Fundamental theorem on homomorphism of Groups || Group Theory || Ravina Tutorial || in hindi

[@amityadavchhotuvlogs1139]

If this type of teacher have in whole University of india.then india become a biggest developed and educated country in world.

[@Nizami.]

Ma'am I must say that you explained it in 'exceptionally' awesome way.

[@harshitadubey4465]

Ma'am u are an amazing teacher . Ur videos are the best . Now I am confident about my algebra just keep uploading videos

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Do U have notes of algebra 1?

[@spodermannowayhome6793]

The way you explain I did the proof without seeing it again. Lovely explained.

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Best video ,which I found in you tube for algebraic structure

[@studymathematicslover6989]

The way you are explaining the things is superb outstanding .....

[@shrutirathore1060]

Mam your videos are best. Make us easy to understand.. thank you so much..

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Ma'am
Your teaching skill is very nice
Ab hm 💯%samajh gaye

[@loneowais2031]

There's a guy whose channel is named as Edu with SH, he only has one video in his channel and that's about this particular topic, he laterally explained this topic with more depth, but mam your video is helpful too!

[@dreamclassesbynamrawaseem606]

These days I was wandering for online videos for algebra because there is no much time left in exams and there is no coaching classes in my area for this perticular paper..thank god tht I found your channel..❤️ best wishes from me..

[@abhinandanjain2399]

Thank you so much mam mujhe poori theorem samajh me aa gayi hai wonderful video lecture thank you.

[@shivkumari6334]

Your teaching method is excellent 👌👌👌👌 pls upload more videos

[@mdjasim7012]

Hy

[@payalswaroop2004]

Bestest explanation 😃
Thank you maim.
You are the best😊❤😊❤😊❤

[@namamisaha2749]

I am easily understand this theorem ...you are amazing mam and your ability to interpret is awesome...thanqs mam

[@RavinaTutorial]

Thank you.

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Mam bohot acha smjhate ho aap 💕 thankyou 😊

[@tanu...761]

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[@krishnapradeep9092]

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Keep uploading more videos it will be helpful for us...

[@PankajKajal-kl1eg]

I don't have words to thank you...

[@harshitadubey4465]

Ur channel will absolutely grow

[@RavinaTutorial]

Thank you

[@sneha_bhatt]

I was about to search this topic, but it was already there in suggested, huh you got famous girl🔥

[@prafullasaldanha9963]

Thank you ma'am for that good explanation..ma'am is first theorem of isomorphism and fundamental theorem of homomorphism are same...please clarify my doubt

[@RavinaTutorial]

Yes

[@learnphysicsandmaths4444]

Really mam it's very easy to understand , thankyou very much
But I want to know ki function onto homomorphism hona chahiye na not only homomorphism

[@JitulNath]

Maam aap Bhagwan Singh sir k jeisa.. maths ko samja dete hain.. ♥️

[@RavinaTutorial]

Thank you:)

[@dr.rajendradeshmukhmaths2106]

Better**

[@clique635]

Very well explained
Thank you🙏

[@tanishapal1358]

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[@RavinaTutorial]

Thank you:)

[@muktiyadav2562]

Too good Mam Kl exam h hamara it's very helpful thanks a lot mam

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Ma'am, after your teaching I understand it very well

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Thanku very much mem🙏🙏

[@chandrukmukhia5324]

Very helpful ma'am.
Thankyou so much🙏

[@ankityadavyoutubechannel8475]

Thank u sister💕😍aapne to bahut easy way me explain kar diya

[@riyakamboj1514]

Thnkuu so much mam....u explained so clearly..

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Tq mam ap bhut hi ache se explain krti ho

[@aamanhussain7594]

Thanku Maaam ....your student from kashmir

[@abhinandanjain2399]

Thank you so much mam 🙏. Nice explanation.

[@anchaljaiswal.cutegirl2776]

Thank you ma'am 🙏🙏

[@ravindermehla-Cr7]

U r ohsum mam ❤
Love and respect from iit Bombay maths (phd department)

[@RavinaTutorial]

Kindly share these lectures:)

[@revanthkalavala1829]

The kernel is identity set so it can acts as Generator of Quotient Group we know one element of G should map to identity element of G' so bundle all elements of G which map to identity of G' as one element

[@kajalkaushik2865]

Thank you ma'am ........

[@craftwithmifra7468]

Ur xplanation is awesome Ma'm

[@komaljangir14]

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Thank you mam 🙏💜😍😍😍

[@parampreetsingh6829]

Great Mam
Thank you

[@harshitraj8409]

Best Explanation Of Theorem

[@maythamdesouky7454]

Great work this is very helpful.
Thanks for Egypt.

[@RavinaTutorial]

:)

[@Raj-bu7kg]

Do you understand Hindi?

[@tishathapar6900]

Thankuuuuuu So much mam ❤😊

[@awaissherani5550]

Thank you so much Mam
Can you give me idea how i prove any infinite or finit cyclic group is isomorphic to integer under addition or module n? Or give me any link where i can understand.

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Kyaa hi smjhayaa mam..thanks

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Amazing teaching method....

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Nice ma'am
Ma'am please make video on measure theory according to syllabus of mumbai university

[@chinturangi78]

Amazing you are conceptually too good

[@rahultalukder1743]

Thank you.

[@fizapatel7929]

Thanku so much mam❤❤. You made it very easy to understand😀😀

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My favourite mam🥰❤️

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Thank you kindly share among your friends and classmates:)

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thank u 🤠

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very good 😊

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[@RashmiJaiswal-rc1wk]

Awesome explanation mam

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Mam u r fantastic mam next theorems pr lecture dal do........

[@mathetricks2919]

wonderful explanation,,,,,,,supper

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Thank you

[@VisuliazeMath]

Mind blowing concept

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Can you suggest me the best book of Abstract algebra?

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Awesome ❤

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vert well explained

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Nice explanation mam....🙏

[@lavikajain987]

Thanks mam

[@shivamchoudharysanatani]

Thnk u mam

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Thanks a lot mam...

[@hey_iam_harshita]

Well explained really wow Ma'am❤️

[@JyotiSingh-zy2um]

Mam what is natural homomorphism ...???

[@RavinaTutorial]

If G is group and H is normal in G then there exist an onto homomorphism from G to G/H s.t f(x)=Hx.

[@JitulNath]

Let N be a normal subgroup of G. Then the mapping f:G to G/N defined by f(x)=Nx, for all x belongs to G is called the natural homomorphism of G to G/N.
Or canonical homomorphism.

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Make video on permutation group and cayley's theorem

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Respect from Pakistan ♥️....great work

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Thanks

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Jeevandip

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Mam 2nd theorem on homomorphism bhi apload kr dijiye mamm plzzzz

[@mdjasim7012]

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[@paulj68]

Try in English plz...👍

[@waseemzafar3903]

Mam thank you so much for help me
But not show onto in this video of fundamentals 1st theorm

[@waseemzafar3903]

Please you can ask me about onto

[@RavinaTutorial]

I haven't written but explained, it's very easy. See
Let y € G2 then y=f(a) where a€ G1,
Since a€G1 there exist Ka € G/K s.t ¢(Ka)= f(a) . In simple language for each f(a) we have Ka In G/K.
I hope that make sense:)

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Please reply ASAP

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I cant understand what she says -_-

[@RavinaTutorial]

What did you not understand?