If : G His a homomorphism of groups, then( eG ) = e 11 and(a -1

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If ∫: G → His a homomorphism of groups, then∫(eG) = e11 and∫(a-1) = ∫(a)-1 for all a ϵ G. Show by example that the first conclusion may be false if G, H are monoids that are not groups.

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