# DEPARTMENT OF ELECTRICAL ENGINEERING AND COMPUTER SCIENCE MASSACHUSETTS INSTITUTE OF TECHNOLOGY CAMBRIDGE, MASSACHUSETTS 02139

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1 DEPARTMENT OF ELECTRICAL ENGINEERING AND COMPUTER SCIENCE MASSACHUSETTS INSTITUTE OF TECHNOLOGY CAMBRIDGE, MASSACHUSETTS Introductory Analog Electronics Laboratory Laboratory No. READING ASSIGNMENT In this laboratory, you will investigate the performance of operational amplifiers in simple circuit configurations. We will discuss various aspects of operational amplifier behavior in class. In addition, you should have read at least the Operational Amplifiers class reading assignments in the class outline under section. Objective: At last! The Bigtime!! Opamps!!! You will be using the LM1, which is one of the earliest of popular operational amplifiers, the LF5 which is a precision JFETinput opamp with very low input bias current, wider openloop bandwidth, higher slew rate, etc., the LM15, a dual railtorail opamp, and the LM11 comparator. Experiment 1: The Inverting Configuration. In this experiment, you will be connecting a LM1 in the inverting configuration of Figure 1. You will learn to adjust the offset of the amplifier, measure its bandwidth and see how its performance is limited by its slew rate. 1. Construct the circuit of Figure 1. [Refer to the LM1 data sheet to make sure that you connect to the proper pins of your LM1]. Choose resistor values = R = kω and R = 11 kω and do not install the 10 kω potentiometer at this point. Ground the input and measure the output voltage [it will probably differ by some number of millivolts from zero]. This voltage is caused by the input offset voltage that can be modeled as a dc voltage source in series with the noninverting input to the amplifier and the gain of the amplifier [in this case the gain is two for a voltage applied to the noninverting input]. Calculate the corresponding input offset voltage and compare this value with that found on the LM1 data sheet. R LM k Ω 5 R Figure 1: Circuit for experiment 1.. Now install the 10 kω offsetnull potentiometer. Depending on the style of the potentiometer, you may have to solder some leads onto it so that you can plug it into your protoboard. [Soldering irons are installed in 801 and near the.01 lab area, and solder and other tools are available from the instrument room window.] Adjust the potentiometer to zero the output Lab. No. 1

2 voltage. What range of output offset voltage can be achieved by adjusting the potentiometer over its entire range?. Now connect the signal generator to the input and adjust it to produce a 0. Vpp, 1 khz sinusoid. [Remember that your function generator output value is default calibrated for a 50 Ω load.] Measure the magnitude of the voltage gain of this connection. Do you need an input coupling capacitor between the function generator and? Why or why not?. Increase the frequency of the signal generator until the amplitude of the output voltage begins to decrease. Find the frequency at which the amplifier gain is 1 of its lowfrequency [1 khz] value. This frequency can be considered to be the bandwidth [db point] of this particular configuration. Measure the phaseshift between the input and output voltages at this frequency. [See the attached instructions for measuring phaseshift with the Tektronix 5 oscilloscope.] 5. Now change the feedback resistor R to 0 kω, calculate a new value for R, and repeat parts, and. If you disconnect the offset potentiometer, you will notice that the output offset is approximately 5.5 times larger than that found when the amplifier was configured for a gain of 1 from the inverting input. Why? Why did we change R.? What is the ideal value of R relative to the values of and R? Notice that while the inverting amplifier gain is a factor of 10 larger than that of the first configuration, the bandwidth is approximately a factor of 5.5 lower. If you were to examine this configuration for other values of gain, you would find out that the higher the gain, the lower the bandwidth; specifically, that the product of (one plus the gain) times the bandwidth is a constant.. With the signal generator set to the bandwidth frequency [db point] for the gain of 10, which you found in part 5, increase the amplitude of the input voltage until the output voltage begins to distort [i.e. it will no longer look sinusoidal, but more like a triangle wave]. At this point, the amplifier has reached its slewrate limit. The slewrate limit of an operational amplifier is caused by a current source within the amplifier [biasing the first stage of the amplifier] that limits the amount of current that can be supplied by the first stage of the amplifier. When the amplifier is pushed to the point that this limit is reached, it can no longer function properly. The slewrate limit manifests itself as a maximum value of d /dt for the amplifier because there is an internal amplifier capacitance that must be charged by the firststage output current and a firststage current limit thus corresponds to a maximum dv/dt for this capacitor. With the input amplitude set to the value at which the output voltage just starts to distort, calculate the maximum value of d /dt on the output voltage. Compare this value with the slewrate value that is found in the LM1 spec sheet.. Reduce the frequency of the input voltage by a factor of 5 and again measure the slew rate of the amplifier by finding the value of d /dt for which the output voltage begins to distort. Compare this to the earlier measurement of slew rate. 8. With the signal generator set to a frequency of 1 khz, increase the amplitude of the input voltage until the output voltage saturates [the top of the sine wave just begins to flatten]. Measure the saturation voltage of the amplifier [both positive and negative] and compare these values with the magnitudes of the positive and negative supply voltage. Repeat this Lab. No.

