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    ECE 2312 Sem 2 0506

    Experiment # 9- Active Filters Low-Pass, High-Pass and Bandpass Filters

    Venue : Electronic and Instrumentation Lab, E2

    Aims

    Identify the technique for synthesizing the voltage ratio H(s) = Vout / Vin Determine a network that can provide a desired transfer function Identify a single-pole filter and determine its gain and critical frequency Identify a two-pole filter and determine its gain and critical frequency Explain how a higher roll-off rate is achieved by cascading low-pass filters

    Materials Required

    Resistance Capacitance A741 op-amp Function generator DC supplies Traning kit PSpice programme

    Procedure

    1. Measure the components values for three types of filters (single-pole activelow pass filter, two-pole active low-pass filter and single-pole active high-pass

    filter) and fill in the Table 9.1. The nominal values are R10=14.8k,

    R11=15.0k, R12=3.9k, R13=6.8k, R15=10.0k, C6=2.4nF, C7=1.2nF,

    C8=1.2nF, C9=5.4nF.

    R10 R11 R12 R13 R15 C6 C7 C8 C9

    Table 9.1 : Measured values of components used

    Active Low-Pass Filter

    2. Construct a single pole low-pass filter as shown in Figure 9.1.Notethat thetrainers op amp is A741 as indicated in the schematic.

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    Figure 9.1 : Single-pole active low-pass filter

    3. Using the measured component values, calculate the theoretical cutofffrequency, fc = 1/2RC

    4. With a fixed input voltage Vi = 5Vrms, vary the frequency over the rangef=100Hz to f=100kHz and record down the corresponding output voltage

    taken at point 6 with respect to ground as given in Table 9.2. Turn OFF the

    supplies.

    Freq. Vin Vout1

    pole

    Vout2

    poles

    Voltage ratio(dB)

    1 pole(exp.)

    Voltage ratio(dB)

    1 pole(PSpice)

    %error

    Voltage ratio(dB)

    2 poles(exp.)

    Voltage ratio(dB)

    1 pole(PSpice)

    %error

    100 Hz 5Vrms

    1 kHz 5Vrms

    20 kHz 5Vrms

    50 kHz 5Vrms

    80 kHz 5Vrms

    100 kHz 5Vrms

    1 pole - fc (calculated) =_____ ; fc(experimental)=______ , % error = ______; fc (PSpice) =_____ ;

    2 pole - fc (calculated) =_____ ; fc(experimental)=______ ; % error = ______; fc (PSpice) =_____ ;

    Table 9.2 : Response of a single-pole and a two-poles active low-pass active filter

    5. On a separate graph using semilog scale, manually plot the voltage gain in dBvs. frequency and indicate the experimental cutoff (3 dB) frequency. Discuss

    the frequency response.

    6. Construct a two-pole active low-pass filter as shown in Figure 9.2.7. Repeat steps 3, 4 and 5.

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    8. By means of measured components values, use Pspice to simulate theoreticalresults by plotting voltage gain in dB over frequency curves in semilog scales

    for both cases. Mark points of interest at each step of frequency for closed-

    loop voltage gain and critical frequency in the PSpice extrapolated curve. Find

    some sample error for gain and cutoff frequency and complete Table 9.2. Give

    the numerical expression of the transfer function H(s) = Vo/Vi for the circuit

    considering passive realization.

    Figure 9.2 : Two-pole active low-pass filter

    Active High-Pass Filter

    9. Construct a high-pass filter as shown in Figure 9.3.

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    Assignment # 9

    PSpice Families of Curves, The Parametric Mode

    1. Study the example given in the accompanying notes given earlier for Families ofCurves, The Parametric ModeusingAC analysis infrequency domain. Students

    are advised to have other MicroSim Pspice and for windows related reference.

    2. Draw the circuit in Figure 9.4 given below.

    Figure 9.4 : Multiple feedback narrow bandpass filter

    Frequency

    0.1KHz 0.2KHz 0.3KHz 0.4KHz 0.5KHz 0.6KHz 0.7KHz 0.8KHz 0.9KHz 1.0KHz

    V(Vin:+) V(R5:2)

    0V

    2.0V

    4.0V

    6.0V

    Use this command for cursor search

    sb#1#(200,400)1:le(0.871,p)

    sf#1#(200,400)1:le(0.871,p)

    (371.480,871.000m)

    (252.114,871.000m)

    (198.238,2.5580)

    (157.540,2.5580)

    (149.965,4.1720)

    (124.962,4.1720)

    (305.611,1.2321) R2=25 kiloohm; fr=306Hz

    (177.555,3.6179) R2=75 kiloohm; fr=178Hz

    (136.072,5.9008) R2=125 kiloohm; fr=136Hz; BW=fh-fl

    Figure 9.5 : Narrowband filter response for various values of feedback resistance R2

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    3. Study the PSPICE program in the appended notes for parameter values andanalysis setup. Note the addition of R5 = 1.

    4. Simulate the circuit and find the resonant frequency by using cursor to acquirethe peak values. Label the peak values as illustrated in Figure 9.5 above.Write proper titles for schematic (.sch) and graphs (.dat) for submission. Find

    the bandwidth and quality factor and complete Table 9.4 below.

    Resistor

    (k)

    Resonant frequency

    (Hz)

    Bandwidth

    (Hz)

    Q-factor

    25

    75

    125

    Table 9.4 : Center frequency, bandwidth, and Q factor for a narrow bandpass

    filter for various values of feedback R2

    Marking scheme

    1. Report Tabulated results (1x 3pts. = 3pts.) 6 Plots experimental & theoretical (6 x 0.5pt. = 3pts.) Discussion & Conclusion, and derivation of H(s) as in notes (2pts. + 2pts. = 4pts.)Total points = 10

    2. Assignment #9PSpice simulation; schematic, plot and table (2pts. + 4pts.+ 4pts =10 pts.)

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