If the integrand is a rational function in which the degree of the numerator is greater than or equal to the degree of t

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If the integrand is a rational function in which the degree of the numerator is greater than or equal to the degree of t

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If The Integrand Is A Rational Function In Which The Degree Of The Numerator Is Greater Than Or Equal To The Degree Of T 1
If The Integrand Is A Rational Function In Which The Degree Of The Numerator Is Greater Than Or Equal To The Degree Of T 1 (50.4 KiB) Viewed 37 times
If the integrand is a rational function in which the degree of the numerator is greater than or equal to the degree of the denominator, it is often helpful to re-write the integrand using long division. Suppose we want to evaluate the indefinite integral ∫x2+2x+8x3+13x2+31x+89​dx Part 1. Re-write the integral above using long division on the integrand. ∫x2+2x+8x3+13x2+31x+89​dx=∫ Part 2. Evaluate the original integral by evaluating the integral you found in Part 1. above. ∫x2+2x+8x3+13x2+31x+89​dx=
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