The name Ideal
Op Amp is applied to this and similar analysis because the salient parameters
of the op amp are assumed to be perfect. There is no such thing as an ideal op
amp, but present day op amps come so close to ideal that Ideal Op Amp analysis
approaches actual analysis. Op amps depart from the ideal in two ways. First,
dc parameters such as input offset voltage are large enough to cause departure
from the ideal. The ideal assumes that input offset voltage is zero. Second, ac
parameters such as gain are a function of frequency, so they go from large
values at dc to small values at high frequencies.
This assumption
simplifies the analysis, thus it clears the path for insight. It is so much easier
to see the forest when the brush and huge trees are cleared away. Although the ideal
op amp analysis makes use of perfect parameters, the analysis is often valid because
some op amps approach perfection. In addition, when working at low frequencies,
several kHz, the ideal op amp analysis produces accurate answers. Voltage
feedback op amps are covered in this chapter, and current feedback op amps are
covered in "Current-Feedback Op Amp Analysis" section.
Several
assumptions have to be made before the ideal op amp analysis can proceed. First,
assume that the current flow into the input leads of the op amp is zero. This
assumption is almost true in FET op amps where input currents can be less than
a pA, but this is not always true in bipolar high-speed op amps where tens of
µA input currents are found.
Second, the op
amp gain is assumed to be infinite, hence it drives the output voltage to any
value to satisfy the input conditions. This assumes that the op amp output
voltage can achieve any value. In reality, saturation occurs when the output
voltage comes close to a power supply rail, but reality does not negate the
assumption, it only bounds it.
Also, implicit
in the infinite gain assumption is the need for zero input signal. The gain drives
the output voltage until the voltage between the input leads (the error
voltage) is zero. This leads to the third assumption that the voltage between
the input leads is zero.The implication of zero voltage between the input leads
means that if one input is tied to a hard voltage source such as ground, then
the other input is at the same potential. The current flow into the input leads
is zero, so the input impedance of the op amp is infinite.
Fourth, the
output impedance of the ideal op amp is zero. The ideal op amp can drive any
load without an output impedance dropping voltage across it. The output
impedance of most op amps is a fraction of an ohm for low current flows, so
this assumption is valid in most cases. Fifth, the frequency response of the
ideal op amp is flat; this means that the gain does not vary as frequency
increases. By constraining the use of the op amp to the low frequencies, we
make the frequency response assumption true.
Table 3–1 lists
the basic ideal op amp assumptions and FIgure 3–1shows the ideal op amp.
Figure 3–1. The Ideal Op Amp
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