theorem:- if T is module homomorphism then T is an iisomorphism if and only if k(t)=0

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T be module homomorphism and K(T) is Karnal of T then T is monomorphism if and only if ker(T)={0}T be module homomorphism and K(T) is Karnal of T then T is monomorphism if and only if ker(T)={0}
Group Theory | Homomorphism | Kernel Of Homomorphism | Abstract AlgebraGroup Theory | Homomorphism | Kernel Of Homomorphism | Abstract Algebra
Homomorphism of R-module||kernel of homomorphismHomomorphism of R-module||kernel of homomorphism
A homomorphism of a group G into a group GA homomorphism of a group G into a group G' is a isomorphism iff kernel f={e} #m.sc #theorems
Group Theory | Homomorphism | Homomorphism Examples | Abstract AlgebraGroup Theory | Homomorphism | Homomorphism Examples | Abstract Algebra
kernal of homomorphism || kernal of a module homomorphism is a submodule|| Algebrakernal of homomorphism || kernal of a module homomorphism is a submodule|| Algebra
T is an isomorphism if and only if Ker T = {0} | Linear Algebra | In TamilT is an isomorphism if and only if Ker T = {0} | Linear Algebra | In Tamil
The homeomorphism of R into RThe homeomorphism of R into R' is an isomorphism if and only if kernel = (0)