$(\frac{-2}{3}{)}^{2\mathrm{/}7}\times (\frac{-2}{3}{)}^{5\mathrm{/}7}(\backslash frac\{-2\}\{3\})^\{2/7\}\backslash times(\backslash frac\{-2\}\{3\})^\{5/7\}$ =

If $\sqrt{3}\backslash sqrt\{3\}$ = 1.732, then $\sqrt{27}\backslash sqrt\{27\}$ =

Whose value is 11.18 if $\sqrt{5}\backslash sqrt\{5\}$ = 2.236 ?

The decimal value of $\frac{22}{7}\backslash frac\{22\}\{7\}$ is

If $\sqrt{10}\backslash sqrt\{10\}$ = 3.162, then $\sqrt{40}\backslash sqrt\{40\}$ = .....

$\sqrt[5]{{32}^{-2}}\backslash sqrt[5]\{32^\{-2\}\}$ =

Rationalising factor of $\sqrt{5}+\sqrt{6}\backslash sqrt\{5\}+\backslash sqrt\{6\}$ is

Express 3.25 in the form of p/q

If $a^n=ba^n=b$, then $\sqrt[n]{b}\backslash sqrt[n]\{b\}$ =

$\frac{3^{1\mathrm{/}5}}{3^{1\mathrm{/}3}}\backslash frac\{3^\{1/5\}\}\{3^\{1/3\}\}$ =