Question: solve with a formal proof Let G be a group, and let H be a subgroup of G with index 2. Then H is a
solve with a formal proof
Let G be a group, and let H be a subgroup of G with index 2. Then H is a normal subgroup of G, Prove this statement by proving the following statements: (a) Prove that G\\H is a left coset of H in G. (b) Prove that G\\H is a right coset of H in G. (c) Prove that H is normal in GStep by Step Solution
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