Solving LOGARITHM Equation: log(5) (x + 1) - log(5) (x - 1) = 2

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log[5,x+3] = 1 - log[5, x-1] log[5,x+3] = 1 - log[5, x-1]
log5(5x-1) = 2, solve for x log5(5x-1) = 2, solve for x
Solving logarithmic equation | log(1/(2^x+x-1)) = x(log(5) - 1) Solving logarithmic equation | log(1/(2^x+x-1)) = x(log(5) - 1)
Solve : log_(5)(x + 1) - 1 = 1 + log_(5)(x - 1). | 9 | LOGARITHMS | MATHS | ICSE | Doubtnut Solve : log_(5)(x + 1) - 1 = 1 + log_(5)(x - 1). | 9 | LOGARITHMS | MATHS | ICSE | Doubtnut
Solving Log Equation Solving Log Equation
Logarithmic equation | log(x+5) - log(x-1) = 1 - log2 Logarithmic equation | log(x+5) - log(x-1) = 1 - log2
log5(x) + log5(x+1) = log5(20), solve the logrithmic equation. log5(x) + log5(x+1) = log5(20), solve the logrithmic equation.
Solve logarithmic equation Solve logarithmic equation