every homomorphic image of a group G is isomorphic to some quotient group of G |fundamental theorem

As  you  know  I   am  not  doing  job  any where  and  my  full time work is to upload videos for students who don't have any facilities to read higher mathematics and my all  videos are  free  so  I need  some  donations  from  yours  even  100 Rs, 200 , 500 or more  amount  will  be great  help  so please help me   my  account  details are  HARI OM DUBEY  BANK OF BARODA   CHOWK  SHAHJAHANPUR  242001 ACCOUNT NO    06460100008243 RTGS/NEFT  IFSC CODE    BARB0SHAHJA (FIFTH CHARACTER IS ZERO) BHIM APP UPI ID  haridubey5849@upi every homomorphic image of a group G is isomorphic to some quotient group of G |fundamental theorem every homomorphic image of a group G is isomorphic to some quotient group of G |fundamental theorem every homomorphic image of a group G is isomorphic to some quotient group of G |fundamental theorem every homomorphic image of a group G is isomorphic to some quotient group of G |fundamental theorem

theorems on homomorphism and kernel in group theory abstract  algebra Bsc Msc csir net maths  Hd sir
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theorems on homomorphism and kernel in group theory abstract algebra Bsc Msc csir net maths Hd sir

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kernel of homomorphism is normal subgroup || homomorphism in groups   abstract algebra by Hd sir
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kernel of homomorphism is normal subgroup || homomorphism in groups abstract algebra by Hd sir

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