Factor the polynomial completely
-$16 m^{4}-24 m^{3}+54 m p^{3}-81 p^{3}$
A) $8 m^{3}(2 m-3)+27 p^{3}(2 m-3)$
B) $\left(4 m^{2}-6 m+6 m p-9 p\right)\left(4 m^{2}+6 m p+4 p^{2}\right)$
C) $16 m^{4}-24 m^{3}-54 m p^{3}+81 p^{3}$
D) $(2 m+3 p)(2 m-3)\left(4 m^{2}-6 m p+9 p^{2}\right)$

Question

Quizplus · Accepted Answer

The polynomial can be factored by grouping and using the difference of squares formula, leading to the factorization $(2 m+3 p)(2 m-3)\left(4 m^{2}-6 m p+9 p^{2}\right)$.

Factor the Polynomial Completely - 16m4−24m3+54mp3−81p316 m^{4}-24 m^{3}+54 m p^{3}-81 p^{3}16m4−24m3+54mp3−81p3

Factor the Polynomial Completely
- $16 m^{4}-24 m^{3}+54 m p^{3}-81 p^{3}$