Prove that if f is a one-to-one odd function, then f−1 is an od... | Filo
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Prove the following. (a) τ(n) is an odd integer if and only if n is a perfect square. (b) σ(n) is an odd integer if and only if n is a perfect square or twice a perfect square. [Hint: If p is an odd prime, then 1 p p^2 ⋯ p^k is odd only when k is even.] | Numerade
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