Enter natural log statement
Solve 0.96
d=0.13333333333
We need to solve for d, therefore, in order to remove it from the power portion, we take the natural log of both sides
Ln(0.96
d) = Ln(0.13333333333)
There exists a logarithmic identity which states: Ln(a
n) = n * Ln(a)
Using that identity, we have n = d and a = 0.96, so our equation becomes:
dLn(0.96) = -2.0149030205673
-0.040821994520255d = -2.0149030205673
Divide each side of the equation by -0.040821994520255
| -0.040821994520255d | |
| -0.040821994520255 |
| -2.0149030205673 |
| -0.040821994520255 |
d =
49.358269830924
