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Differentiation of trigonometric functions

Differentiating trigonometric functions is a fundamental concept in calculus. Here’s a quick guide to the derivatives of the basic trigonometric functions. Assume that x is a variable and all functions are differentiable. Differentiation of Trigonometric Functions Important formula to find the derivative$\frac {d}{dx} f(x) =\displaystyle \lim_{h \to 0} \frac {f (x+h) – f(x)}{h}$$\displaystyle \lim_{x \to

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Integration of trigonometric functions

Integrating trigonometric functions often involves using various integration techniques, including basic integration formulas, substitution, integration by parts, and trigonometric identities. Here’s a brief overview of some common integrals of trigonometric functions: Basic Trigonometric Integrals Integrals of Tangent and Cotangent This can be solved using Integration by substitution (I) \[\int \cot(x) \, dx = \int \frac

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Class 12 differentiation formulas

Here is the list of Class 12 differentiation formulas to remember to score well in your Class 12 Mathematics Board examination. The formula list include the continuity condition ,Differentiability condition, inverse trigonometric function, Logarithm function, exponential function. This also includes the rules for finding the derivative of various composite function using chain rule, Logarithmic Differentiation.

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