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Question #20015

Let A be a ring. Prove that A[X]/<x> is isomorphic to A.

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**1.**Let F be a field and let J be an ideal in F[X]. Prove that J is prime if and only if its generator i**2.**Let A be an integral domain. Prove that if a is in A, a^n = 0 for some integer n, then a = 0.**3.**Let f be a homomorphism from Z to Z. Prove that either f(x) = 0 for every x in Z, or f(x) = x for ev**4.**The tv costs $320. This is $40 more than four times what the old is worth let "w"**5.**Hi. I have collected data on how learners with different cofnitive styles use reading strategies. I**6.**number of sides of polygons**7.**The length of an objects shadow varies directly with its height. A boy who is 4 feet 6 inches tall c

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