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Let hbe a group satisfyıng that g h z3 is a homomorphism implies g (h) =0 vheh then h can be o z oz3
Let Hbe a group satisfyıng that g H Z3 is a homomorphism implies g (h) =0 VhEH Then H can be O Z OZ3
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Piyush pachauri
Any doubt then you can ask
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Piyush pachauri
Option B is correct.
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Piyush pachauri Best Answer
No of homomorphism from Zm to Zn are given by gcd(m,n). IN This question ,it is asked only identity homomorphism is possible with what group? So gcd of 323 should be 1 with H. 323=19×17 So Option B has gcd 1 with 323.
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Khushboo shivhare![best-answer]()
Option B is correct use g.c.d(m,n)=1 means only identity homomorphism possible Also g.c.d(33,323)=1