The value of `(yz)^(logy-logz)xx(zx)^(logz-logx)xx(xy)^(logx-logy)` is

The value of (yz)^(log y-log z)xx(zx)^(log z-log x)xx(xy)^(log x-log y) is

The value of x^((logy-logz))xx y^((logz - logx)) xx z^((log x- logy)) is equal to

Prove that x^(logy-logz).y^(logz-logx).z^(logx-logy)=1

If x>0, y>0, z>0 , prove that x^(logy-logz)+y^(logz-logx)+z^(logx-logy)ge3 .

The value of int(e^(6logx)-e^(5logx))/(e^(4logx)-e^(3logx))dx is equal to

The value of x satisfying 5^logx-3^(logx-1)=3^(logx+1)-5^(logx - 1) , where the base of logarithm is 10 is not : 67 divisible by

The maximum value of logx is