Given that[³ر(a)xdx 4.5,3=81x²d.x3(b) [³.04x² 5xdx(C) [²3-33 - x³dxx² dx =273"andhelp (numbers)3L'za[³help (numbers)help (numbers)x³ dx = 20.25, compute the following integrals.

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Answered: Given that 3 sác (a) * 812³dx = help…

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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For the following integrals, find the constants A, B, etc., and then evaluate the integrals. (a) ∫1/[x(x^2+ 1)dx (b) ∫1/[x^2(x^2+ 1)dx 4. (a) Using the Problems 3a and 3b above as guides, find the constants for ∫1/[x^6(x^2+ 1) dx, and note that after finding the constants, the integral can be evaluated in a straightforward manner. (b) After doing part (a), hopefully you can see how to proceed with ∫1/x^n(x^2+ 1)dx, for any positive integer n **Note: The problems were connected so treat this problem as multi-questioned and dock me however many questions you think are included please ** .
Why can’t formula 5 from Appendix B of our textbook beapplied to find Integral xdx/(5+7x)^2? Which formula from Appendix B should be used to find integral xdx/(5+7x)^2 ? Give the formula number and write out the formula.
Please help solve this integral problem, thank you
use trig substitution to find integral of 1/[3t^2(6-t^2)^(1/2). that is numerator is 1 denominator is 3 t-squared times the square root of 6-t-squared. I tried letting t=square root of six times cosx. I worked it to the point where I have 1 over 18 times square root 6 times cos^2(x) sin(x). then i brought those to numerator in the form of sec^2(x)csc(x) with 1 over 18 square root 6 going outside of the integral. If I did this correct up to this point, how can I solve if it is in terms of sec and csc? Thanks!
Integrate the indefinite integral sqrt(16-x2)/6x2

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Given that 3 sác (a) * 812³dx = help (numbers) xdr = 4.5, 3 (b) ["² 12² 3 ». [² 2²dr = 27, and [² 3 4x² - 5xdx (0) [³3– 3- x³dx = help (numbers) help (numbers) x³ dx = 20.25, compute the following integrals.