Use any method to evaluate the integrals in Exercises will require trigonometric substitutions, but some can be evaluated by Most other methods. 15. 16. dx /9 – x² dx 4 + 1.J4 x³ dx dx 17. 18. J ²V² + 1 Vx² + 4 w2 dw 6, 8 dw 19. 20. w²V4 – w² w2 Sava=ade x + 1 dx 1 — х Vx² 4 dx 21. 22. •V3/2 4x² dx dx 23. 24. (4 – x²)3/2 (1 – x²)3/2 x² dx dx x> 1 25. 26. |(x² – 1)3/2* (x² – 1)5/2 x > 1 Г(1 — х')12 28. (1 — х)3/2 dx 27. dx

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Use any method to evaluate the integrals in Exercises
will require trigonometric substitutions, but some can be evaluated by
Most
other methods.
15.
16.
dx
/9 – x²
dx
4 +
1.J4
x³ dx
dx
17.
18.
J ²V² + 1
Vx² + 4
w2
dw
6,
8 dw
19.
20.
w²V4 – w²
w2
Sava=ade
x + 1
dx
1 — х
Vx²
4 dx
21.
22.
•V3/2
4x² dx
dx
23.
24.
(4 – x²)3/2
(1 – x²)3/2
x² dx
dx
x> 1
25.
26.
|(x² – 1)3/2*
(x² – 1)5/2 x > 1
Г(1 — х')12
28.
(1 — х)3/2
dx
27.
dx
Transcribed Image Text:Use any method to evaluate the integrals in Exercises will require trigonometric substitutions, but some can be evaluated by Most other methods. 15. 16. dx /9 – x² dx 4 + 1.J4 x³ dx dx 17. 18. J ²V² + 1 Vx² + 4 w2 dw 6, 8 dw 19. 20. w²V4 – w² w2 Sava=ade x + 1 dx 1 — х Vx² 4 dx 21. 22. •V3/2 4x² dx dx 23. 24. (4 – x²)3/2 (1 – x²)3/2 x² dx dx x> 1 25. 26. |(x² – 1)3/2* (x² – 1)5/2 x > 1 Г(1 — х')12 28. (1 — х)3/2 dx 27. dx
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