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PSVCC=10 V, rB1=60 KΩ, rB2=40 KΩ, rE=1 KΩ, rC=6 KΩ, and
Q1 is Q2N2222. (a) Find the sensitivPiCE and MaTLaB for
Electronics: an integrated approach
8.15 VCC=10V,RB1 =60K Ω,RB2 =40K Ω,RE =1K Ω,RC =6K Ω,
andQ1isQ2N2222.(a)FindthesensitivForProblem8.14,determine
the low cut-off frequency, high
cut-off frequency, and the bandwidth as the function of the
feedback
resistance
RF.
in Figure
P8.14.
RB1 = 60 KΩ, RB2 = 80 KΩ, RS = 100 Ω, RC1 = 8
8.16 KΩ,
For the
two-stage
amplifier
with
shunt-series
RE1
= 2.5 KΩ,
RB3 = 50
KΩ,
RB4 = 60 feedback
KΩ, RC2is=shown
5 KΩ,
RE2 = 1 KΩ, RF = 2 KΩ, C1 = 20µF, CE = 100 µF, and C2 = 20 µF.
If input voltage VS is a sinusoidal voltage with a peak value of
1 mV, determine the voltage gain and bandwidth as a function
of theVCC=10 V, RB1=60 KΩ, RB2=40 KΩ, RE=1 KΩ, RC=6
KΩ, and Q1 is Q2N2222. (a) Find the sensitiv supply voltage
8.17VCC
(8 V to 8.10
12 V).
Assume
that
both
tran-sistors
Q1source
and Q2
For Example
if VS
= 1 mV
and
frequency
of the
is
are
Q2N3904.
5 KHz,
find the input resistance as RF varies from 1 KΩ to 8 KΩ.
8.18In Figure P8.13, if RS = 1 KΩ, RL = 10 KΩ, RF = 20 KΩ, and
VCC = •VEE• = 15 V. Find the gain, Vo/VS if R1 varies from 1 KΩ
to 10 KΩ. Plot voltage gain with respect to R1. Assume that the
Op Amp is VCC=10 V, RB1=60 KΩ, RB2=40 KΩ, RE=1 KΩ,
RC=6 KΩ, and Q1 is Q2N2222. (a) Find the sensitivUA741 and
the input
voltage VSamplifier
is sinusoidal
wave-form
with RB
a frequency
8.19For
the Darlington
shown
Figure P8.12,
= 60 KΩ,
of 2=KHz
mV.and transistors Q1 and Q2
RS
90 Ω,and
REa=peak
1000voltage
Ω, C1 =of
101µF,
are both Q2N2222. If VCC varies from 10 V to 15 V, determine
the voltage gain as a function of VCC. Assume that input voltage VS is sinusoidal waveform with a frequency of 1 KHz and a
peak value of 5 mV.
8.20For the common-emitter biasing network, shown in Figure 8.6,
VCC = 10 V, RB1 = 60 KΩ, RB2 = 40 KΩ, RE = 1 KΩ, RC = 6 KΩ, and
Q1 is Q2N2222. (a) Find the sensitivity of the voltage at the collector to amplifier components.
Bibliography
1. Alexander, Charles K., and Matthew N. O. Sadiku. Fundamentals of Electric
Circuits. 4th ed. New York: McGraw Hill, 2009.
2. Attia, J. O. Electronics and Circuit Analysis Using MATLAB®. 2nd ed. Boca Raton,
FL: CRC Press, 2004.
3. Boyd, Robert R. Tolerance Analysis of Electronic Circuits Using MATLAB®. Boca
Raton, FL: CRC Press, 1999.
4. Chapman, S. J. MATLAB® Programming for Engineers. Tampa, FL: Thompson, 2005.
5. Davis, Timothy A., and K. Sigmor. MATLAB® Primer. Boca Raton, FL: Chapman
& Hall/CRC, 2005.
6. Distler, R. J. “Monte Carlo Analysis of System Tolerance.” IEEE Transactions on
Education 20 (May 1997): 98–101.
7. Etter, D. M. Engineering Problem Solving with MATLAB®. 2nd ed. Upper Saddle
River, NJ: Prentice Hall, 1997.
8. Etter, D. M., D. C. Kuncicky, and D. Hull. Introduction to MATLAB® 6. Upper
Saddle River, NJ: Prentice Hall, 2002.
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