PART III. IntegrationEvaluate the integral. The symbols a and b are constants greater than 1. You are not required to combine liketerms, reduce fractions, or otherwise simplify your final answer.2x12) S-x3+5x2+6x13) Sxcos(x?)dx14) Seln(x³/a) x2/adxx5/a15) S tcosh(at + 2)dt2y+ey16) sdyey17) Edtt27)2x+x2-cosh(x)dx18) St?cos(2t)dtS 2y²e»°dy19) Sxeax+1dx8)dx9)Sx²e2xdx20) S:x-x210) S(2/a x)°e-In(x²)e3× dxbx21) S:V3+ax11) ſe-In(x)x²e3=*dx

We have to find the integration.

-cosh(x)dx 18) St?cos(2t)dt S 2y²e»*dy 19) Sxeax+1dx dx Sx²e2*dx 20) S x-x2 ) (2?/ª x)°e-In(x²)e3×dx ) Se-Imx)x?e3=xdx bx 21) S: dx V3+ax

-cosh(x)dx 18) St?cos(2t)dt S 2y²e»dy 19) Sxeax+1dx dx Sx²e2dx 20) S x-x2 ) (2?/ª x)°e-In(x²)e3×dx ) Se-Imx)x?e3=xdx bx 21) S: dx V3+ax

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)

6th Edition

ISBN:9781337111348

Author:Bruce Crauder, Benny Evans, Alan Noell

Publisher:Bruce Crauder, Benny Evans, Alan Noell

ChapterA: Appendix

SectionA.2: Geometric Constructions

Problem 10P: A soda can has a volume of 25 cubic inches. Let x denote its radius and h its height, both in...

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Question

PART III. Integration
Evaluate the integral. The symbols a and b are constants greater than 1. You are not required to combine like
terms, reduce fractions, or otherwise simplify your final answer.
2x
12) S-
x3+5x2+6x
13) Sxcos(x?)dx
14) Seln(x³/a) x2/a
dx
x5/a
15) S tcosh(at + 2)dt
2y+ey
16) s
dy
ey
17) E
dt
t2
7)
2x+x2
-cosh(x)dx
18) St?cos(2t)dt
S 2y²e»°dy
19) Sxeax+1dx
8)
dx
9)
Sx²e2xdx
20) S:
x-x2
10) S(2/a x)°e-In(x²)e3× dx
bx
21) S:
V3+ax
11) ſe-In(x)x²e3=*dx

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