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+ - Consider (x. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5 + 4x²)² that the new integral is now written in this form: K Ju"du. Find the values of k and n. A k= - 2, n=4 B k = 1, n= - 4 1 k = n= -4 D none of the choices E k= - 1, n = 4

+ - Consider (x. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5 + 4x²)² that the new integral is now written in this form: K Ju"du. Find the values of k and n. A k= - 2, n=4 B k = 1, n= - 4 1 k = n= -4 D none of the choices E k= - 1, n = 4

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.3: Quadratic Equations
Problem 82E
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Consider (x. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5+ 4x²)2 that the new integral is now written in this form: k Ju"du. Find the values of k and n. A k= - 2, n=4 k= 1, n= - 4 © 1 k = n= - 4 D none of the choices E k= - 1, n=4 B.
Transcribed Image Text:Consider (x. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5+ 4x²)2 that the new integral is now written in this form: k Ju"du. Find the values of k and n. A k= - 2, n=4 k= 1, n= - 4 © 1 k = n= - 4 D none of the choices E k= - 1, n=4 B.
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