuewVjxDMaKZzBWPIOx4hmMFc9grHgGY8UzGCuewVjxDMaKZzBus2Ja8QzA5jyDYbQTYxP49MaKZzBRKd53330nQ4Xfe+89Z4uZRLx4/rxN8BHTfmADBgxQy5cvd0LMIjk5WZZIQsTDLwVx3NyFMH0bO3as7MPCoMrKykonNPzhgsPsgMWkeP8fIh4GALjOIkx6eroqKipygutCIvTv31/2O+2002SkaU1NjRMaflRVValp06Z5LjrveBNmOiIeX8hdo0eP9pwkRgJuJ7hs2TIVFxcn+8XHx8uonHACw1UE0hYkXHDvv/++LDrehD3//PPOL8zEI56GiklqaqqcIE4PGNX4c5/FD+zBBx9UsbGxsm9mZqYkTmtDHK644gqJU7t27epVtHS8CQuneDeFeuJpOGl9giSG2wmSGN4mA48++qjat2+fExo6iouLRQjigHc1AhE3N3zjzW9bI97NwVU8oJlw//33q5iYGDnBgQMH1hs6pcFm/5prrpH9uH9iEhcKq+Hq6mr5Ly0CHjLEO1D8xZtjmkCD4mlIDG9jHU7wxx9/dELrUlBQ4HFtx+nWTezmwoVBPHRFCwGaM08Dv9Xx5phudibhREDiad555x1xVeAEscbAGBVrYl8wlcNOUbcPs7KyWrT3hmPh7MCxSXD+qyXQ8dYitnS8W5pGiafBTl8LQ6/FqlWrnJC60ATRboEsiN2cpgX/c91118mx8O8kHsHwOfONN/8Zjk2iJokHek4E7T47ePBgVxHfeustlZSUJPu1b99elZaWOiGBQcJhPK4Tk2OtXr3aCQ0e3vFmygDiEE4iNlk8DYIlJiZ6EhZ7fbeJLUiMQYMGqS+++MLZ0jD4UnM8PTcD/8MxQg3/eeKJJ3pExCQ2HGi2eJo333xTJSQkyAkyJ0JzTVKZc0hfFCQcczO0JpjREQctIvfDhuaKoNmBWxQWzohNxwYXIxcu6xifs/Bdd9nR3MEak0lCfMP80WLiabznROAE16xZ44QEBrXI7Oxs+T1mbxyPhAsXiAtzPRA/NydBaqoY8NFjhSALFy6Uit5ZZ50lU/EgEN6kLITpkooHBKQZx+Z25B3mjxYXD3Bv9zbyzsnJ8Vsr9YZw5k7Q/p1UhHxfZQgXMOjBrNwf5BYqc9TMvcHSEmG0Pwz3UhZf9EOCtLQ0Z4s7QRFPQxtPzxGE+ywW/f5EXLx4cR1faoqNI/FyQs0BS0vOAa9Pf1A/oAcK3J4v0jThGCkpKc4Wd4IqHiACYmg3dkRCLGCuIF1EUkwwd4KJomluvvlmORcmCvEHFy7TGgDtVH/PF8vKysJHPA2zk+Tl5Xnc2Ol94ZMFX2q3YsgkdIUtkIY9RSY2yrgEey8PPPBA+ImnQaQbbrhBIthQh7eJkOCBiocNJo+n9BN+vTDjS9iKB0yksX79+mbNbhKOcA8j4QPphGDfhiosWjyeftDDw21n2LBhdTr7W0W8SGXMmDGS8IF0agdaYaGTAhd9Hnife+65KiMjQ7aDFa8FwRWYTm3elWHqAl9os+nZO3Ux6Qs1UrdikycnTOGqseK1MLznw1R0NJF0O5XbA+8F8TyU28WePXvksRML3/WUdbQFCwsLRTxeL8EW+og+0o9LE4PpEHDi11jxggBdYVRIKBaZ5YxeImrUvFqJWHSz8aIXC9/1kxG6FHkkxVN9mh0IRhj30OHDh0vXHE87NFa8IMIr9zycbuqTeXKdN/n5+ZL7NFY8g5g3b550NWqseGFObm6uzHw9f/58KYbpgtMgXnBeMrG0CHQh0slN8es78gnx7GTkRqLUv9iTxPGxq1qbAAAAAElFTkSuQmCC)
a)
Provide the correct IUPAC name for the compound.
b)
Draw and name the other isomeric nitrotoluenes.
Question 9Draw the major product of the following reaction:
![](data:image/png;base64,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)
Question 10Place the following in order of reactivity towards electrophilic aromatic substitution.
![](data:image/png;base64,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)
a.
I > II > III > IV
b.
I > II > IV > III
c.
II > I > III > IV
d.
II > I > IV > III