Cube Root of Rational and Decimal Numbers

Evaluate $\sqrt[3]{\frac{729}{4096}}÷\sqrt[2]{\frac{9}{16}}$

Simplify:

$\sqrt[3]{\frac{512}{64}}$

Simplify: $\sqrt[3]{0.002197}$

Simplify: $\sqrt[3]{\frac{512}{64}}$

Evaluate $\sqrt[3]{\frac{0.027}{0.008}}÷\sqrt{\frac{0.09}{0.04}}-1$

Find the cube root of $\frac{{\left(x+2\right)}^6}{{\left(y+3\right)}^3}$

Find the cube root of $\frac{{\left(x+2\right)}^6}{{\left(y+3\right)}^3}$

Find the cube root of $\frac{{\left(x+2\right)}^6}{{\left(y+3\right)}^3}$

Find the cube root of $\frac{{\left(x+2\right)}^6}{{\left(y+3\right)}^3}$

Find the cube root of $\frac{{\left(x+2\right)}^6}{{\left(y+3\right)}^3}$

Find the cube root of the following decimal number: $0.000729$

Find the cube root of the following decimal number: $5.832$

Find the cube root of the following decimal number: $74.088$

Find the cube root of the following decimal number: $54.872$

Find the cube root of the following decimal number: $42.875$

Find the cube root of the following decimal number: $1.331$

Show that : $\sqrt[3 ]{0.027}=0.3$

Find the cubes of $\frac{9}{13},\frac{7}{22}$ and $\frac{13}{29}$.

If $\sqrt[3]{\frac{512}{x}}=\frac{8}{13}$, then $x=$ _____.

Find the value of $k$ in $\sqrt[3]{\frac{1331}{2197}}=\frac{k}{13}$