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      whose graph is the tangent line (Calculus I x2.9). We can improve this approximation of f(x) in two ways: Take more terms, increasing N. Take the center aclose to x, giving small (x a) and tiny (x a)n. A Taylor series centered at a= 0 is specially named a Maclaurin series. Example: sine function. To nd Taylor series for a function f(x), we must de-

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      which is one version of the Fundamental Theorem of Calculus. Graphical Interpretations If f(x) is the density function for a random variable X, then we can represent y f(x) graphically by a curve as in Fig. 2-2. Since f(x) 0, the curve cannot fall below the x axis. The entire area bounded by the curve and the

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