find the number of solutions of log4(x-1)=log2(x-3)based on logarithm

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find the number of solutions of log4(x-1)=log2(x-3)find the number of solutions of log4(x-1)=log2(x-3)
Find number of solutions of log[base 4] (x-1) = log[Base 2] (x-3).Find number of solutions of log[base 4] (x-1) = log[Base 2] (x-3).
The number of solutions of the equation log4(x – 1) = log2(x – 3) is....The number of solutions of the equation log4(x – 1) = log2(x – 3) is....
The number of solutions of `log_4 (x-1) = log_2 (x-3)`The number of solutions of `log_4 (x-1) = log_2 (x-3)`
The number of solutions of log _4(x-1)=log _2(x-3) is (a) 3 (b) 1 (2001,2 M) (c) 2 (d) 0The number of solutions of log _4(x-1)=log _2(x-3) is (a) 3 (b) 1 (2001,2 M) (c) 2 (d) 0
Logarithmic Equation: Solve log_4 (x) = 1/2Logarithmic Equation: Solve log_4 (x) = 1/2
Logarithmic equations : Solved example 1 log4(x-1)=log2(x-3)Logarithmic equations : Solved example 1 log4(x-1)=log2(x-3)
Find number of solution of the equation log4(x-1) = LOG2(X-3) |Find number of solution of the equation log4(x-1) = LOG2(X-3) |