Home
Class 10
MATHS
Find the product of roots of the equatio...

Find the product of roots of the equation `(log_3 x)^2 – 2(log_3 x) - 5 = 0`

Promotional Banner

Similar Questions

Explore conceptually related problems

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 :

IF the product of the roots of the equation x^(2) - 3kx + 2 e^(2log k ) -1=0 is 17 then K=

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

IF k gt 0 and the product of the roots of the equation x^2 - 3kx+ 2 e^2log k -1=0 is 7 then the sum of the roots is

Find number of roots of the equation x^(3)-log_(0.5) x = 0 .

Find number of roots of the equation x^(3)-log_(0.5) x = 0 .

Find number of roots of the equation x^(3)-log_(0.5) x = 0 .