Derivative Formulas in Calculus are one of the important tools of calculus as Derivative formulas are widely used to find derivatives of various functions with ease and also, help us explore various fields of mathematics, engineering, etc. The derivatives represent the rate of function with respect to any variable. The derivative of a function f (x) is denoted as f' (x) or (d/dx) [f (x)]. The process of finding derivatives is called differentiation . The most fundamental derivative formula is ... Differentiation is the mathematical process of determining the finding of a function, which represents the rate at which the function’s value changes with respect to its independent variable. In higher-level mathematics, differentiation is a key concept that helps us understand how a function changes. It is usually written as d/dx, which means "the derivative of a function with respect to x." The process of finding a derivative is called differentiation . dx x √ = sin−1 + C (17) a2 − x2 a dx 1 x tan−1 = + C (18) a2 + x2 a a

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