Use Trigonometric Substitution to find or evaluate the integral: \int \frac{-12}{x^2\sqrt{4 -...
Question:
Use Trigonometric Substitution to find or evaluate the integral:
{eq}\int \frac{-12}{x^2\sqrt{4 - x^2}}dx {/eq}
Integration:
The integral increases the degree of the function. It provides the original function with the help of integration. It is also known as the antiderivative. Integration is the sum of all sub rectangles with the subintervals of the given limit.
Answer and Explanation: 1
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View this answerGiven a function {eq}\int \frac{-12}{x^2\sqrt{4 - x^2}}dx {/eq}.
Let {eq}x=2\sin \theta {/eq} and differentiate for {eq}x {/eq} then, {eq}dx=2\cos...
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Chapter 13 / Lesson 7Learn how to use and define integration by parts. Discover the integration by parts rule and formula. Learn when and how to use integration by parts with examples.