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Evaluate the integral. e50 sin(60) de Step 1 We will begin by letting u = sin(60) and dv=e50 de. Then du = 6 cos(60) 6 cos (60) do and v = Step 2 After integration by parts we have Jes e50 sin(60) d0 = 5 8/10 €50 5 - /es 50 cos(60) de. Consider the following. Υπ 703 cos(02) de First make the substitution x = 02 and rewrite the integral. Π 1) a dx This integral can now be evaluated using integration by parts with the following choice of u. u = X Determine dv, du, and v. dv = cos(x) dx du = V = Evaluate the integral.

Evaluate the integral. e50 sin(60) de Step 1 We will begin by letting u = sin(60) and dv=e50 de. Then du = 6 cos(60) 6 cos (60) do and v = Step 2 After integration by parts we have Jes e50 sin(60) d0 = 5 8/10 €50 5 - /es 50 cos(60) de. Consider the following. Υπ 703 cos(02) de First make the substitution x = 02 and rewrite the integral. Π 1) a dx This integral can now be evaluated using integration by parts with the following choice of u. u = X Determine dv, du, and v. dv = cos(x) dx du = V = Evaluate the integral.

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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Evaluate the integral. e50 sin(60) de Step 1 We will begin by letting u = sin(60) and dv=e50 de. Then du = 6 cos(60) 6 cos (60) do and v = Step 2 After integration by parts we have Jes e50 sin(60) d0 = 5 8/10 €50 5 - /es 50 cos(60) de.
Transcribed Image Text:Evaluate the integral. e50 sin(60) de Step 1 We will begin by letting u = sin(60) and dv=e50 de. Then du = 6 cos(60) 6 cos (60) do and v = Step 2 After integration by parts we have Jes e50 sin(60) d0 = 5 8/10 €50 5 - /es 50 cos(60) de.
Consider the following. Υπ 703 cos(02) de First make the substitution x = 02 and rewrite the integral. Π 1) a dx This integral can now be evaluated using integration by parts with the following choice of u. u = X Determine dv, du, and v. dv = cos(x) dx du = V = Evaluate the integral.
Transcribed Image Text:Consider the following. Υπ 703 cos(02) de First make the substitution x = 02 and rewrite the integral. Π 1) a dx This integral can now be evaluated using integration by parts with the following choice of u. u = X Determine dv, du, and v. dv = cos(x) dx du = V = Evaluate the integral.
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