A fourth degree polynomial equation is shown below. (4x2 - 8x - 5) (3x² – 7x-6)=0 Which of the following choices is equivalent to the polynomial equation given above? OA. (2x-1) (2x+5) (x- 3)(3x-2) =0 O B. (2x-5) (2x-1) (x-2)(3x+3) =0 OC. (2x-5) (2x+1) (x- 3)(3x+2) =0 OD. (2x+5) (2x-1) (x+3)(3x-2) =0

Algebra and Trigonometry (MindTap Course List)
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Author:James Stewart, Lothar Redlin, Saleem Watson
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Chapter3: Polynomial And Rational Functions
Section3.3: Dividing Polynomials
Problem 1E: If we divide the polynomial P by the factor xc and we obtain the equation P(x)=(xc)Q(x)+R(x), then...
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1B.8 Please refer to the attached image for my question!

A fourth degree polynomial equation is shown below.
(4x2 – 8x - 5) (3x² – 7x-6) =0
Which of the following choices is equivalent to the polynomial equation given above?
O A. (2x-1) (2x+5) (x- 3) (3x-2) = 0
O B. (2x-5) (2x-1) (x-2)(3x+3) =0
OC. (2x-5) (2x+1) (x- 3)(3x+2) =0
OD. (2x+5) (2x-1) (x+3) (3x-2) =0
Transcribed Image Text:A fourth degree polynomial equation is shown below. (4x2 – 8x - 5) (3x² – 7x-6) =0 Which of the following choices is equivalent to the polynomial equation given above? O A. (2x-1) (2x+5) (x- 3) (3x-2) = 0 O B. (2x-5) (2x-1) (x-2)(3x+3) =0 OC. (2x-5) (2x+1) (x- 3)(3x+2) =0 OD. (2x+5) (2x-1) (x+3) (3x-2) =0
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