`y=10^x` is the reflection of `y=log_(10) x` in the line whose equation is

The line y=mx+n is the reflection of 5x-3y=10 about the line y=x, then find the value of n.

y=x^((1)/(log_(10)x))

Find the equation of the diagonals of the rectangle whose sides are contained in the lines x=8,x=10,y=11 and y=12

If "log"_(10) x =y, " then log"_(10^(3))x^(2) equals

If "log"_(10) x =y, " then log"_(10^(3))x^(2) equals

If log_(y)x=8" and "log_(10y)16x=4 , then find the value of y.

If log_(10)x+log_(10)y=2, x-y=15 then :

If log_(10)x+log_(10)y=2, x-y=15 then :