17 z cos(8 z) dz Which of the following choices of u and du are consistent with the principle of integration by parts? Choose all that apply.

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Consider the integral
cos(8 z) dz
Which of the following choices of u and dv are consistent with the principle of integration by parts? Choose all
that apply.
Ou-1,
du =17 - z - cos(8 z) dz
Ou= 17-z dz,
du = cos(8 - z)
Ou=8- z,
dv = 17 cos(r) dz
Ou= 17 -z,
du = 8. sin(8 . z) dz
Choosing u = 17 - z, calculate
17 z cos(8 z) dx
What did you choose for
du-
dz
Transcribed Image Text:Consider the integral cos(8 z) dz Which of the following choices of u and dv are consistent with the principle of integration by parts? Choose all that apply. Ou-1, du =17 - z - cos(8 z) dz Ou= 17-z dz, du = cos(8 - z) Ou=8- z, dv = 17 cos(r) dz Ou= 17 -z, du = 8. sin(8 . z) dz Choosing u = 17 - z, calculate 17 z cos(8 z) dx What did you choose for du- dz
What did you choose for
du=
dz
Your answer will be of the form
(A -z f(z) + B- g(z)) +C
where A, BEZ and C is the constant of integration. What is
A =
B =
f(z) =
9(2) =
Transcribed Image Text:What did you choose for du= dz Your answer will be of the form (A -z f(z) + B- g(z)) +C where A, BEZ and C is the constant of integration. What is A = B = f(z) = 9(2) =
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