) = 31 + 3E, = 2E2 = 3, =4E, = 5| and A = 1| Find Ef(x) Ax! The sum in part (a) approximates a definite integral using rectangles. The Ef(x) Ax= D implify your answer.) Find the definite integral that is approximated by the sum in part a. dx

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Let f(x) = 3× + 3, x, = 2, x2
and Ax = 1
4
(a) Find f(x) Ax
b) The sum in part (a) approximates a definite integral using rectangles. The height of each rectangle is given by the value of the function at the left endpoint. Write the definite integral that the sum approximates.
4
(a) Ef(x) Ax:
i= 1
(Simplify your answer.)
(b) Find the definite integral that is approximated by the sum in part a.
4
Ef(x) Ax = ] O dx
j=1
Transcribed Image Text:Let f(x) = 3× + 3, x, = 2, x2 and Ax = 1 4 (a) Find f(x) Ax b) The sum in part (a) approximates a definite integral using rectangles. The height of each rectangle is given by the value of the function at the left endpoint. Write the definite integral that the sum approximates. 4 (a) Ef(x) Ax: i= 1 (Simplify your answer.) (b) Find the definite integral that is approximated by the sum in part a. 4 Ef(x) Ax = ] O dx j=1
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