" 41.If "2^(log5)*5^(log2)=2^(log x)" ,then "log_(5)root(5)(x^(2))=

If 2^(log5).5^(log2)=2^(logx) "then" log_(5) root3(x^(2)) = _____

log(5+4x)=2log x

If log_(5)[log_(3)(log_(2)x)]=1 then x is

If log_(5)[log_(3)(log_(2)x)]=1 , then x is:

y=log_(2)[log_(3)(log_(5)x)] ,then x=

log5+log(5x+1)=log(x+5)+1

The value of x satisfying the equation root(3)(5)^(log_(5)5^(log_(5)5^(log_(5)5^(log_(5)((x)/(2)) = 3, is

The value of x satisfying the equation root(3)(5)^(log_(5)5^(log_(5)5^(log_(5)5^(log_(5)((x)/(2)) = 3, is

Solve the equation log_((log_(5)x))5=2