Write $\sqrt{52}$ in simplest radical form.

Multiply and simplify: $3\ast \sqrt{10}\ast 3\ast \sqrt{10}$.

A solution of a quadratic equation is $x=(9+\sqrt{45})/3$. Write it in simplest form.

A solution of a quadratic equation is $y=(-4+\sqrt{396})/2$. Write it in simplest form.

Multiply and simplify: $6\ast \sqrt{5}\ast 5\ast \sqrt{5}$.

Multiply and simplify: $2\ast \sqrt{3}\ast 5\ast \sqrt{3}$.

Which expression is equal to $\sqrt{148}$?

Simplify $\sqrt{180}+\sqrt{245}$.

Simplify $\sqrt{72}+\sqrt{98}$.

Which expression is equal to $\sqrt{27}$?

Simplify $3\ast \sqrt{15}-2\ast \sqrt{15}$.

A solution of a quadratic equation is $y=(3+\sqrt{1440})/3$. Write it in simplest form.

Simplify $5\ast \sqrt{13}-2\ast \sqrt{13}$.

Write $\sqrt{325}$ in simplest radical form.

Which expression is equal to $\sqrt{275}$?

A solution of a quadratic equation is $x=(-12+\sqrt{12})/2$. Write it in simplest form.

Multiply and simplify: $5\ast \sqrt{7}\ast 4\ast \sqrt{7}$.

Write $\sqrt{459}$ in simplest radical form.

Which expression is equal to $\sqrt{245}$?

Multiply and simplify: $4\ast \sqrt{6}\ast 6\ast \sqrt{6}$.

Which expression is equal to $\sqrt{40}$?

Write $\sqrt{124}$ in simplest radical form.

Which expression is equal to $\sqrt{176}$?

Multiply and simplify: $4\ast \sqrt{2}\ast 2\ast \sqrt{2}$.

Write $\sqrt{108}$ in simplest radical form.

Write $\sqrt{288}$ in simplest radical form.

Which expression is equal to $\sqrt{80}$?

Multiply and simplify: $\sqrt{10}\ast \sqrt{18}$.

Simplify $3\ast \sqrt{15}+2\ast \sqrt{15}$.

A solution of a quadratic equation is $m=(12+\sqrt{12})/2$. Write it in simplest form.

Which expression is equal to $\sqrt{243}$?

Multiply and simplify: $\sqrt{15}\ast \sqrt{20}$.

Write $\sqrt{192}$ in simplest radical form.

Write $\sqrt{378}$ in simplest radical form.

Multiply and simplify: $\sqrt{14}\ast \sqrt{28}$.

Simplify $9\ast \sqrt{5}+6\ast \sqrt{5}$.

A quadratic has the solutions $t=5+/-\sqrt{96}$. Write them with the radical in simplest form.

Simplify $3\ast \sqrt{15}+7\ast \sqrt{15}$.

Multiply and simplify: $\sqrt{14}\ast \sqrt{21}$.

Simplify $3\ast \sqrt{5}-2\ast \sqrt{5}$.