Question

x^x√x=(x√x)^x Solve for x​

Answer 1

Take a log on both sides

log [(x)^xx] = log [(xx)^x]

```````````````log a^n = n*log a```````````

xx * log x= x * log [ xx]

``````````````log a*b = log a + log b`````````

xx * log x = x * [log x + 1/2 log x]

xx * log x = x * (3/2) * log x

x * log x cancel on both sides

x = 3/2

squaring on both sides

x =9/4

HOPE IT HELPS YOU

PLEASE MARK ME AS BRAINLIST

Answer 2

Answer:

X=9/4

Step-by-step explanation:

log [(x)^xx] = log [(xx)^x]

```````````````log a^n = n*log a```````````

xx * log x= x * log [ xx]

``````````````log a*b = log a + log b`````````

xx * log x = x * [log x + 1/2 log x]

xx * log x = x * (3/2) * log x

x * log x cancel on both sides

x = 3/2

squaring on both sides

x =9/4