" 38.If "log_(a)((13^(2))/(sqrt(2^(3))times5))=2log_(a)13-log_(a)5-x" then "

iflog_(a)((13^(2))/(sqrt(2^(3))xx5))=2log_(a)13-log_(a)5-x then

sqrt(5-log_(2)x)=3-log_(2)x

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

Compute sqrt((1/sqrt(27))^(2*(log_(5)13)/(2log_(5) 9))

Find the root common the system of equations log_(10)(3^(x)-2^(4-x))=2+1/4log_(10)16-x/2 log_(10)4 and log_(3) (3x^(2-13x+58)+(2)/(9))=log_(5)(0.2)

Evaluate {(1/(sqrt(27)))^(2-[(log_(5) 13)/(2log_(5) 9)])}^(1/2)

Prove that: log_(3)log_(2)log_(sqrt(5))(625)=1