What is the second fundamental theorem of calculus? 

The second fundamental theorem of calculus states that, if the function “f” is continuous on the closed interval [a, b], and F is an Anti derivative of a function “f” on [a, b], then the second fundamental theorem of calculus is defined as: F(b)- F(a) = a∫b f(x) dx

The second fundamental theorem of calculus states that, if the function “f” is defined on the closed interval [a, b], and F is an indefinite integral of a function “f” on [a, b], then the second fundamental theorem of calculus is defined as: F(b)- F(a) = a∫b f(x) dx

The second fundamental theorem of calculus states that, if the function “f” is continuous on the open interval (a, b), and F is an antiderivative of a function “f” on [a, b], then the second fundamental theorem of calculus is defined as F(b)- F(a) = a∫b f(x) dx