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Integral

0 votes

Solve step by step using trigonometric substitution.

asked Dec 22, 2014 in CALCULUS by anonymous

1 Answer

0 votes
 
Best answer

The function is .

Substitute .

Apply derivative on both sides.

Substitute and .

      (since )

image

We know that image.

image

image

image

image

image

image

We know that then

image

image

image

Substitute image, image and image

image

image

Therefore image.

answered Dec 22, 2014 by Lucy Mentor

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