3 measurement using a load resistor of 510 ohms connected between output and ground. How do the saturation voltages differ from the test using the amplifier without a load resistance [infinite load impedance]? 9. Set the signal generator to produce a square wave input voltage. Adjust the amplitude and frequency of the input voltage until the output becomes a triangular wave. Why is the output waveform not a square wave? Calculate the dv/dt for this triangular wave. [Note that this is a much easier and more accurate way to measure the slew rate of your LM1.] 10. Now replace the LM 1 chip with an LM15 Dual RailtoRail opamp. WARNING: This device contains TWO opamps. Please connect the output terminal to the inverting ( ) input of the unused opamp, and ground the noninverting () input to prevent it from oscillating while you are working with the other opamp. Repeat the measurement of saturation voltage in step 8 above. How does the saturation voltage at the output of this device differ from the saturation voltages obtained in step 8? Experiment : Comparing the LF5 and the LM1 operational amplifiers. In this experiment, you will compare the performance of the LF5 operational amplifier to that of the LM1. Note that the LF5 has basically the same pin connections as the LM1. However, the spec sheet shows a 5 kω offsetnull potentiometer with its wiper connected to the positive supply voltage. Connect a LF5 in the configuration of Figure 1. Do not install an offsetnull potentiometer [it is not necessary for the purposes of this experiment]. 1. With the same resistor values you used for page, item 5, and a 0. V pp sinusoid input, compare the bandwidth of the amplifier built with an LF5 with that which you measured in the corresponding configuration using the LM1 op amp. Compare your measurement with the value given in the spec sheet.. Measure the slew rate of the LF5 and compare your measured value with that found in the spec sheet. You may find it difficult to make an accurate measurement; make an educated guess.. How do the slew rate and the bandwidth of the LM1 compare with that of the LF5? Experiment : Common amplifier configurations. In the previous experiments, you examined the inverting opamp configuration. In this experiment, you will examine other common configurations. These circuits are shown in Figure. Use a LM1 op amp for these experiments, except use the LM11 comparator for figure c, the comparator circuit. For each circuit, draw a schematic and label all values in your lab report. 1. Figure [a] shows the configuration of an inverting adder. Select the resistor values such that = (v 1 5 v ). Select the value of resistor R to minimize the effects of input bias current. Build the circuit and confirm its performance. Lab. No.

4 1 LM1 R R v ref R R [a] Adder LM11 [c] Comparator 1 C 8 R PU R LM1 LM1 [b] Follower LM1 [d] Schmitt Trigger R [e] Astable Oscillator R Figure : Circuits for experiment.. Construct the voltage follower [unitygain buffer] of Figure [b]. Omit the resistor to ground. If you do not use a coupling capacitor, the circuit should work properly. Why? Find the frequency at which the gain drops to 1 [db] of the lowfrequency value. Insert a 10 MΩ resistor in series with the input of the voltage follower [to simulate a source with a high source impedance]. Recognizing that a key feature of the voltage follower is its high input impedance, one would expect that there would be no change in the gain of the follower circuit. [Note: Your scope probe has a resistance from tip to ground of 10 MΩ. What effect will your scope probe have if you use it to measure the input voltage to this amplifier?] You will observe that this is in fact true at low frequencies. However, you will notice that the gain drops off fairly rapidly with frequency. This is due to the presence of parasitic capacitance in the circuit. In this case, the high impedance of the source resistance in combination with a small Lab. No.

6 Experiment : Integrators, filters, etc. In this experiment you will use capacitors as well as resistors in the feedback circuits of your operational amplifier. All of these circuits can be thought of either in time domain terms [differential equations] or frequency domain terms [transfer functions], depending upon the application. 100 nf 1 kω R R LF5 1 kω 10 nf 1 kω [a] Integrator/Low Pass Filter [b] Differentiator/High Pass Filter LF5 Figure : Circuits for experiment. 1. Figure [a] shows the configuration of a lowpass filter/integrator. In the frequency domain, this circuit corresponds to a lowpass filter. For this experiment, you wish to design this circuit to be an integrator at a frequency of 000 Hz. Because this will not be a perfect integrator, you will want to make sure that the phaseshift between the output and the input will at least be 85 o [an ideal integrator would have a phaseshift of 90 o ]. Design the circuit to have a lowfrequency gain of 10. Show your calculations. Measure the magnitude and phase angle of the circuit transfer function at 000 Hz to verify your calculations. [NOTE: In order for the integrator to be integrating at 000 Hz, you must be well down on the slope of the response plot caused by the pole determined by R and the 100 nf capacitor in the feedback loop. It is best to keep a onedecade difference between the corner frequency and the frequency where you want the integrator to work. Remember, that while we draw straight lines to show gain at the corner frequencies or break points, the actual response change is gradual, and this break point is only db, which corresponds to a phase shift of only 5 degrees. So please choose your db point with this in mind. ] Plot the measured magnitude of the transfer function as a function of frequency. On the same plot, draw the asymptotes for this transfer function that you would expect based upon the calculated transfer function. What is the bandwidth of this filter?. Figure [b] shows the circuit configuration for a differentiator. In the frequency domain, this circuit corresponds to a highpass filter. Calculate the transfer function for this circuit. For what frequencies does this produce an output waveform that is the derivative of the input? Apply a triangular wave to this circuit. Observe the output as a function of frequency. Verify that this circuit does indeed operate as a differentiator. Notice that at higher frequencies Lab. No.

