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To evaluate the integral |x sin xcos x dx using integration by parts, the convenient choice is, H= sin r YCOSY

To evaluate the integral |x sin xcos x dx using integration by parts, the convenient choice is, H= sin r YCOSY

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
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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2 The following method is efficient in computing the integral xtan x dx: а. Substitution Method with u = tan x. b. Integration by Parts with u = x and v' = sec x-1. Integration by Parts with u= tan x and v' = x . d. Integration by Parts with u'=tan? x and v = x. c. None of the techniques covered so far is efficient. е.
Transcribed Image Text:2 The following method is efficient in computing the integral xtan x dx: а. Substitution Method with u = tan x. b. Integration by Parts with u = x and v' = sec x-1. Integration by Parts with u= tan x and v' = x . d. Integration by Parts with u'=tan? x and v = x. c. None of the techniques covered so far is efficient. е.
To evaluate the integral |x sin xcos x dx using integration by parts, the convenient choice is, u= sin x, v' = xcosx а. b. u= sin 2x, v=x u = xsin x, v'= cosx с. d. u= x, v' = sin 2x u= x, v' = cos 2x е.
Transcribed Image Text:To evaluate the integral |x sin xcos x dx using integration by parts, the convenient choice is, u= sin x, v' = xcosx а. b. u= sin 2x, v=x u = xsin x, v'= cosx с. d. u= x, v' = sin 2x u= x, v' = cos 2x е.
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