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 \(63p^3\)
