Solve: `4(log)_(x/2)(sqrt(x))+2(log)_(4x)(x^2)=3(log)_(2x)(x^3)dot`

Explanation

`x/2!=1`

`4x!=1`

`2x!=1`

`x!=2,1/4,1/2`

`4*(log_2^sqrtx)/(log_2^(x/2))+2(log_2^(x^2))/(log_2^(4x)`

`(3logx^3)/(log2x)`

`(2*log_2^x)/(log_2^x-1)+(2*2log_2^x)/(log_2^x+2)=(9*log_2^x)/(log_2^x+1)`

Let`log_2^x=t`

...