What is the answer to ln((1-x)/(1-5))=2 ?

The answer to ln((1-x)/(1-5))=2 is x=4e^2+1

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ln((1-x)/(1-5))=2

ln (\frac{1 - x}{1 - 5}) = 2

x = 4 e^{2} + 1

Decimal Notation

x = 30.55622 \dots

Solution steps

ln (\frac{1 - x}{1 - 5}) = 2

Apply log rules

\frac{1 - x}{1 - 5} = e^{2}

Multiply both sides by

4

\frac{1 - x}{1 - 5} \cdot 4 = e^{2} \cdot 4

Simplify

- (1 - x) = e^{2} \cdot 4

Solve

- (1 - x) = e^{2} \cdot 4 : x = 4 e^{2} + 1

x = 4 e^{2} + 1

Verify Solutions:

x = 4 e^{2} + 1

True

The solution is

x = 4 e^{2} + 1

ln (x + 3) + ln (x - 3) = 0

ln (x) ln (x) = 5

lo g_{x} (324) = 2

lo g_{x} (324) = 4

lo g_{10} (x) = 0.67292

What is the answer to ln((1-x)/(1-5))=2 ?
The answer to ln((1-x)/(1-5))=2 is x=4e^2+1
Solve for x: ln((1-x)/(1-5))=2
The solution is x=4e^2+1