Look at several examples of rational numbers in the form `p/q(q!=0),` where `p\ a n d\ q` are integers with no common factors other than 1 and having terminating decimal representations. Can you guess what property `q` must satisfy?

Look at several examples of rational numbers in the form p/q(q!=0) , where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions). Can you guess what property q must satisfy?

Look at several examples of rational numbers in the form (p)/(q)(q!=0) ,where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions).Can you guess what property q must satisfy?

Look at several examples of rational numbers in the form (p)/(q)(q!=0), where p and q are integers with no common factors other than 1 and having terminating decimal representations.Can you guess what property q must satisy?

Look at several examples of rational numbers in the form P/q(q ne 0) , where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions). Can you guess what property q must satisfy ?

Look at several examples of rational numbers in the form P/q(q ne 0) , where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions). Can you guess what property q must satisfy ?

Look at several example of rational numbers in the form (p)/(q) where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions) can you guess what property q must satisfy?

Look at several examples of rational numbers in the form (p)/(q), [ q ne 0] where p and q are integers with no common factors other then 1 and having terminating decimal representations (expansions). Can you guess what property q must satisfy?

The number 0.7 in the form (p)/(q) , where p and q are integers and q =! 0 is