Evaluate the following integrals using integration by parts.
Q- 33 AND 37
integration by parts? 7-8. Use a substitution to reduce the following integrals to ∫lnudu. 31. ∫e3xsinexdx 32. ∫01x22xdx Then evaluate the resulting integral using the formula for ∫lnxdx. 33. ∫0πxsinxdx 34. ∫1eln2xdx 7. ∫(sec2x)ln(tanx+2)dx 8. ∫(cosx)ln(sinx)dx 35. ∫0π/2xcos2xdx 36. ∫0ln2xexdx Practice Exercises 37. ∫1e2x2lnxdx 38. ∫x2ln2xdx 9-40. Integration by parts Evaluate the following integrals using integratien by parts: 9. 10. ∫xsin2xdx 39. ∫01sin−1ydy 40. ∫exdx
integration by parts? 7-8. Use a substitution to reduce the following integrals to ∫lnudu. 31. ∫e3xsinexdx 32. ∫01x22xd
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integration by parts? 7-8. Use a substitution to reduce the following integrals to ∫lnudu. 31. ∫e3xsinexdx 32. ∫01x22xd
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