What is the answer to solvefor t,(x*sqrt(x))^r=x^2x*sqrt(x) ?

The answer to solvefor t,(x*sqrt(x))^r=x^2x*sqrt(x) is True for all t;\quad (xsqrt(x))^r=x^3sqrt(x)

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solvefor t,(xsqrt(x))^r=x^2xsqrt(x)

solve for

t, (x \cdot x)^{r} = x^{2} x \cdot x

True for all t; (x x)^{r} = x^{3} x

Solution steps

(x x)^{r} = x^{2} x x

Simplify

x^{2} x x : x^{3} x

(x x)^{r} = x^{3} x

Both sides are equal

True for all t; (x x)^{r} = x^{3} x

x, x + 2 = 2 + y

x, 2 x - x = 3 y

v^{0} = 0

4 (x - 1) - (2 - x) = 5 (x - 2) + 4, x = - 3 o x = 3

x (n) = (\frac{1}{2})^{2} \cdot u (n)

What is the answer to solvefor t,(x*sqrt(x))^r=x^2x*sqrt(x) ?
The answer to solvefor t,(x*sqrt(x))^r=x^2x*sqrt(x) is True for all t;\quad (xsqrt(x))^r=x^3sqrt(x)