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

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True

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True 👍

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Welcome

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Thanku soo much sir keep it up topology bhi tensor bhi please

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Thank you very much

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Very nice sir thanks for the group theory

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Welcome

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Done sir , students need experienced teachers like you ,stay safe .

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Thank you very much

[@shivanimalviya3619]

Thank you sir for completion of groups please upload ring

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Ok

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Best faculty ever for higher mathematics😍

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[@bhabanirajwar596]

I am thankful 🙏 to you sir.

[@kuthadipraveen5213]

4:12, Good morning sir. Even if f is not onto the theorm still holds for image of G [ i.e f(G) ]. f: G -> f(G) is onto function and f(G) is the subgroup of G' because 'f' is a homomorphism. So G|H ~f(G). Great work sir, it is helping a lot. Thank you 👏

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Bhai explain kroge thoda please...smjh ni aaya

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huge respect to you sir

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May God help U Sir.

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Ab lag rha math to kuchh hai hi nhi sare concept clear hai 🙏 tq so much sir

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Thank you sir

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Main bhi sir

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Yes

[@ankitapatil8315]

Me too

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Right

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Thank you very much

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Sir ye theorem long me bahut poochi jati hai...thanks to explain this in partition ...

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Thank you

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Very good morning my dear sir

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Thank you

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Sir apke Gane bohot achhe hote hain.

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Sir ap dil se real teacher ho😊

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Thank you

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Thank you sir🙏🙏

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Great sir luv you

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Very nice sir ji

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Thank you

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Thanks sir

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Sir please 🙏 integral calculus Padhaiye

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Ok

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Sat sat naman hai sir apko 🙏🏻

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[@rahulyadav-hm5tj]

Sir online k sath sath offline bach bhi padhayie paise problem solve ho jayega

[@jkupdate2456]

Prove that every homomorphic image of a vector space V is isomorphic to some quotient space of V kya yhi hai kya

[@rahulpuri2279]

@25:52 sir f homomorphic hai to f(ab) =f(a) 0' f(b) hoga??

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Confirm hoga

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Mujhe bhi yhi se smjh nhi aaya ....

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Function phi G' se G/k me define hoga na.

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Please reply.

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Sir , main apse 22 dec ko apse social media se apse bat karna chata hu Ramanujan ki jaynti par . Agar ho gya to maine apne graduation k math k sir ko bhi invite karne ka try kruga

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Kernal u homoparmism theorem ka link kha milega

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Aage hai

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Sir online k sath sath offline bach bhi padhayie paise problem solve ho jayega