23 Derivatives of assembled functions
\[ \newcommand{\dnorm}{\text{dnorm}} \newcommand{\pnorm}{\text{pnorm}} \newcommand{\recip}{\text{recip}} \]
Reading questions
Reading question 23.1 Consider a function that uses both input and output scaling, for instance, \[g(t) \equiv A f(a(t - t_0)) + B\] with, as typical, the four scaling parameters \(A, B, a, t_0\).
The derivative \(\partial_t g(t)\) will have a different, but related formula.
- Which of the four scaling parameters disappears from \(\partial_t g(t)\)?
question id: input-output-scaling-1
- Which of the two scaling parameters that appear inside parentheses in the formula for \(g(t)\) will appear outside parentheses in the formula for \(\partial_t g(t)\)?
question id: input-output-scaling-2
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