If `x_1and x_2` satisfy the equation `x^(log_10 x)=100 x` then the value of `x_1 x_2` equals

If log_(100)x =-1/2 , then the value of x is:

If x_1 and x_2 are the solutions of the equation x^(log_(10)x)=100x such that x_1gt1 and x_2lt1 , the value of (x_1x_2)/2 is

If x_1 and x_2 are the solutions of the equation x^(log_(10)x)=100x such that x_1gt1 and x_2lt1 , the value of (x_1x_2)/2 is

If x_1 and x_2 are the solutions of the equation x^(log_(10)x)=100x such that x_1gt1 and x_2lt1 , the value of (x_1x_2)/2 is

If x_1 and x_2 are the solutions of the equation x^(log_(10)x)=100x such that x_1gt1 and x_2lt1 , the value of (x_1x_2)/2 is

The value of x satisfying the inequation x^(1/(log10^x)).log_10xlt1 , is

Let x_(1) and x_(2) satisfies the equation x^(2)+6=x^(1+log_(x)5)(x_(1)>x_(2)), then