damental-theorem-of-calculus-if-gx-fx-then-ab-fx-dx-is-equal-to-which-expression

Question

According to the Fundamental Theorem of Calculus, if G′(x)=F(x)G'(x) = F(x), then ∫abF(x) dx\displaystyle\int_{a}^{b}F(x)\,dx is equal to which expression?

Accepted Answer

G(b)−G(a)G(b) - G(a)

Answer

F(a)+F(b)F(a) + F(b)

Answer

G(a)−G(b)G(a) - G(b)

Answer

F(b)−F(a)F(b) - F(a)

According to the Fundamental Theorem of Calculus, if G′(x)=F(x)G'(x) = F(x), then ∫abF(x)dx\(\displaystyle\)\(\int\)_{a}^{b}F(x)\,dx is equal to which expression?

According to the Fundamental Theorem of Calculus, if $G^{'} (x) = F (x)$ , then $\int_{a}^{b} F (x) d x$ is equal to which expression?