2x2 + Consider Xx. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5 + 4x?)? that the new integral is now written in this form: a Ju"du. Evaluating the new integral in terms of the variable u yields ku + C. Determine the values of k and b. A) 1 b= - 3 6' k=

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 29RE
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U TECHNIQUE SHOW SHOR COMPLETE SOLUTION

1
2x2 + -
Consider
dx. Using u-substitution and transformation of integrand, then the power formula applies; such
(x8 + 4x5 + 4x²)?
that the new integral is now written in this form: a Ju"du.
Evaluating the new integral in terms of the variable u yields
kuº + C. Determine the values of k and b.
(A
1
b= - 3
6
k=
2
(B)
k =
5,b=3
3
k= -
b= - 3
3
D)
2
b =3
k =
3'
-
Transcribed Image Text:1 2x2 + - Consider dx. Using u-substitution and transformation of integrand, then the power formula applies; such (x8 + 4x5 + 4x²)? that the new integral is now written in this form: a Ju"du. Evaluating the new integral in terms of the variable u yields kuº + C. Determine the values of k and b. (A 1 b= - 3 6 k= 2 (B) k = 5,b=3 3 k= - b= - 3 3 D) 2 b =3 k = 3' -
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