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The Mean Value Theorem states that for a continuous and differentiable function, there exists a point where the function’s slope equals the average rate of change over an interval. The Mean Value Theorem is crucial for:
Higher-order derivatives represent the rates of change of preceding derivatives. They provide deeper insights into a function’s curvature, concavity, and inflection points, and are crucial in understanding motion, acceleration, and various dynamic systems in physics and engineering.
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