GCD - Euclidean Algorithm (Method 1)

Network Security: GCD - Euclidean Algorithm (Method 1)
Topics discussed:
1) Explanation of divisor/factor, common divisor/common factor.
2) Finding the Greatest Common Divisor (GCD)/Highest Common Factor (HCF).
3) Manual way of understanding and finding the GCD of two numbers with examples GCD(12,33), GCD(25,150), and GCD(13,31).
4) Euclid’s Algorithm or Euclidean Algorithm for finding the GCD/HCD of two numbers with examples.

Music:
Axol x Alex Skrindo - You [NCS Release]

#NetworkSecurityByNeso #Cryptography #NetworkSecurity #EuclideanAlgorithm

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[vikasbagri]

Very easy explanation sir
Thanku so much
GCD(1005, 105) = 15

[ramadhanayieko]

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[iamfutureflashx]

enter a:-
1005
enter b:-
105
quotient = 9
a = 1005
b = 105
reminder = 60
quotient = 1
a = 105
b = 60
reminder = 45
quotient = 1
a = 60
b = 45
reminder = 15
quotient = 3
a = 45
b = 15
reminder = 0
GCD of (1005, 105) is:- 15

Process finished with exit code 0

[Krishna-zgr]

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GCD(1005, 105) = 15

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[vaneesafxavier]

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GCD(1005, 105) = 15

[rot]

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[SulaimanKhan]

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[bibekbouri]

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[rajveersingh]

7:25 it doesn't matter if you take biggest number or smaller number for variable A...
As soon as R is zero, take B as answer....

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[Logicalhood]

WELL DONE SIR love from
GCD (1005, 105) = 15

[saga-Q]

Quite easy and simple explanation
And the answer of GCD(1005, 105)=15