Derivative of Function (c):
$f(x) = \frac{22x}{(x^2 - 11)^2}$
Antiderivative of Function (c):
$f(x) = \frac{11}{x^2 - 11} + C$
1. Access the Desmos help article and review the section about
definite integrals and integrals with infinite limits, and examples
from Integrals in Action.
2. In Desmos, using the graph of the first derivative function you
created in Discussion 6, compute three definite integrals with the
lower limit (a) and the upper limit (b), and interpret the
integrals in the context of your application problem, if:
$\circ \quad a = 0 \text{ and } b > 0$
$\circ \quad a > 0 \text{ and } b > 0 \text{ and } b > a$
$\circ \quad a = 0 \text{ and } b \text{ is } +\infty$
