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Find the integral using integration by parts. fx lnx dx Select one: ○a. Sxinx dx = x²(8inx-x)+C 64 ○b. xlx dx=(x-1) 1nx 64 O C. ○ d. fx³1nx dx = O O e. fx [x²inx dx = x³(81nx − 1) + C 1 fx³1nx dx = -x³ + C 64 (81nx-1) + C 1 dx=( (81nx−x)+C 64

Find the integral using integration by parts. fx lnx dx Select one: ○a. Sxinx dx = x²(8inx-x)+C 64 ○b. xlx dx=(x-1) 1nx 64 O C. ○ d. fx³1nx dx = O O e. fx [x²inx dx = x³(81nx − 1) + C 1 fx³1nx dx = -x³ + C 64 (81nx-1) + C 1 dx=( (81nx−x)+C 64

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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Find the integral using integration by parts. fx³1nx dx Select one: a. O C. fx'n ○ b. fxinx dx = O x 1nx dx = O e. ○ d. fx²inx dx = о 64 1 -(lnx-1) + C 64 fx¯Înx dx = x³(81nx − 1) + C x*(8!nx−x)+C -x*(81nx−1)+C 1 fx lnx dx = (8!nx−x)+C 64 64
Transcribed Image Text:Find the integral using integration by parts. fx³1nx dx Select one: a. O C. fx'n ○ b. fxinx dx = O x 1nx dx = O e. ○ d. fx²inx dx = о 64 1 -(lnx-1) + C 64 fx¯Înx dx = x³(81nx − 1) + C x*(8!nx−x)+C -x*(81nx−1)+C 1 fx lnx dx = (8!nx−x)+C 64 64
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