Squares and Square Roots

What value will come in place of the question mark (?) in the following question?

$\sqrt{10+\sqrt{25+\sqrt{121}}}=?$

The greatest number among $$\sqrt { 5 } ,\sqrt [ 3 ]{ 4 } ,\sqrt [ 5 ]{ 2 } ,\sqrt [ 7 ]{ 3 } $$ is

Square root of $117649$ is

If $\sqrt{6}\times \sqrt{5}$=$\sqrt[x]{10}$, then the value of $x$ is ?

What should come in place of question mark $(?)$ in the following question$?$

$\mathrm{A}² = 676 , \mathrm{A} = ?$

The lowest value among $-0.2, {\left(-0.2\right)}^2, {\left(-0.2\right)}^3, {\left(-0.2\right)}^4$ is _________.

The square root of $11-\sqrt{120}$ is given by

Find the square of the following number using duplex method

$198$

Match List $\mathrm{I}$ with List $\mathrm{II}$ and select the correct answer using the codes given below:

Match List $\mathrm{I}$ with List $\mathrm{II}$ and select the correct answer using the codes given below:

What should come in the place of $\left(?\right)$ for the expression given below?

$\sqrt{3.4+\sqrt{0.3+\sqrt{0.0036}}}-\sqrt{4.6-\sqrt{0.3+\sqrt{0.0036}}}=?$

What should come in the place of $\left(?\right)$ for the expression given below?

$\sqrt{2\left(\frac{40+\sqrt{400}+\sqrt{16}}{\left({\left(\sqrt{2}\right)}^2+{\left(\sqrt{3}\right)}^2+\sqrt{3^2}\right)}\right)}=?$

What should come in the place of $\left(?\right)$ for the expression given below?

$\sqrt{\frac{116+\sqrt{25}}{600+\sqrt{625}}}+\sqrt{\frac{110+\sqrt{121}}{\sqrt{625}}}=?$

What should come in the place of $\left(?\right)$ for the expression given below?

${99}^2=?$

What should come in the place of $\left(?\right)$ for the expression given below?

${88}^2=?$

What should come in the place of $\left(?\right)$ for the expression given below?

${53}^2=?$

What should come in the place of $\left(?\right)$ for the expression given below?

${23}^2=?$

Simplify & find $x^2.$

$\sqrt{32÷16 of \left(12+18\right)+64÷\frac{4}{3} of 12=x}$

Simplify & find $x$

$\sqrt{100*\left(\sqrt{64 of\frac{1}{42}}+84 of\frac{1}{\sqrt{1764}}\right)}=x^2$.

Simplify $\frac{\sqrt{\sqrt{196}of{\displaystyle \frac{1}{56}}+}\sqrt{36 of {\displaystyle \frac{1}{\sqrt{16}}}}}{\sqrt{6084}}$