r(x) where d(x) is the denominator of the original fraction, q(x) is the d(x) Use synthetic division to rewrite the following fraction in the form q(x) + quotient, and r(x) is the remainder. 2x5 – 11x4 + 14x³ – 6x2 – 8x x – 4

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.4: Complex And Rational Zeros Of Polynomials
Problem 48E
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r(x)
where d(x) is the denominator of the original fraction, q(x) is the
d(x)'
Use synthetic division to rewrite the following fraction in the form q(x) +
quotient, and r(x) is the remainder.
2x5 — 11х4 + 14х3 — бх2 — 8х
х — 4
Transcribed Image Text:r(x) where d(x) is the denominator of the original fraction, q(x) is the d(x)' Use synthetic division to rewrite the following fraction in the form q(x) + quotient, and r(x) is the remainder. 2x5 — 11х4 + 14х3 — бх2 — 8х х — 4
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