FT. SECOND FUNDAMENTAL THEOREM
However, we know no explicit formula for an antiderivative of 1/x, i.e., when n = −1. We therefore use the Second Fundamental Theorem to define an antiderivative of 1/x, namely (5) L(x) = Z x 1 dt t. (We use 1 as the lower limit of integration since the integrand is not defined at 0.) What ................
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