Transcript quizzesf00

EE211 Quizzes
Fall 2000
Instructor: Dr. K.D. Donohue
Quiz 1
Find the power absorbed or supplied by each
network element in the circuit below.
+ 4V 1
Ix
+
16 V
_
4Ix
3A
Quiz 2
Find the current Io in the circuit below.
Io
3 mA
15k
-1 mA
10k
Quiz 3
Given IL = 4 mA, find VS in the circuit below:
8k 
IL = 4 mA
2k 
VS
12k 
4k 
Quiz 4
A) (2 points) Find Vo by nodal analysis.
B) (2 points) Find Io by loop analysis.
2A
4
6
+
Vo
9V
-
6
2
Io
Quiz 5
Use Thevénin’s theorem to find I0 in the
Circuit below:
Io
6
9V
2
12V
3
Quiz 6
The voltage across a 10 F capacitor is given by:
0V
vc (t )  
5(1  exp( 10t )) V
for t  0
for t  0
a) Find an expression for the current in the
capacitor (3 points)
b) Find an expression for the energy stored in the
capacitor. (1 point)
Quiz 7 (Take Home)
This is due Tuesday October 10, 2000 at the beginning of the class period. Students must work independently on this assignment,
NO COLLABORATION. Any detected cheating will result in an E for the course for all involved parties. You are free to use any
books, notes, or computer programs to solve this. If you get a result from a computer or calculator program (i.e. to solve a system
of equations), indicate the program used to obtain the result. Otherwise all work done to obtain the result should be clearly
shown.
A. Derive a set of equations that describe a complete set of node voltages or loop currents in
the circuit below (2 points).
B. Use the set of equations to find Vo (0.5 points).
C. Simulate the circuit in SPICE and determine Vo (submit printout of SPICE schematic with
meter reading) (1.5 points).
100
+ Vx 50
50
Ix
12V
1.5k
5Ix
10
+ Vo 20
40
4Vx
Quiz 8
Determine equation for vo(t) for t > 0, when subjected to
input pulse shown in figure.
Input voltage vs(t)
6
5
volts
4
3k
8k
3
2
1
+
vs(t)
6k
.05mF
vo(t)
-
0
-1
0
1
2
seconds
3
4
5
Quiz 9
Find the equation for i(t), for t > 0
t=0
t=0
2A
i(t)
1
F
10
10
2
5
H
3
Quiz 10 (Take Home)
This is due Tuesday October 31, 2000 at the beginning of the class period. Students must work independently on this assignment,
NO COLLABORATION. Any detected cheating will result in an E for the course for all involved parties. You are free to use any
books, notes, or computer programs to solve this. If you get a result from a computer or calculator program (i.e. to solve a system
of equations), indicate the program used to obtain the result. Otherwise all work done to obtain the result should be clearly
shown.
(a) Use SPICE to plot vc(t) for t > 0. The time axis should be long enough to show
voltage has reached an effective steady-state. (3 points)
(b) Find complete solution for vc(t) for t > 0 analytically. (1 point)
500
5[u(t)-u(t-1)] V
0.01mF
1k
+
vc(t)
_
0.2H
Quiz11
Find the steady-state expression for io(t) in the circuit below, if
is(t) = 10cos(100t) A
is
0.5 mF
0.4 H
io
20 
Quiz 12
Find the phasor quantity Vˆo for the circuit
below.
 j12
100 V
8
Iˆx
2 Iˆx
j 3

Vˆ
o

Quiz 13
Find the Norton equivalent circuit ( Iˆs and ẐTH ) in
terms of phasors and impedances wrt terminals A
and B (note: the load has already been removed).
1245 V
20 A
j8
12
C
 j12
B
C
Norton Equivalent Circuit
Iˆs
Ẑ TH
B
Quiz 14 Take Home
This is due Tuesday Dec. 5, 2000 at the beginning of the class period. Students must work independently on this
assignment, NO COLLABORATION. Any detected cheating will result in an E for the course for all involved parties.
Hand in a hard copy of the circuit and tables from SPICE that clearly show the requested results (can print directly
from SPICE or paste into another program and print). Email the SPICE circuit file used in the simulation to
[email protected] before 12/5/00 at 2pm. If you used a software package other than B2 SPICE, please indicate
that in your email. Also make sure your name is somewhere on the email.
Use SPICE to find the phasors for the steady-state response of vo(t), when
fo = 1, 10, 100, 225, and 1000 Hz. The magnitudes should be linear (i.e not in
dB) and phase should be in degrees.
0.1 F
20 k
5 k
1
cos2f ot  V
2
0.1 F
5 k
5 k
+
vo(t)
-