What is (x^{11}sin(x^4))^{22} ?

The solution to (x^{11}sin(x^4))^{22} is x^{242}sin^{22}(x^4)

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simplify (x^{11}sin(x^4))^{22}

simplify

(x^{11} sin (x^{4}))^{22}

x^{242} sin^{22} (x^{4})

Solution steps

(x^{11} sin (x^{4}))^{22}

Apply exponent rule:

(a \cdot b)^{n} = a^{n} b^{n}

(x^{11} sin (x^{4}))^{22} = (x^{11})^{22} sin^{22} (x^{4})

= (x^{11})^{22} sin^{22} (x^{4})

Simplify

(x^{11})^{22} : x^{242}

= x^{242} sin^{22} (x^{4})

(x^{\frac{- 2}{3}} \cdot y^{\frac{- 3}{4}})^{- 6}

2 x - 2 x + y

arcsin (\frac{x}{( a ^{2} + x ^{2} )})

2 x \cdot y^{3} - 6 x^{2} \cdot y - 12 y

(x^{\frac{2}{3}}) \cdot (y^{\frac{2}{3}})

What is (x^{11}sin(x^4))^{22} ?
The solution to (x^{11}sin(x^4))^{22} is x^{242}sin^{22}(x^4)