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Here in this video i will explain a very important theorem on kernel of a homomorphism which states that if homomorphism f is one one then kernel of f = {e} .

if f is a homomorphism from G to G' then we write kernel of this homomorhism f as kerf and it is defined as
kerf= {x belongs to G/ f(x)=e}
Kerf contains all those elements of G which maps to identity.

If you are looking out for any of these queries then solution is here:
1)if homomorphism f is one - one then kernel of f = {e}
2) if homomorphism f is one - one then kernel of f = {e} in hindi
3) if kernel of f = {e} then homomorphism f is one - one
4) if kernel of f = {e} then homomorphism f is one - one in Hindi

everything is explained in Hindi

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Link for this video is as follows:
   • Homomorphism f is one - one if and on...  

This video will be very useful if you are student of Higher Classes in mathematics like B.Sc, M.Sc , Engineering and if you are preparing for UGC Net and iit Jam etc.

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Before this topic i did various other topics of Real Analysis:
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