What is Integral of Sin x?
The integral of sin(x) concerning x is -cos(x) plus a constant (C). This means that when you differentiate -cos(x) with respect to x, you get sin(x). The constant of integration (C) represents any additional constant value that may be present in the original function.
The integral of sin x physically signifies the area covered under the sine curve.
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Integral of Sin x
Integral of sin x is -cos(x) plus a constant (C). It represents the area under the sine curve. The function repeats every 2π radians due to its periodic nature. This article explains the integral of the sine function, showing its formula, proof, and application in finding specific definite integrals. Further, it mentions solved problems and frequently asked questions.
Table of Content
- What is Integral of Sin x?
- Integral of Sin x Formula
- Graphical Significance of Integral of Sin x
- Integral of Sin x Proof by Substitution Method
- Definite Integral of Sin x
- Integral of Sin x From 0 to π
- Integral of Sin x From 0 to π/2
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