log_(3)(3^(x)-8)=2-x

If 1,log_(81)(3^(x)+48)" and "log_(9)(3^(x)-(8)/(3)) are in A.P., then find x

Solve the equation: 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Solve the equation: 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Solve the equation 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Solve the equation 2log_(3)x+log_(3)(x^(2)-3)=log_(3)0.5+5^(log_(5)(log_(3)8)

Find the value of x satisfying the equation,sqrt((log_(3)(3x)^((1)/(3))+log_(x)(3x)^((1)/(3)))log_(3)(x^(3)))+sqrt((log_(3)((x)/(3))^((1)/(3))+log_(x)((3)/(x))^((1)/(3)))log_(3)(x^(3)))=2

If log_(3) ( 3 + x) + log_(3) (8 - x) - log_(3) ( 9x - 8) = 2 - log_(3) 9, then x =

The first term of an infinite G.P is the value of satisfying the equation log_3(3^x-8)+ x- 2 = 0 and the common ratio is cos(22pi/3) The sum of G.P is ?

Equation 2log_(8)(2x)+log_(8)(x^(2)+1-2x)=(4)/(3) has