MATH 406 Midterm: MATH406 HERB-R FALL2006 0101 MID SOL 1
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15 Feb 2019
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6(3) 16 = 2 so i(x0) = 3 8/2 = 12, and. I(x) = 12, 12 + 16/2 = 20 4. Thus i(x) = 4, 12 so x 13 or 4 (mod 17) reading table backwards: (a) ( 10. Thus 10 is an nr mod 79 so there are no solutions. (b) ( 27. 3 ) = 1, so 27 is an nr mod 31 so there are no solutions. (c) b2 4ac = 9 + 44 = 53 and ( 53. 15 ) = 1, so 53 is an nr mod. 19 so there are no solutions: if a 0 (mod p) then x 0 (mod p) is a solution. If a 6 0 (mod p), then x3 a (mod p) has a solution just in case 3i(x) i(a) (mod p 1) has a solution. But p 2 (mod 3) so p = 3k + 2 for some k and p 1 = 3k + 1.
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False |
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