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1:Q. How many elements are in U(77)?:
A. U(77) ~ U(7) (+) U(11) ~ Z_6 (+) Z_10, There are 6 elements in Z_6 and 10 elements in Z_10, meaning there are 6*10 - 1 (the identity element is counted twice) = 59 elements in U(77).
Q. Determine a product of cyclic groups that U(77) is isomorphic to:
A. Z_6 (+) Z_10
Q. How many elements of order 5 are there in U(77)?:
A. Z_6 (+) Z_10, if n|d, there are phi(d) (euler's totient function) elements, 10|5, so there are phi(5) = 5 - 1 = 4 in Z_10 elements? *I am confused on if that is correct...
Q. How many elements are in the largest cyclic subgroup of U(77)? A. Not sure how to approach this; possibly Z_2 + Z_3 + Z_2 + Z_5, which phi(2) + phi(3) + phi(2) + phi(5) = 1 + 2 + 1 + 4 = 7?
Q. How many cosets does the subgroup <76> have? A. Not sure?
Any ideas and or advice is appreciated. Thanks guys.