Proof of fundamental theoram of arithmetic

1.	Proof of fundamental theoram of arithmetic
Answer» Answer: The Fundamental Theorem of Arithmetic says that any positive integer greater than 1 can be WRITTEN as a product of finitely MANY primes uniquely up to their order. The term "up to THIER order" means that we CONSIDER 12=22⋅3 to be equivalent as 12=3⋅22.

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The Fundamental Theorem of Arithmetic says that any positive integer greater than 1 can be WRITTEN as a product of finitely MANY primes uniquely up to their order. The term "up to THIER order" means that we CONSIDER 12=22⋅3 to be equivalent as 12=3⋅22.

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Proof of fundamental theoram of arithmetic​

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Proof of fundamental theoram of arithmetic