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re
literal equations / exponential modelling
author
Andrew Lorimer
<andrew@lorimer.id.au>
Thu, 7 Mar 2019 22:43:34 +0000
(09:43 +1100)
committer
Andrew Lorimer
<andrew@lorimer.id.au>
Thu, 7 Mar 2019 22:43:34 +0000
(09:43 +1100)
methods/stuff.md
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a/methods/stuff.md
b/methods/stuff.md
index adbb286512fed3d4a61ce11188ba44829a41645e..661a69f0ba46b88e71b1d8233bb8110fd71f980e 100644
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--- a/
methods/stuff.md
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methods/stuff.md
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-57,3
+57,18
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Inverse of $f: \mathbb{R} \rightarrow \mathbb{R}, f(x)=a^x$ is $f^{-1}: \mathbb{
## Euler's number
$$e= \lim_{n \rightarrow \infty} (1 + {1 \over n})^n$$
## Euler's number
$$e= \lim_{n \rightarrow \infty} (1 + {1 \over n})^n$$
+
+## Literal equations
+
+_Literal equation_ - no numerical solutions
+
+## Exponential and logarithmic modelling
+
+$$A = A_0 e^{kt}$$
+
+where
+$A_0$ is initial value
+$t$ is time taken
+$k$ is a constant
+For continuous growth, $k > 0$
+For continuous decay, $k < 0$