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Now solved: Find the values of x, v, and z

Geometry | 1st Edition | ISBN: 9780395977279 | Authors: Ray C. Jurgensen, Richard G. Brown, John W. Jurgensen ISBN: 9780395977279 415

Solution for problem 32 Chapter 8

Geometry | 1st Edition

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Geometry | 1st Edition | ISBN: 9780395977279 | Authors: Ray C. Jurgensen, Richard G. Brown, John W. Jurgensen

Geometry | 1st Edition

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Problem 32

Find the values of x, v, and z.

Step-by-Step Solution:
Step 1 of 3

MATH152 | Amy Austin | Week 1 Section 5.5 | Integration by Substitution • U-Substitution – Unwinding the Chain Rule • The Substitution Rule [in math terms, and then more simply explained]: o If u=g(x) is a differentiable function, then ∫ f(g(x))g’(x)dx = ∫ f(u)du o ∫ f(g(x))g’(x)dx ▪ u = g(x); where u is the differentiable expression ▪ du = g’(x)dx; where du is the derivative of ‘u’ ▪ Substitute ‘u’ and ‘du’ into the given integral to get ∫ f(u)du • Steps to Integrate using U-Substitution 1. Examine the integral a. Look for an expression and its derivative if possible b.

Step 2 of 3

Chapter 8, Problem 32 is Solved
Step 3 of 3

Textbook: Geometry
Edition: 1
Author: Ray C. Jurgensen, Richard G. Brown, John W. Jurgensen
ISBN: 9780395977279

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Now solved: Find the values of x, v, and z