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Martin Kennedy
2025-05-05 07:11:16 -04:00
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9
Final.tex
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@@ -238,13 +238,14 @@ So,
\end{split}
\end{align}
$H(s)$ is our \textit{transfer function}, representing how the
signal changes from the input to the output (specifically, the ratio
of the output to the input, as a function of frequency).
$H(s)$ is our \textit{transfer function}, representing how the signal
changes from the input to the output (specifically, the ratio of the
output to the input, as a function of frequency).
There remains an unspecified term $A$; this term depends on which
op-amp is being used. It remains to be shown how the overall transfer
function responds as the properties of each op-amp is applied in turn.
function responds as the properties of each op-amp are applied in
turn.
\subsection{The original case: the LM741}