What are the two square roots of \(64\)?

Simplify if possible: \(\sqrt[3]{-8}\)

Simplify if possible: \(\sqrt{-4}\)

Simplify if possible: \(-\sqrt{25}\)

Simplify if possible: \(\sqrt[5]{-32}\)

Simplify if possible: \(\sqrt[4]{-81}\)

Simplify as much as possible: \(\sqrt{25a^4b^6}\)

Simplify as much as possible: \(\sqrt[3]{x^6y^{12}}\)

Simplify as much as possible: \(\sqrt[4]{81r^8s^{20}}\)

Write as a root, then simplify: \(8^{\frac{1}{3}}\)

Write as root, then simplify: \(36^{\frac{1}{2}}\)

Write as a root, then simplify: \(-25^{\frac{1}{2}}\)

Write as a root, then simplify: \((-25)^{\frac{1}{2}}\)

Write as a root, then simplify: \(\left(\dfrac{4}{9}\right)^{\frac{1}{2}}\)

Write as a rational exponent and simplify: \(\sqrt[3]{x^6y^{12}}\)

Write as a rational exponent and simplify: \(\sqrt[4]{81r^8s^{20}}\)

Simplify as much as possible: \(8^{\frac{2}{3}}\)

Simplify as much as possible: \(25^{\frac{3}{2}}\)

Simplify as much as possible: \(9^{-\frac{3}{2}}\)

Simplify as much as possible: \(\left(\dfrac{27}{8}\right)^{-\frac{4}{3}}\)

Simplify as much as possible: \(x^{\frac{1}{3}}\cdot x^{\frac{5}{6}}\)

Simplify as much as possible: \(\left(y^{\frac{2}{3}}\right)^{\frac{3}{4}}\)

Simplify as much as possible: \(\dfrac{z^{\frac{1}{3}}}{z^{\frac{1}{4}}}\)

Simplify as much as possible: \[\left(\frac{a^{-\frac{1}{3}}}{b^{\frac{1}{2}}}\right)^6\]

Simplify as much as possible: \(\dfrac{\left(x^{-3}y^{\frac{1}{2}}\right)^4}{x^{10}y^{\frac{3}{2}}}\)

Write \(\sqrt{50}\) in simplified form.

Write in simplified form: \(\sqrt{48x^4y^3}\), where \(x\), \(y\geq0\).

Write \(\sqrt[3]{40a^5b^4}\) in simplified form.

Write \(\sqrt{12x^7y^6}\) in simplified form.

Write \(\sqrt[3]{54a^6b^2c^4}\) in simplified form.

Simplify \(\sqrt{\displaystyle\frac{3}{4}}\)

Simplify \(\sqrt{\displaystyle\frac{5}{6}}\)

Rationalize the denominator in \(\displaystyle\frac{4}{\sqrt{3}}\)

Rationalize the denominator in \(\displaystyle\frac{7}{\sqrt[3]{4}}\)

Simplify \(\sqrt{\displaystyle\frac{12x^5y^3}{5z}}\)

Simplify, but do not assume the variable represents a positive number. \[\sqrt{9x^2}\]

Simplify, but do not assume the variable represents a positive number. \[\sqrt{x^3}\]

Simplify, but do not assume the variable represents a positive number. \[\sqrt{x^2-6x+9}\]

Simplify, but do not assume the variable represents a positive number. \[\sqrt{x^3-5x^2}\]

Combine \(5\sqrt{3}-4\sqrt{3}+6\sqrt{3}\)

Combine \(3\sqrt{8}+5\sqrt{18}\)

Combine \(7\sqrt{75xy^3}-4y\sqrt{12xy}\), where \(x\), \(y\geq 0\).

Combine \(10\sqrt[3]{8a^4b^2}+11a\sqrt[3]{27ab^2}\)

Combine \(\dfrac{\sqrt{3}}{2}+\dfrac{1}{\sqrt{3}}\)

Multiply \(\left(3\sqrt{5}\right)\left(2\sqrt{7}\right)\)

Multiply \(\sqrt{3}\left(2\sqrt{6}-5\sqrt{12}\right)\)

Multiply \(\left(\sqrt{3}+\sqrt{5}\right)\left(4\sqrt{3}-\sqrt{5}\right)\)

Expand and simplify: \(\left(\sqrt{x}+3\right)^2\)

Expand: \(\left(3\sqrt{x}-2\sqrt{y}\right)^2\)

Expand and simplify: \(\left(\sqrt{x+2}-1\right)^2\)

Multiply \(\left(\sqrt{6}+\sqrt{2}\right)\left(\sqrt{6}-\sqrt{2}\right)\)

Divide \(\displaystyle\frac{6}{\sqrt{5}-\sqrt{3}}\) (Rationalize the denominator)

Rationalize the denominator \(\displaystyle\frac{\sqrt{5}-2}{\sqrt{5}+2}\)

Solve for \(x\): \(\sqrt{3x+4}=5\)

Solve: \(\sqrt{4x-7}=-3\)

Solve \(\sqrt{5x-1}+3=7\)

Solve: \(t+5=\sqrt{t+7}\)

Solve: \(\sqrt{x-3}=\sqrt{x}-3\)

Solve: \(\sqrt{x+1}=1-\sqrt{2x}\)

Solve: \(\sqrt{x+1}=\sqrt{x+2}-1\)

Solve \(\sqrt{2x-10}=\sqrt{x-4}+\sqrt{x-12}\)

Solve: \(\sqrt[3]{4x+5}=3\)

Graph \(y=\sqrt{x}\) and \(y=\sqrt[3]{x}\)

Write in terms of \(i\): \(\sqrt{-25}\)

Write in terms of \(i\): \(\sqrt{-49}\)

Write in terms of \(i\): \(\sqrt{-12}\)

Write in terms of \(i\): \(\sqrt{-17}\)

Simplify as much as possible: \(i^{30}\)

Simplify as much as possible: \(i^{11}\)

Simplify as much as possible: \(i^{40}\)

Find \(x\) and \(y\) if \(3x+4i=12-8yi\)

Find \(x\) and \(y\) if \((4x-3)+7i=5+(2y-1)i\)

Simplify: \((3+4i)+(7-6i)\)

Simplify: \((7+3i)-(5+6i)\)

Simplify \((5-2i)-(9-4i)\)

Multiply: \((3-4i)(2+5i)\)

Multiply: \(2i(4-6i)\)

Expand: \((3+5i)^2\)

Multiply: \((2-3i)(2+3i)\)

Divide: \(\dfrac{2+i}{3-2i}\)

Divide: \(\dfrac{7-4i}{i}\)