Let and g be normal endomorphisms of a group G. (a) g is a normal endomorphism.
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Let ∫ and g be normal endomorphisms of a group G.
(a) ∫g is a normal endomorphism.
(b) H ⊲ G implies ∫(H) ⊲ G.
(c) If ∫ + g is an endomorphism, then it is normal.
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ANSWER Solution a To show that g is a normal endomorphism we need to show that for any x G we have g...View the full answer
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Related Book For 
Algebra Graduate Texts In Mathematics 73
ISBN: 9780387905181
8th Edition
Authors: Thomas W. Hungerford
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