Differential Calculus
Differentiability refers to the property of a function being differentiable at a point or on an interval, which means it has a defined derivative at that point or throughout that interval. This concept is essential in understanding how functions behave, as it indicates smoothness and continuity, allowing for the application of various calculus principles. Differentiability also plays a crucial role in analyzing inverse functions, exponential functions, critical points, limits, and iterative methods for finding roots of equations.
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