Solve the Rational Inequality $\frac{x^{2}+12 x+27}{x^{2}-7 x-44} \geq 0$ A) $[-9,-4),[-3,11)$ B) $(-\infty,-9] \cup[-4,-3] \cup[11, \infty)$

Solve the rational inequality. Express your solution on a number line using interval notation.
- $\frac{x^{2}+12 x+27}{x^{2}-7 x-44} \geq 0$

A) $[-9,-4) ,[-3,11)$

B) $(-\infty,-9] \cup[-4,-3] \cup[11, \infty)$

C) $(-\infty,-9] \cup(-4,-3] \cup(11, \infty)$

D) $[-9,-4],[-3,11]$