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Integral Calculus Exercises by Andrés López is a document available to read on EtoBox.

1. The integral of (x-2)5 dx is calculated by making the substitution u = x - 2. This yields the integral of u5 du which is equal to 1/6u6 + C. Substituting back u = x - 2 gives the final result of 1/6(x - 2)6 + C. 2. The integral of sen3x dx is calculated using the trigonometric identity sen2x + cos2x = 1 and the substitution v = cosx. This results in the expression -cosx + cos3x/3 + C. 3. The integral of tan4x dx is calculated by using the trigonometric identities tan2

Author

Andrés López

Language

EN