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WorksheetsTechniques of Integration BC
Total questions: 20
Worksheet time: 21mins
What method would you use here?
inverse trig
u-substitution
integration by parts
partial fractions
What method would you use here?
inverse trig
u-substitution
integration by parts
partial fractions
What method would you use here?
inverse trig
u-substitution
integration by parts
partial fractions
∫5x4(x5−7)3dx can be solved by
integration by parts
u-substitution
partial fractions
natural log pattern
What would you choose for your u here if you used integration by parts?
ln x
ln (x) sin (x)
sin (x)
x
Which technique should be used to integrate this?
partial fractions
u-substitution
integration by parts
natural log pattern
Which technique should be used to integrate this:
natural log pattern
u-substitution
integration by parts
partial fractions
Find the partial fraction decomposition...
What is the Integration by Parts Formula?
∫ 4+9x2 dx can be solved by
natural log pattern
inverse trig integration
partial fractions
u-substitution
∫ 4+9x2 18xdx can be solved by
natural log pattern
inverse trig integration
partial fractions
u-substitution
∫ 4−9x2 18dx can be solved by
natural log pattern
inverse trig integration
partial fractions
u-substitution
∫ x2−x+1x2dx must be solved by first
completing the square
finding the partial fractions
using u-substitution
performing long division
∫ x2+13x−1dx can be solved by first
using inverse trig
separating the integral into two fractions
completing the square in the denominator
using the natural log pattern
∫ 16−x22xdx can be solved by
inverse trig integration
the natural log pattern
completing the square
u-substitution
∫ 16−x22dx can be solved by
inverse trig integration
the natural log pattern
completing the square
u-substitution
