Question

Describe the Euler's theorem​

Answer 1

states that, “if p and q are relatively prime, then ”, where φ is Euler's totient function for integers. That is, is the number of non-negative numbers that are less than q and relatively prime to q. Proof of Euler's theorem: ... These elements are relatively (co-prime) to q.

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Answer 2

Answer:

Euler's Theorem. The generalization of Fermat's theorem is known as Euler's theorem. In general, Euler's theorem states that, “if p and q are relatively prime, then ”, where φ is Euler's totient function for integers. That is, is the number of non-negative numbers that are less than q and relatively prime to q.

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Explanation: