Multiply.
-$(3 m-2)\left(2 m^{3}+3 m^{2}+4 m-3\right)$
A) $6 m^{4}+3 m^{3}+6 m^{2}-17 m+6$
B) $6 m^{4}+5 m^{3}+6 m^{2}-17 m+6$
C) $6 m^{4}+5 m^{3}+4 m^{2}-17 m+6$
D) $6 m^{4}+5 m^{3}+6 m^{2}-9 m+6$

Question

Quizplus · Accepted Answer

To multiply $(3m - 2)(2m^3 + 3m^2 + 4m - 3)$, distribute each term in the first polynomial across the second polynomial: $3m(2m^3) + 3m(3m^2) + 3m(4m) + 3m(-3) - 2(2m^3) - 2(3m^2) - 2(4m) + 2(3)$. Simplifying this gives $6m^4 + 9m^3 + 12m^2 - 9m - 4m^3 - 6m^2 - 8m + 6$, which simplifies further to $6m^4 + 5m^3 + 6m^2 - 17m + 6$.

Multiply - (3m−2)(2m3+3m2+4m−3)(3 m-2)\left(2 m^{3}+3 m^{2}+4 m-3\right)(3m−2)(2m3+3m2+4m−3) A) 6m4+3m3+6m2−17m+66 m^{4}+3 m^{3}+6 m^{2}-17 m+66m4+3m3+6m2−17m+6

Multiply
- $(3 m-2)\left(2 m^{3}+3 m^{2}+4 m-3\right)$ A) $6 m^{4}+3 m^{3}+6 m^{2}-17 m+6$