5^(log_(a)x)+5*x^(log_(a)5)=3

The solution of the equation 5^(log_(a)x)+5x^(log_(a)5)=3, a gt0 , is

The solution of the equation 5^(log_(a)x)+5x^(log_(a)5)=3, a gt0 , is

5^(log_(10)x)=50-x^(log_(10)5)

Lt_(x to 1)(log_(5)5x)^(log_(x)5)=

Value of x, satisfying (6)/(5)a^(log_(a)(x))*(log_(10)(a)*log_(a)(5))-3^(log_(10)((x)/(10)))=9^(log_(100)(x)+log_(4)(2)) is :

Solve for x:5^(log x)+5x^(log5)=3(a>0)

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

If 3^(log_(3)(5))+5^(log_(x)3) =8 then find the value of x.