Answer:
The GCF of monomial \(9x^2y^2\) and \(5x^2y^3\) is \(x^2y^2\)
Step-by-step explanation:
Given monomial \(9x^2y^2\) and \(5x^2y^3\)
We have to find the GCF of the given monomial.
GCF stands for greatest common factor that is a factor that divides the given numbers.
\(9x^2y^2\) can be written in factors form as
\(9x^2y^2=3 \cdot 3 \cdot x \cdot x \cdot y \cdot y\)
And
\(5x^2y^3\) can be written in factors form as
\(5x^2y^3=5\cdot x \cdot x \cdot y \cdot y \cdot y\)
Taking common factor, we have \(x^2y^2\)
Thus, the GCF of monomial \(9x^2y^2\) and \(5x^2y^3\) is \(x^2y^2\)
