Laws of composition satisfying all ring axioms except

Reference no: EM13123752

Ring and kernel

i. Let R be a set with 2 laws of composition satisfying all ring axioms except the comutative law for addition. Use the distributive law to prove that the commutative law for addition holds, such that R is a ring.

ii. Find generator for the kernel of the map Z[x]->C defined by x->sqrt(2)+sqrt(3).

Reference no: EM13123752

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