Definite Integral of Cosec x
By the fundamentals properties of definite integrals, we can calculate the definite integral of cosec x within any two time intervals limits.
Definite Integral of f(x) = [Tex]\int_{a}^{b} f(x).dx~=~F(b)~-~F(a)[/Tex]
Definite Integral of cosec within ‘a’ to ‘b’ interval = [Tex]\int_{a}^{b} \csc(x).dx~=~ln|cosec(x)~-~cot(x)|_{b}^{a}~=~[ln|cosec(b)~-~cot(b)|~-~ln|cosec(a)~-~cot(b)|][/Tex]
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Integral of Cosec x
Integral of the Cosec x is ∫cosec x dx = ln |cosec x – cot x| + C. Cosec is also called the cosecant function. Its integration is denoted as ∫(cosec x).dx. It is one of the fundamental integrations involving trigonometric functions. Cosec x is the reciprocal function of sin x. In this article, we will understand the formula of the integral of cosec x and the Methods of Integral of cosec x.
Table of Content
- Integral of Cosec x Definition
- Integral of Cosec x Formula
- Deriving Integral of Cosec x
- Applications of Integral of Cosec x
- Definite Integral of Cosec x
- Examples on Integral of Cosec x
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