Chapter 5: Q. 85 (page 465)
Solve given definite integral.
Chapter 5: Q. 85 (page 465)
Solve given definite integral.
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Suppose v(x) is a function of x. Explain why the integral
of dv is equal to v (up to a constant).
Solve given integrals by using polynomial long division to rewrite the integrand. This is one way that you can sometimes avoid using trigonometric substitution; moreover, sometimes it works when trigonometric substitution does not apply.
dx
Solve the integral:
Solve each of the integrals in Exercises 39–74. Some integrals require trigonometric substitution, and some do not. Write your answers as algebraic functions whenever possible.
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