for n is a prime number then euler's phi function phi(n^2)
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Answer:
Euler's totient function is a multiplicative function, meaning that if two numbers m and n are relatively prime, then φ(mn) = φ(m)φ(n). This function gives the order of the multiplicative group of integers modulo n (the group of units of the ring ℤ/nℤ).
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Answer:
n. phi(n)
Explanation:
since phi(n^2) = n^2 - n^(2-1)
so phi (n^2) = n^2 - n^1
= n(n-1)
= n phi(n)
Hope it answers the question.
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