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Calculus I
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Quantifying Uncertainty and Limitations
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Calculus I
CAL1.184 Quantifying Uncertainty and Limitations
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A student fits an exponential model to data and then uses the model to compute the instantaneous percentage growth rate (C′(t) ÷ C(t)). Which limitation statement is most accurate?
A
If the true process is not exponential (rate changes with time), the computed percentage growth rate from the model can be systematically wrong.
B
Percentage growth rates from an exponential model are always correct for any data set.
C
Dividing by C(t) removes all modeling error.
D
The rate is exact because it uses a ratio.
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