5x^(3)log x

The value of X satisfying 5^(log x)-3^(log x-1)=3^(log x+1)-5^(log x-1) , (where the base of logarithm is 3 ),is

Solve following log equation x^((log x+5)/(3))=10^(5+log x)

int(e^(6log x)-e^(5log x))/(e^(5log x)-e^(3log x))dx

Differentiate the following functions with respect to x:log_(x)x( ii )e^(3log x)( iii) 2^(log2x)5(2^(3log2x))(v)5e^(x)(vi)9(3^(x))

The solution of the equation 7^(log x)-5log x+1=3.5^(log x-1)-13.7^(log x-1) is a.an even number b.rational number c.irrational number d.composite number

Solve for x: 5^(log x) + 5x^(log 5) =3 (a>0)

If (log_(5)x)(log_(x)3x)(log_(3x)y)=log_(x)x^(3) , then y equals