Abstract Algebra: Group Theory- L 9 (Prove that U(n) is a group) || IIT-JAM, GATE, NBHM, TIFR ||

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Algorithm Education......
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To download notes 📚📝of group theory, join telegram channel (link is given below).

* Best book for Group theory: 👇

📚 Sets, Relation & function: 👇

Now I started a new lecture series which is "Abstract Algebra: An Introduction to Group Theory". This is a very useful lecture Series about the group theory, the most important topic of algebra for a mathematics student, if you are preparing for IIT-JAM MA, CSIR-NET, TIFR, NBHM, GATE, ISI, CMI, BHU-PET, JNUEE, DU, CUCET or for any masters entrance exam in mathematics.
This topic Modern Algebra (An introduction to group theory) is also very important in Engineering & Basic Science Students.
In this lecture Series, We'll Cover all the Important topic related to group theory (Modern Algebra).
And This lecture series Contains 200 lectures (approximately 50 hours⌛watch time) 👇
So if you want to watch these all lecture then go to my playlist and Watch complete lecture series. After watching 👀 this lecture series I'm sure, you can solve all the ques related to group theory.

(Keywords) Queries solved in this lecture 🎥
* prove that u(n) is group
* prove that u(n) is group w.r.t. multiplication modulo n
* multiplication modulo n
* addition modulo n
* u(n) is a group
* group of units modulo n
* units modulo n
* bezout's lemma
* bezouts lemma kya hota hai
* prove that un is group w.r.t multiplication
* u(n) group abstract algebra
* U(n) group kya hota hai
* what is U(n)
* elements of u(n) group
* group theory for it jam
* group theory for csir net
* complete group theory lecture
* iit jam mathematics
* abstracr algebra lecture
* algorithm eduation by upendra yadav

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Upendra Yadav
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