What is the inverse of the statement? a number that has exactly two distinct factors is prime. if a number has exactly two distinct factors, then the number is prime. if a number does not have exactly two distinct factors, then the number is not prime. if a number is not prime, then the number does not have exactly two distinct factors. if a number is prime, then the number has exactly two distinct factors.

The correct answer is:

 If a number does not have exactly two distinct factors, then the number is not prime.

We are given a statement as:

          A number that has exactly two distinct factors is prime.

We know that for any conditional statement of the type:

           if p then q i.e. the statement p implies q

the inverse statement is given by:

  If not p then not q i.e. not p implies not q.

Here p is: A number has exactly two distinct factors.

q is:  It is a  prime number.

Hence, the inverse statement is:

If a number does not have exactly two distinct factors, then the number is not prime.

4932,9180,7625 are divisible by 9