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Syllabus

Definition of a group homomorphism.

Path:

Topic 4 - Sets, relations and groups » 4.12 » Definition of a group homomorphism.

Description

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Directly related questions

15M.2.hl.TZ0.9c: Show that if \(G\) is Abelian, then \(H\) must also be Abelian.
15M.2.hl.TZ0.9a: Show that if \(e\) is the identity in \(G\), then \(f(e)\) is the identity in \(H\).
15M.2.hl.TZ0.9d: Show that if \(S\) is a subgroup of \(G\), then \(f(S)\) is a subgroup of \(H\).

Sub sections and their related questions

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