What is sqrt(x^{23)y^6z^7} ?

The solution to sqrt(x^{23)y^6z^7} is x^{11}y^3z^3sqrt(x)sqrt(z)

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simplify sqrt(x^{23)y^6z^7}

simplify

x^{23} y^{6} z^{7}

x^{11} y^{3} z^{3} x z

Solution steps

x^{23} y^{6} z^{7}

x^{23} y^{6} z^{7} = x^{23} y^{6} z^{7}

= x^{23} y^{6} z^{7}

Simplify

x^{23} : x^{11} x

= x^{11} x y^{6} z^{7}

Simplify

y^{6} : y^{3}

= x^{11} x y^{3} z^{7}

Simplify

z^{7} : z^{3} z

= x^{11} x y^{3} z^{3} z

= x^{11} y^{3} z^{3} x z

(n + 5)^{3}

(3 x - 5) (2 x - 1)

(\frac{4 x}{3 y})^{3}

5 50 x^{2} + 2 8 x^{2}

(x - 2)^{2} + 8 (x - 2) + 4

What is sqrt(x^{23)y^6z^7} ?
The solution to sqrt(x^{23)y^6z^7} is x^{11}y^3z^3sqrt(x)sqrt(z)