Prove that if n = pa.... par where primes, then proof. pa where p; (n)b(n) = r² (1 - p).. (1-prar- 25-1). Pr Let n = pa.... par, where pi are primes. F(n) = (a₁ +1)... (as +1) (a+1) (n) = n(1-p)... (1-/Pr)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.1: Real Numbers
Problem 39E
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I’m not sure how to proceed with this proof.
pa where p;
Prove that if n = pa.... par where
primes, then (n) (n) = r² (1 - p)... (1-par-
proof.
Pr
Let n = pa.... par, where pi are primes.
F(n) = (a₁ +1)... (as +1)
(n) = n(1-p)... (1-/Pr)
ar-1).
Transcribed Image Text:pa where p; Prove that if n = pa.... par where primes, then (n) (n) = r² (1 - p)... (1-par- proof. Pr Let n = pa.... par, where pi are primes. F(n) = (a₁ +1)... (as +1) (n) = n(1-p)... (1-/Pr) ar-1).
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