Question

. (03.01 MC)

4420eL Algebra Il sec. 36/ Module 03: Solving Polynomials
Using division, what is the quotient (2x³ - 2x - 12) = (x - 2)? (6 points)
O
2x² + 4x - 6+
O 2x² - 4x+6
1
(x-2)
E

Answer 1

To divide (2x³ - 2x - 12) by (x - 2), you can use long division. The quotient is equal to 2x² + 4x - 6.

Step-by-step explanation:

To find the quotient using division, we divide the polynomial (2x³ - 2x - 12) by the binomial (x - 2). We can use long division to solve this:

2x² + 4x - 6 ______________________ (x - 2) | 2x³ - 2x - 12 - (2x³ - 4x²) 2x² - 2x - (2x² - 4x) 2x - (2x - 12) -12

The quotient is equal to 2x² + 4x - 6.

Learn more about Dividing polynomials