What is expand (t^w(x^w+y^w))^{z/w} ?

The solution to expand (t^w(x^w+y^w))^{z/w} is (t^w)^{z/w}(x^w+y^w)^{z/w}

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expand (t^w(x^w+y^w))^{z/w}

expand

(t^{w} (x^{w} + y^{w}))^{\frac{z}{w}}

(t^{w})^{\frac{z}{w}} (x^{w} + y^{w})^{\frac{z}{w}}

Solution steps

(t^{w} (x^{w} + y^{w}))^{\frac{z}{w}}

Apply exponent rule:

(ab)^{c} = a^{c} b^{c}

(t^{w} (x^{w} + y^{w}))^{\frac{z}{w}} = (t^{w})^{\frac{z}{w}} (x^{w} + y^{w})^{\frac{z}{w}}

= (t^{w})^{\frac{z}{w}} (x^{w} + y^{w})^{\frac{z}{w}}

3.08 \cdot e^{- 4}

(2 x^{2}) \cdot (3 x^{4})

x + 5 2 x + 8

2 (2) e^{- (2)^{2}}

What is expand (t^w(x^w+y^w))^{z/w} ?
The solution to expand (t^w(x^w+y^w))^{z/w} is (t^w)^{z/w}(x^w+y^w)^{z/w}