Suppose an integer has the factorization p2 q where p and q

Suppose an integer has the factorization p2 *q, where p and q are unique primes.

How many positive divisors does this integer have?

What is the smallest nonnegative integer with this factorization?

Solution

there could be 6 divisors 1, p, q, pq, p2, p2q

smallest non negative integer with this factorization will be 1

Suppose an integer has the factorization p2 *q, where p and q are unique primes. How many positive divisors does this integer have? What is the smallest nonnega

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