Given four distinct prime numbers p, q, r, and s. It is possible to find numbers that satisfy the relationship n=p.q and n=r.s O Yes, this can happen if s | p.q O Yes, this happens if p = r + 1 and q = s - 1 O No, in such a case n will have four different factors O No, there is no case where such a condition would be met. O Yes, if p > r and q < s

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.2: Exponents And Radicals
Problem 92E
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Given four distinct prime numbers p, q, r, and s. It is possible to find
numbers that satisfy the relationship n p.q and n=r.s
O Yes, this can happen if s | p.q
O Yes, this happens if p = r + 1 and q = s - 1
O No, in such a case n will have four different factors
O No, there is no case where such a condition would be met.
O Yes, if p > r and q < s
Transcribed Image Text:Given four distinct prime numbers p, q, r, and s. It is possible to find numbers that satisfy the relationship n p.q and n=r.s O Yes, this can happen if s | p.q O Yes, this happens if p = r + 1 and q = s - 1 O No, in such a case n will have four different factors O No, there is no case where such a condition would be met. O Yes, if p > r and q < s
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