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CHAPTER 4 115 (f) Begin by assigning a numbering system, and then determine the location and three-dimensional orientation of each substituent. In this case, there is a methyl group at C-1, which is up, and another methyl group at C-3, which is down: When assigning the numbers to the chair drawing, the first number can be placed anywhere on the ring (as long as the numbers go clockwise), as explained in the solution to part (a) of this problem. Finally, we draw the second chair conformation, once again using a numbering system. Notice that a ring flip causes all equatorial groups to become axial groups, and vice versa. (g) Begin by assigning a numbering system, and then determine the location and three-dimensional orientation of each substituent. In this case, there is an isopropyl group at C-1, which is up, and another isopropyl group at C-3, which is also up: When assigning the numbers to the chair drawing, the first number can be placed anywhere on the ring (as long as the numbers go clockwise), as explained in the solution to part (a) of this problem. Finally, we draw the second chair conformation, once again using a numbering system. Notice that a ring flip causes all equatorial groups to become axial groups, and vice versa. (h) Begin by assigning a numbering system, and then determine the location and three-dimensional orientation of each substituent. In this case, there is a methyl group at C-1, which is up, and another methyl group at C-4, which is also up: When assigning the numbers to the chair drawing, the first number can be placed anywhere on the ring (as long as the numbers go clockwise), as explained in the solution to part (a) of this problem. Finally, we draw the second chair conformation, once again using a numbering system. Notice that a ring flip causes all equatorial groups to become axial groups, and vice versa. 4.29. Begin by assigning a numbering system, and then determine the location and three-dimensional orientation of each substituent: When assigning the numbers to the chair drawing, the first number can be placed anywhere on the ring (as long as the numbers go clockwise), as explained in the solution to part (a) of the previous problem. Finally, we draw the second chair conformation, once again using a numbering system. Notice that a ring flip causes all equatorial groups to become axial groups, and vice versa. 4.30. (a) Begin by assigning a numbering system, and then determine the location and three-dimensional orientation of each substituent. In this case, there is a methyl group at C-1, which is up, and a methyl group at C-2, which is down: www.MyEbookNiche.eCrater.com