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Use the Table of Integrals to find x25 − 4x2 dx.

Question

Use the Table of Integrals to find x25 − 4x2 dx.

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Solution

The integral of the function x^25 - 4x^2 dx can be found by using the power rule for integration, which states that the integral of x^n dx is (1/(n+1))x

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SOLUTION If we look at the section of table titled Forms involving a2 − u2, we see that the closest entry is number 34.u2a2 − u2 du = − u2a2 − u2 + a22 sin−1ua + CThis is not exactly what we have, but we will be able to use it if we first make the substitution u = 2x.x25 − 4x2 dx

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