what is the inverse of the statement?\na number that has exactly two distinct factors is prime.\nif a number…

what is the inverse of the statement?\na number that has exactly two distinct factors is prime.\nif a number has exactly two distinct factors, then the number is prime.\nif a number does not have exactly two distinct factors, then the number is not prime.\nif a number is not prime, then the number does not have exactly two distinct factors.\nif a number is prime, then the number has exactly two distinct factors.

what is the inverse of the statement?\na number that has exactly two distinct factors is prime.\nif a number has exactly two distinct factors, then the number is prime.\nif a number does not have exactly two distinct factors, then the number is not prime.\nif a number is not prime, then the number does not have exactly two distinct factors.\nif a number is prime, then the number has exactly two distinct factors.

Answer

Brief Explanations:

An inverse of a conditional statement "If (p), then (q)" is "If not (p), then not (q)". Here, (p) is "a number has exactly two distinct factors" and (q) is "the number is prime".

Answer:

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