Product of roots of the equation `(log_ax)^3 - 12(log x)^2 + 44log_ax - 48 = 0` is 64, then a is

Product of roots of the equation (log_(a)x)^(3)-12(log x)^(2)+44log_(a)x-48=0 is 64, then a is

The product of roots of the equation (3)/((log_8x)^2)=3 is

If the product of the roots of the equation x^(2) - 3kx + 2e^(2 log k) - 1 = 0 is 7, then the roots of the equation are real for k equal to :

(iv) Find the product of roots of the equation (log_(3)x)^(2)-2(log_(3)x)-5=0

The product of roots of the equation (log_(8)(8//x^(2)))/((log_(8)x)^(2)) = 3 is

The product of roots of the equation (log_(8)(8//x^(2)))/((log_(8)x)^(2)) = 3 is

The product of roots of the equation (log_(8)(8//x^(2)))/((log_(8)x)^(2)) = 3 is

The number of roots of the equation 3x^(log_(5)2)+2^(log_(5)x)=64 is

The number of roots of the equation 7.x^(log_(5)2)+2^(log_(5)x)=64