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A Taylor series is a way to approximate a function using an infinite sum of polynomial terms built from the function’s derivatives at a single point. Near that point, the polynomial behaves almost exactly like the original function, and adding more terms improves the accuracy. This idea is powerful because polynomials are much easier to analyze, differentiate, integrate, and compute numerically than most complicated functions. In practice, Taylor series let us replace complex behavior with a loc
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A Taylor series is a way to approximate a function using an infinite sum of polynomial terms built from the function’s derivatives at a single point. Near that point, the polynomial behaves almost exactly like the original function, and adding more terms improves the accuracy. This idea is powerful because polynomials are much easier to analyze, differentiate, integrate, and compute numerically than most complicated functions. In practice, Taylor series let us replace complex behavior with a loc
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