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If is continuous on that interval. If is monotone on that interval, then it's integrable. If you can change the value of at finitely many points to make one of the preceding conditions hold.
The Riemann Integral. The Upper Riemann Integral of is defined to be $\\display style{(R) \\overlie{\\int_ASB} f(x) \\: DX = \\inf \\{U(P, f) : P \\in \\WP [a, b] \\}}$ and the Lower Riemann Integral of is defined to be $\\display style{(R) \\underline{\\int_ASB} f(x) \\: DX = \\sup \\{L(P, f) : P \\in \\WP [a, b] \\}}$.
Antiderivative and the Indefinite Integral (F(x)+C)=F(x)+C=f(x)+0=f(x). In this definition, the is called the integral symbol, f(x) is called the integral, x is called the variable of integration, DX is called the differential of the variable x, and C is called the constant of integration.
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