What is the answer to ln(X/(0.025))=-1.18 ?

The answer to ln(X/(0.025))=-1.18 is X=(0.025)/(e^{1.18)}

Solve for X: ln(X/(0.025))=-1.18

The solution is X=(0.025)/(e^{1.18)}

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ln (\frac{X}{0.025}) = - 1.18

X = \frac{0.025}{e ^{1.18}}

Decimal Notation

X = 0.00768 \dots

Solution steps

ln (\frac{X}{0.025}) = - 1.18

Apply log rules

\frac{X}{0.025} = e^{- 1.18}

Multiply both sides by

0.025

\frac{X}{0.025} \cdot 0.025 = e^{- 1.18} \cdot 0.025

Simplify

e^{- 1.18} \cdot 0.025 : \frac{0.025}{e ^{1.18}}

X = \frac{0.025}{e ^{1.18}}

Verify Solutions:

X = \frac{0.025}{e ^{1.18}}

True

The solution is

X = \frac{0.025}{e ^{1.18}}

ln (x^{2} + x) = ln (x^{2}) + ln (x)

lo g_{4} (6 x - 7) = 1

y, ln (9 y) = 2 t + 9

ln (r) + ln (10) = \frac{3}{2}

2 ln (x + 1) + 1 = 0

What is the answer to ln(X/(0.025))=-1.18 ?
The answer to ln(X/(0.025))=-1.18 is X=(0.025)/(e^{1.18)}
Solve for X: ln(X/(0.025))=-1.18
The solution is X=(0.025)/(e^{1.18)}