Express \( x^{\frac{3}{2}} \) in radical form.

Which expression is equivalent to \( 32 \sqrt[3]{18 y} \div 8 \sqrt[3]{3 y} \), if \( y \neq 0 \) ? A. \( 12 \sqrt[3]{2 y^{2}} \) B. \( 4 \sqrt[3]{6} \) C. \( 4 \sqrt[3]{15 y} \) D. \( 4 \sqrt[3]{6 y} \)

\( 9 x+7 \) for \( x=5 \)

What is the approximate solution to this equation? \( 4 \ln x-8=12 \) A. \( x \approx 59,874 \) B. \( x \approx 10.5 \) C. \( x \approx 1.61 \) D. \( x \approx 148.4 \)

Write the expression in exponent form.

Which expression is equivalent to \( 32 \sqrt[3]{18 y} \div 8 \sqrt[3]{3 y} \), if \( y \neq 0 \) ? A. \( 12 \sqrt[3]{2 y^{2}} \) B. \( 4 \sqrt[3]{6} \) C. \( 4 \sqrt[3]{15 y} \) D. \( 4 \sqrt[3]{6 y} \)