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Most simplest way to prove itThank you so much sir ☺️
Aap jo v ho bahut achhi trah se explane kr diye
Jhakash video sir
Sir I u explained great in Hindi I appreciate u
Aap aacha video banate h
Nice sir❤ thnx❤
Nice way of studying.
Do more theroms in cyclic group.thanku sir .
Wonderful explanations. I don't know Hindi but I am able to understand.plz add little English sentences it will be like a cherry on the top
U made it Simple 👍
Really very nice sir ♥♥
Nyc
Welly explained ⭐
Super bro nice explain 👌👌
It's helpful
Very nice sir🙏🙏
Thanks sir g
Nice teaching
Nice sir I am from Pakistan
Thank you sir ji 😊
bahut mast
Nice
Good 👍
cool👌
Sir theorem me to ye bataya nhi h ki ye multiplicative group h to apne multiplication opretion kaise lga diya
Veryyy helpful
saandaar
Nice sir 👍
Sem5 kon SAA book chalta h so ek video de
Okk kl upload KR dunga
Thanks you sur
Very very thank you sir 💜
Thanks 😊
Very helpful
Bhaiya aapse request hai ki aap ek video banaye sem 6 math book vbu ka kon padhe dse aur core kon sa writer ka book padhe
Jarur
Love from HNBGU Birla campusWell explained
Awesome sir ji.
Element Generate krta hai group ko. Hota ni hai generate.
Send the link of cyclic groups
Cyclic Group: ruclips.net/p/PLTluua4AgQqVYJKs4c6IStVx2Q_R2NYSW
Thank u
Very nice
Thanks sir
Amazing.
Super
(Q*, . ) is a not cyclic group how to prove this question
Thks sir
Thank you
Thanks sir 😇😇
nice
Thanks you saved me
Thnxx sir
Sir bsc ka pda rhe h
Thanks sir 🙏🙏🙏🙏🙏🙏🙏
Thanku
❤
Bhai thnks.. bhot help mili
Great work
Nice explanation
Thankyou🙂
Online class karwate h ki hmko class lena tha
Tq sir
Permutation k upar v bna dijiye sir..
So good janab
thank you sir
Nice lectures
thanku sir
Etna simple to koi bi bata h
sir please pora question solve kar k bejen a to z sari prove kren 5 properties of tehe obelian group
Thanks
Groof
Sir group theory K purey theorems Kaha hai?
Playlists me dekhe.
@@superconceptclasses1 sir sv theorems Nahi hai mai Dekha hu
Jaise theorems,the order of a cyclic group is the same as the order of its generator.,and every isomorphic image of acyclic group is cyclic
Thank you sir
Thanks sir🙏
Most simplest way to prove it
Thank you so much sir ☺️
Aap jo v ho bahut achhi trah se explane kr diye
Jhakash video sir
Sir I u explained great in Hindi I appreciate u
Aap aacha video banate h
Nice sir❤ thnx❤
Nice way of studying.
Do more theroms in cyclic group.thanku sir .
Wonderful explanations. I don't know Hindi but I am able to understand.plz add little English sentences it will be like a cherry on the top
U made it Simple 👍
Really very nice sir ♥♥
Nyc
Welly explained ⭐
Super bro nice explain 👌👌
It's helpful
Very nice sir🙏🙏
Thanks sir g
Nice teaching
Nice sir I am from Pakistan
Thank you sir ji 😊
bahut mast
Nice
Good 👍
cool👌
Sir theorem me to ye bataya nhi h ki ye multiplicative group h to apne multiplication opretion kaise lga diya
Veryyy helpful
saandaar
Nice sir 👍
Sem5 kon SAA book chalta h so ek video de
Okk kl upload KR dunga
Thanks you sur
Very very thank you sir 💜
Thanks 😊
Very helpful
Bhaiya aapse request hai ki aap ek video banaye sem 6 math book vbu ka kon padhe dse aur core kon sa writer ka book padhe
Jarur
Love from HNBGU Birla campus
Well explained
Awesome sir ji.
Element Generate krta hai group ko. Hota ni hai generate.
Send the link of cyclic groups
Cyclic Group: ruclips.net/p/PLTluua4AgQqVYJKs4c6IStVx2Q_R2NYSW
Thank u
Very nice
Thanks sir
Amazing.
Super
(Q*, . ) is a not cyclic group how to prove this question
Thks sir
Thank you
Thanks sir 😇😇
nice
Thanks you saved me
Thnxx sir
Sir bsc ka pda rhe h
Thanks sir 🙏🙏🙏🙏🙏🙏🙏
Thanku
❤
Bhai thnks.. bhot help mili
Great work
Nice explanation
Thankyou🙂
Online class karwate h ki hmko class lena tha
Tq sir
Permutation k upar v bna dijiye sir..
So good janab
thank you sir
Nice lectures
thanku sir
Etna simple to koi bi bata h
sir please pora question solve kar k bejen
a to z sari prove kren 5 properties of tehe obelian group
Thanks
Groof
Sir group theory K purey theorems Kaha hai?
Playlists me dekhe.
@@superconceptclasses1 sir sv theorems Nahi hai mai Dekha hu
Jaise theorems,the order of a cyclic group is the same as the order of its generator.,and every isomorphic image of acyclic group is cyclic
Thanks sir
Thank you sir
Thank you sir
Thanks sir🙏