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Op-Amp:
The operational amplifier is one of the most useful
and important components of analog electronics. They are widely used in popular
electronics. Their primary limitation is that they are not especially fast: The
typical performance degrades rapidly for frequencies greater than about 1 MHz,
although some models are designed specially to handle higher frequencies.
The primary use of op-amps in amplifier and related
circuits is closely connected to the concept of negative feedback. Feedback
represents a vast and interesting topic in itself. We will discuss it in
rudimentary terms a bit later. However, it is possible to get a feeling for the
two primary types of amplifier circuits, inverting and non-inverting, by simply
postulating a few simple rules (the \golden rules"). We will start in this
way and then go back to understand their origin in terms of feedback.
The Golden Rules:
The op-amp is, in essence, a differential amplifier of
the type we discussed in Section 5.7 with the refinements we discussed (current
source load, follower output stage), plus more, all nicely debugged,
characterized, and packaged for use. Examples are the 741 and 411 models which
we use in the lab. These two differ most significantly in that the 411 uses JFET
transistor sat the inputs in order to achieve a very large input impedance (Zin~109Ω ), whereas the 741 is an all-bipolar
design (Zin~106Ω ).
The other important fact about op-amps is that their
open-loop gain is huge. This is the gain that would be measured from a configuration
like Fig. 29, in which there is no feedback loop from the output back to the input. A
typical open-loop voltage gain is ~ 104-105. By using negative feedback, we throw
most of that away! We will soon discuss why, however, this might actually be a
smart thing to do.
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The golden rules are idealizations of op-amp behavior but are nevertheless very useful for describing the overall performance. They are
applicable whenever op-amps are conjured with negative feedback, as in the two
amplifier circuits discussed below. These rules consist of the following two
statements:
1.
The voltage difference
between the inputs, V+- V-, is zero. (Negative feedback will ensure that this is the case.)
2.
The inputs draw no
current. (This is true in the approximation that the Zin of the op-amp is much
larger than any other current path available to the inputs.)
When we assume ideal op-amp behavior, it means that we
consider the golden rules to be exact. We now use these rules to analyze the
two most common op-amp configurations.
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