Home
Class 10
MATHS
The solution set of the equation log (2x...

The solution set of the equation log (2x - 5) - log 3 = log 4 - log (x + 9) is ______.

Promotional Banner

Similar Questions

Explore conceptually related problems

The solution set of the equation log (x + 6) - log 8 = log 9 - log (x + 7) is ______.

The solution of the equation 3^(log[a] x)

The solution set of the equation ln(2x-1)+ln(3x-2)=ln7, is:

The solution set of the equation 8x= e^(x^(2)+log(-x)) is

The solution set of the equation 8x= e^(x^(2)+log(-x)) is

The solution set of the equation "log"_(x)2 xx "log"_(2x)2 = "log"_(4x) 2, is

The solution set of the equation "log"_(x)2 xx "log"_(2x)2 = "log"_(4x) 2, is

The solution set of the equation "log"_(x)2 xx "log"_(2x)2 = "log"_(4x) 2, is

The solution set of the system of equations log _(x) x + log _(3) y = 2 + log_(3)2 " and " log_(27) (x + y) = 2/3 is

Statement-1: The solution set of the equation "log"_(x) 2 xx "log"_(2x) 2 = "log"_(4x) 2 "is" {2^(-sqrt(2)), 2^(sqrt(2))}. Statement-2 : "log"_(b)a = (1)/("log"_(a)b) " and log"_(a) xy = "log"_(a) x + "log"_(a)y