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Ok so I'm working exponential decay functions and I'd like to know in what situations you would substitute e in the equation for exponential depreciation, where e would replace (1-r). So that the expression would be I(e)^rt instead of I(1-r)^t
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depends on whether the decay is discrete or continuous
for example, if you say your car loses 15% value every year, and you bought it for $20,000 then after \(t\) years it would be worth \[20,000(.85)^t\]
whereas if you were looking at say radioactive decay, or newton's law of cooling, where the decrease is continuous, you would use \(Pe^{rt}\)
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