The following table lists some of the values of a function f (x) 0123456789 10 {(z) 1 32 3. 46 Find the trapezoid rule approximation of f f(x) dx using n = 4 subintervals. a. b. Divide the intervals from 0 to 8 into n = 4 subintervals of equal width and use Simpson's rule to estimate f(x) dx .

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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19b
16.
x2-5x+6
5x² +20x+6
17.
x3+2x2+x
2x3-4x-8
18.
dx
(x2-x)(x²+4)
II. Numerical Integration (Section 8.8)
19. The following table lists some of the values of a functionƒ (x)
Find the trapezoid rule approximation of f ƒ(x) dx using n = 4 subintervals.
a.
b. Divide the intervals from 0 to 8 into n = 4 subintervals of equal width and use
Simpson's rule to estimate f(x) dx .
III. Improper Integrals (Section 8.9)
Determine whether or not the improper integrals converge. Evaluate those that do converge.
Cunurse to2
20. E dx
Transcribed Image Text:16. x2-5x+6 5x² +20x+6 17. x3+2x2+x 2x3-4x-8 18. dx (x2-x)(x²+4) II. Numerical Integration (Section 8.8) 19. The following table lists some of the values of a functionƒ (x) Find the trapezoid rule approximation of f ƒ(x) dx using n = 4 subintervals. a. b. Divide the intervals from 0 to 8 into n = 4 subintervals of equal width and use Simpson's rule to estimate f(x) dx . III. Improper Integrals (Section 8.9) Determine whether or not the improper integrals converge. Evaluate those that do converge. Cunurse to2 20. E dx
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