1. Let f:R+S be a ring homomorphism. Suppose R' is a subring of R. Prove that f(R') is a subring of S. 1. (4 points) Fin
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1. Let f:R+S be a ring homomorphism. Suppose R' is a subring of R. Prove that f(R') is a subring of S. 1. (4 points) Fin
1. Let f:R+S be a ring homomorphism. Suppose R' is a subring of R. Prove that f(R') is a subring of S. 1. (4 points) Find all the solutions to 23 – [1] = 0 in the ring Z/132. Make sure you explain why you have found all the solutions, and why there are no other solutions.
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