The properties of logarithms can be used to rewrite \( \log \left(\sqrt[5]{\frac{x^{2} y}{z^{2}}}\right) \) as follows: \( \begin{array}{l}A \log (B)+C \log (D)-E \log (F) \\ \text { Find the values below assuming the same order as the original expression. } \\ B= \\ C= \\ D= \\ E=\end{array} \) \( F=\square \)

5. \( z^{2}+z-12=0 \)

3. \( x^{2}-25=0 \)

Solve the inequality. Graph the solution. \( \begin{array}{lll}\text { (7) } 5.8 y+5<3 & \text { 6. } 3 p+2 \geq-10 & \text { 7. } 2>8-\frac{4}{3} h \\ \text { 8. }-2>\frac{m}{6}-7 & \text { 9. }-1.2 b-5.3 \geq 1.9 & \text { 10. }-1.3 \geq 2.9-0.6 r\end{array} \)

Give the domain of \( (x)=\frac{x+2}{2 x^{2}-5 x-18} \) using interval notation The domain of \( f(x) \) is:

What are \( a \) and \( b \) when you write \( \sqrt{-16} \) in the form \( a+b i \), where \( a \) and \( b \) are real numbers?