Derive the reduction formula below:

Source:

Edwards, C.H., & Penney, D.E. (1986). Calculus and Analytic Geometry (2nd ed.). Englewood Cliffs, NJ: Prentice-Hall. (Problems 9.4, Question 54, p. 469)

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# Category: Reduction Formulae

## Reduction Formula

## Reduction Formula

## Reduction Formula

## Reduction Formula

## Reduction Formula

## Question Index: Reduction Formulae

## Reduction Formula

## Reduction Formula

## Reduction Formula

## Reduction Formula

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Formulae that express a given integral in terms of a similar integral involving a lower power.

Derive the reduction formula below:

Source:

Edwards, C.H., & Penney, D.E. (1986). Calculus and Analytic Geometry (2nd ed.). Englewood Cliffs, NJ: Prentice-Hall. (Problems 9.4, Question 54, p. 469)

Derive the reduction formula below:

Derive the reduction formula below:

Sources:

Edwards, C.H., & Penney, D.E. (1986). Calculus and Analytic Geometry (2nd ed.). Englewood Cliffs, NJ: Prentice-Hall. (p. 462)

Schwartz, A. (1960). Analytic Geometry and Calculus. New York: Holt, Rinehart and Winston. (Exercise 6.7, Question 6, p. 368)

Silverman, R.A. (1985). Calculus with Analytic Geometry. Englewood Cliffs, NJ: Prentice-Hall. (Problems 7.3, Question 26(a), p. 379)

Derive the reduction formula below:

Derive the reduction formula below:

Derive the reduction formula below:

Derive the reduction formula below:

Derive the reduction formula below:

Derive the reduction formula below:

Source:

Edwards, C.H., & Penney, D.E. (1986). Calculus and Analytic Geometry (2nd ed.). Englewood Cliffs, NJ: Prentice-Hall. (Example 6, p. 467)

Porter, R.I. (1963). Further Elementary Analysis (2nd ed.). London: G. Bell & Sons. (Example 12, p. 234)