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Unformatted text preview: igate o set currents.
In this case one would put a resistance from the , input to ground which is balanced by the
R1 and R2 in parallel see Fig. 30.
It is important to note that, just as we found for transistor circuits, one shpould always
provide a DC path to ground for opamp inputs. Otherwise, charge will build up on the
e ective capacitance of the inputs and the large gain will convert this voltage = Q=C into
a large and uncontrolled output voltage o set.
However, our modi ed designs to ght IOS have made our opamp designs worse in a
general sense. For the noninverting design, we have turned the very large input impedance
into a not very spectacular 10 k . In the inverting case, we have made the virtual ground
into an approximation. One way around this, if one is concerned only with AC signals, is
to place a capacitor in the feedback loop. For the noninverting ampli er, this would go in
series with the resistor R1 to ground. Therefore, as stated before, it is best, where important,
to simply choose better opamps! 6.5 Frequencydependent Feedback Below are examples of simple integrator and di erentiator circuits which result from making
the feedback path have frequency dependence, in these cases singlecapacitor RC lters. It is
also possible to modify noninverting con gurations in a similar way. For example, problem
3 on page 251 of the text asks about adding a rollo " capacitor in this way. Again, one
would simply modify our derivations of the basic inverting and noninverting gain formulae
by the replacements R ! Z , as necessary.
38 6.5.1 Integrator Using the golden rules for the circuit of Fig. 33, we have
vin , v, = vin = i = i = ,C dvout , v, = ,C dvout R R in out dt So, solving for the output gives dt 1 Z v dt
vout = , RC in
And for a single Fourier component !, this gives for the gain
G! = , 1 38 39
Therefore, to the extent that the golden rules hold, this circuit represents an ideal integrator and a lowpass lter. Because of the presence of the opamp, this is an example o...
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This note was uploaded on 01/14/2014 for the course AEI 601 taught by Professor Soujanu during the Fall '12 term at Bingham University.
 Fall '12
 Soujanu

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