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Simplify radical expressions involving fractions

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\sqrt{\frac{75}{49}}

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\sqrt{\frac{28}{25}}

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\sqrt{\frac{10}{49}}

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\sqrt{\frac{21}{4}}

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\sqrt{\frac{28}{9}}

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\sqrt{\frac{63}{25}}

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\sqrt{\frac{125}{9}}

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\sqrt{\frac{343}{9}}

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\sqrt{\frac{12}{25}}

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\sqrt{\frac{8}{49}}

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\sqrt{\frac{15}{49}}

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\sqrt{\frac{4}{49}}

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\sqrt{\frac{49}{9}}

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\sqrt{\frac{14}{25}}

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\sqrt{\frac{49}{4}}

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\sqrt{\frac{125}{4}}

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\sqrt{\frac{343}{4}}

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\sqrt{\frac{21}{25}}

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\sqrt{\frac{105}{4}}

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\sqrt{\frac{175}{4}}

12 y\left(3 y^{4}-7 y^{2}+1\right)

5.72 \times 10^{2}

\sqrt{2}

a rational number?

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Simplify the expression

\frac{454094}{98206}

-\sqrt{96}

\sum_{m \geq 1}\frac{(2m)!}{m^{2m}}

Simplify. Express your answer using a single exponent.

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(11t^{8})^{2}

Simplify. Express your answer using a single exponent.

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(11t^{5})^{2}

Simplify. Express your answer using a single exponent.

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(12d^{8})^{2}

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\left(\frac{3x}{9x^{2}-16}\right)-\left(\frac{1}{3x+4}\right)

\int x^{2} \cos (2 x+1) d x

\sqrt{w^{2}-20}-2=2

\frac{d}{d x} \times \sqrt{100-x^{2}}

P = \dfrac{2}{5}m + 1.5

\frac{10 t^{9}+1}{9 t^{8}+1}

\qquad\dfrac{5m^2+7m}{2m-9}-\dfrac{2m}{2m-9}

2^{\sqrt{x}}=8^{x}

11^a = \sqrt[6]{11^5}

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a = \square

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5i-(4+6i)

-\sqrt{108}

8k-5(-5k+3)

\int 9x^{2} + 2 \, dx

\int _0^1\left(4-2x\right)e^{8x-2x^2}dx

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\frac{\sec^{2}x-1}{\sec x-1}

\left(\sec^{2}x-1\right)/\left(\sec x-1\right)

a) \ln e^{2.50}-\ln \sqrt{e}

\int \text{sech}^2(8x-1) \, dx

\int x^{2} + 3 \, dx

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\frac{\sqrt{98}}{2^{\frac{1}{2}}}=

Order the expressions from least to greatest.

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2^{3}-2^{1} \quad 2^{1}+3^{1} \quad 3^{2}