Number of generators of Finite Cyclic Group - Application of Euler's fai function -Group theory

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Here in this video i will explain how to find the number of generators of finite cyclic group and this is the application of the concept of Euler's phi function. This is a very important concept of Group Theory.

If you are looking out for any of these queries then solution is here:
1) Cyclic group generator element
2) how to find generating element
3) Number of generators of finite cyclic group
4) application of Euler's fai function
5) number of generators of a cyclic group of order n
6) number of generators of a group
7) how to find number of generators of a cyclic group
8) eulier's phi function application
9) euler's phi function is the number of positive numbers which are less than n and relatively co prime to n.
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Before this topic i did various other topics of Real Analysis:
My other Videos are as follows:

Metric Space

Countable and Uncountable Sets

Supremum & Infimum

Connectedness - Real Analysis

Compactness

Neighbourhoods and Limit Points- Real Analysis

Infinite Sequences - Real analysis

Indeterminate forms and l’hospital’s rule

Multiplication Tables- Shortcut tricks

Shortcut tricks to Solve linear equations

Quadratic Equations

Square and Cube Shortcuts

Number System

HCF And LCM

Multiplication Tricks

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#NumberofgeneratorsofFiniteCyclicGroup #Euler'sφ(n)Function #EulerphiFunciton
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Please explain 7.23
a^mi-1 =e
O(a)/mi-1

sarangthemsemson