Find the product
-$(2 s-4)\left(4 s^{3}+3 s^{2}-3 s-3\right)$

A) $8 s^{4}-10 s^{3}-18 s^{2}-6 s+12$
B) $8 s^{4}-10 s^{3}-18 s^{2}+6 s+12$
C) $8 s^{4}-6 s^{3}-18 s^{2}+6 s+12$
D) $8 s^{4}-10 s^{3}+6 s^{2}+6 s+12$

Question

Find the product
-$(2 s-4)\left(4 s^{3}+3 s^{2}-3 s-3\right)$

A) $8 s^{4}-10 s^{3}-18 s^{2}-6 s+12$
B) $8 s^{4}-10 s^{3}-18 s^{2}+6 s+12$
C) $8 s^{4}-6 s^{3}-18 s^{2}+6 s+12$
D) $8 s^{4}-10 s^{3}+6 s^{2}+6 s+12$

Quizplus · Accepted Answer

The product is calculated by distributing each term in the first polynomial across each term in the second polynomial and combining like terms: $(2s-4)(4s^3+3s^2-3s-3) = 8s^4 + 6s^3 - 6s^2 - 6s - 16s^3 - 12s^2 + 12s + 12$, which simplifies to $8s^4 - 10s^3 - 18s^2 + 6s + 12$.

Find the Product - (2s−4)(4s3+3s2−3s−3)(2 s-4)\left(4 s^{3}+3 s^{2}-3 s-3\right)(2s−4)(4s3+3s2−3s−3) A) 8s4−10s3−18s2−6s+128 s^{4}-10 s^{3}-18 s^{2}-6 s+128s4−10s3−18s2−6s+12

Find the Product
- $(2 s-4)\left(4 s^{3}+3 s^{2}-3 s-3\right)$ A) $8 s^{4}-10 s^{3}-18 s^{2}-6 s+12$