![]() ![]() The limits of integration for the function f(x) is \(\int^a_b f(x).dx\) and here a is the upper limit and b is the lower limit. The limits of integration is generally given before the start of the integral function. \(\int^a_b f(x).dx = ^a_b = F(a) - F(b) \) How To Find The Limits Of Integration? Here in the given interval, a is called the upper limit and b is called the lower limit. The integration of a function \(\int f(x)\) gives its antiderivative F(x), and the limits of integration are applied to F(x), to obtain F(a) - F(b). The limits of integration are the upper and the lower boundaries which are applied to the integral function.
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