7 you will see that the slewrate limit of the amplifier dominates the circuit performance as the input amplitude is increased. At what frequency does the performance of your differentiator begin to deteriorate? In the frequency domain, this circuit can be thought of a highpass filter. Plot its measured frequency response from 10 Hz to 100 khz. On the same plot, draw the asymptotes for this transfer function that you would expect based upon the calculated transfer function. Experiment 5: A few other opamp applications. 1. Construct the circuit of Figure [a]. With the function generator set to produce a 5 V pp sinusoid at 0 Hz, observe and sketch the output waveform. Notice that it is a halfwave rectified version of the input voltage but that you do not see the 0. V drop that you would expect to see if you had made a simple diode rectifier. This circuit is known as a precision rectifier. [The diode is enclosed in the feedback loop, and thus feedback corrects for the diode forward voltage drop error.] 10 kω LF5 1N91 10 kω 1N91 LF5 1N91 10 kω [a] [b] Figure : Circuits for experiment 5. Increase the frequency until the output voltage no longer looks like a nicely rectified sinusoid. The reason for this can be seen if you look at the amplifier output, pin. Notice that when the input signal is negative, the diode is off, switching off the amplifier feedback and causing the amplifier output to go all the way to negative saturation. When the input voltage again becomes positive, it takes a finite amount of time [determined by the amplifier slew rate] for the amplifier output to return from negative saturation and to catch up with the input. Measure the recovery time of this circuit. Figure [b] is a circuit for an improved precision rectifier. Construct this circuit and verify that it indeed provides improved performance over the circuit of Figure [a]. Increase the input frequency until you observe that the performance of this rectifier circuit begins to deteriorate. Approximately at what frequency does this occur? Explain why this circuit performs better than the simple rectifier.. As indicated in the data sheet, the LF5 op amp can supply a maximum output current of approximately 5 ma [the LF5 is shortcircuit protected to limit its output current to a value that will not destroy the device]. Figures 5[a] and [b] show two circuit configurations in which a pushpull output stage [consisting of a N90 and a N90 transistor] has been added to the output of the LF5. According to the data sheets, each of these transistors can supply up to 00 ma and can dissipate a total power of up to 50 mw. Lab. No.

8 10kΩ 10kΩ?kΩ 10kΩ LF5 N90 N90 R L 10kΩ?kΩ LF5 N90 R L [a] [b] N90 Figure 5: Pushpull output stage circuits. With R L =. kω, apply a 500 mv pp, 500 Hz sinewave to the input of each circuit. What output voltage do you see from each of these circuits? Why? How does the feedback used in the circuit of Figure 5[b] help this circuit to work? [Hint: Look at and compare the outputs of the operational amplifiers in each of the circuits.] Increase the input amplitude to 1.0 V pp. Again compare the two output waveforms. Notice the distortion [known as crossover distortion] on the output of the circuit of Figure 5[a]. What is the source of this distortion? How does the configuration of Figure 5[b] greatly reduce the level of this distortion? What is the minimum value of load resistor R L that can be used in the circuit of Figure 5[b] without exceeding the power dissipation capabilities of the output transistors? [To avoid damage to the transistors, it is a good idea to limit the power dissipation in these transistors to a maximum of 00 mw.] Use this value of load resistor and verify that the circuit can indeed drive this load resistor through the complete range of the supply voltage. [Hint: You may have to use 10 nf or 100 nf bypass capacitors between the opamp plus and minus supplies and ground to keep your circuit from oscillating for this test.] Now remove the pushpull output stage and drive the load resistor directly from the LF5 [connected as a voltage follower]. What is the maximum voltage and current that the op amp can supply to this load? Find this value on the opamp spec sheet. Replace the LF5 in figure 5b with one of the opamps in the LM15. Repeat all the instructions in the paragraph above using this new device. What are the major differences? Lab. No. 8

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