If `log_(y)x-log_(y^(3))x^(2)= 9 (log_(x)y)^(2) and x = 9y` find y.

If log_(2)x+log_(x)2=(10)/(3)=log_(2)y+log_(y)2 and x!=y find x+y

1+log_(x)y=log_(2)y

If log_(2)x+log_(x)2=(10)/(3)=log_(2)y+log_(y)2 and x!=y, then x+y=

If log_(3)x + log_(3)y =2 + log_(3)2 and log_(3)(x+y) =2 , then

if log_(9)x+log_(4)y=(7)/(2) and log_(9)x-log_(8)y=-(3)/(2) then x+y is

If (log_(3)x)(log_(x)2x)(log_(2x)y)=log_(x)x^(2) , then what is y equal to?

If (log_(x)x)(log_(3)2x)(log_(2x)y)=log_(x^(x^(2)) , then what is the value of y ?

If log_(10)(x^(3)+y^(3))-log_(10)(x^(2)+y^(2)-xy) =0,y>=0 is

If y=log_(10)x+log_(10)x^(1/3)+log_(10)x^(1/9)+ . . . and (2+4+6+ . . . +2y)/(3+6+9+ . . . +3y)=4/log_(10) x then find the value of x and y