+0

# GCF

0
163
2

Find the GCF of the monomials 10p^2, 25pq, and 15q^2.

Mar 11, 2021

#1
+347
+1

Well, I can't know for sure, but I have a distinct feeling that it's 5.

I mean I'm pretty sure unless I have some numbers for p and q theres no way.

So uhh, either gimme some numbers, or live with the fact that it's most likely 5.

Yay!

Mar 11, 2021
#2
+964
+2

$$\text{GCF}(10p^2, 25pq, 15q^2) = \boxed{5}$$

To check, 10p^2/5 = 2p^2, 25pq/5 = 5pq, and 15q^2/5 = 3q^2, all of which have no factors in common.

Mar 11, 2021