Question

Which terms and 45p4q have a GCF of 9p3? Check all that apply.
18p3r
27p4q
36p3q6
63p3
72p3q6

Answer 1

18p^3r and 63p^3 are the answer

Answer 2

Answer:

 $18p^3r$

and  $63p^3$

Step-by-step explanation:

We have to check which term and $45p^4q$ has GCF  $9p^3$

GCF of  $18p^3r$   and  $45p^4q$= $9p^3$

GCF of  $27p^4q$   and  $45p^4q$= $9p^4q$

GCF of  $36p^3q^6$   and  $45p^4q$= $9p^3q$

GCF of  $63p^3$   and  $45p^4q$= $9p^3$

GCF of  $72p^3q^6$   and  $45p^4q$= $9p^3q$

Hence, the correct answer is:

  $18p^3r$

and  $63p^3$