Chapter 5: Q 2. (page 490)
5.7. Numerical Integration
Short Answer
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Chapter 5: Q 2. (page 490)
5.7. Numerical Integration
an
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Get started for freeExplain why using trigonometric substitution with often involves a triangle with side lengths a and x and hypotenuse of length
Give an example of an integral for which trigonometric substitution is possible but an easier method is available. Then give an example of an integral that we still don’t know how to solve given the techniques we know at this point.
Show that if , then , in the following two ways: (a) by using implicit differentiation, thinking of as a function of , and (b) by thinking of as a function of .
Write as an algebraic function.
Solve given definite integral.
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