Question

The graph of f is shown in the figure to the right. Let \begin{align} A(x) = \int_{-2}^{x} f(t) \, dt \quad \text{and} \quad F(x) = \int_{4}^{x} f(t) \, dt \end{align}be two area functions for f. Evaluate the following area functions. a. A(-2) b. F(8) c. A(4) d. F(4) e. A(8)

          The graph of f is shown in the
figure to the right. Let
\begin{align*}
A(x) = \int_{-2}^{x} f(t) \, dt \quad \text{and} \quad F(x) = \int_{4}^{x} f(t) \, dt
\end{align*}be two area functions for f.
Evaluate the following area
functions.
a. A(-2) 		b. F(8) 		c. A(4)
d. F(4) 		e. A(8)

The graph of f is shown in the
figure to the right. Let

A(x) = ∫-2^x f(t) dt and F(x) = ∫4^x f(t) dt
be two area functions for f.
Evaluate the following area
functions.
a. A(-2) b. F(8) c. A(4)
d. F(4) e. A(8)

Added by Mackenzie D.

Calculus: Early Transcendentals

James Stewart 8th Edition

Thanks for your feedback!

Solve for a, b, c, d, e. The graph of f is shown in the figure to the right. Let X be the x-axis and y be the y-axis. Area = 16. Let A(x) = âˆ«f(x)dx and F(x) = âˆ«(aâˆš(Area - 2))dx be two area functions for f. Evaluate the following area functions: a. A-2 b. F8 c. A4 d. F4 e. A8