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Chapter01

Course: EE 307, Spring 2008
School: Cal Poly
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Answering 1.1 machine Alarm clock Automatic door Automatic lights ATM Automobile: Engine controller Temperature control ABS Electronic dash Navigation system Automotive tune-up equipment Baggage scanner Bar code scanner Battery charger Cable/DSL Modems and routers Calculator Camcorder Carbon monoxide detector Cash register CD and DVD players Ceiling fan (remote) Cellular phones Coffee maker Compass Copy machine Cordless phone Depth finder Digital Camera Digital watch Digital voice recorder Digital scale Digital thermometer Electronic dart board Electric guitar Electronic door bell Electronic gas pump Elevator Exercise machine Fax machine Fish finder Garage door opener GPS Hearing aid Invisible dog fences Laser pointer LCD projector Light dimmer Keyboard synthesizer Keyless entry system Laboratory instruments Metal detector Microwave oven Model airplanes MP3 player Musical greeting cards Musical tuner Pagers Personal computer Personal planner/organizer (PDA) Radar detector Broadcast Radio (AM/FM/Shortwave) Razor Satellite radio receiver Security systems Sewing machine Smoke detector Sprinkler system Stereo system Amplifier CD/DVD player Receiver Tape player Stud sensor Talking toys Telephone Telescope controller Thermostats Toy robots Traffic light controller TV receiver & remote control Variable speed appliances Blender Drill Mixer Food processor Fan Vending machines Video game controllers Wireless headphones & speakers Wireless thermometer Workstations Electromechanical Appliances* Air conditioning and heating systems Clothes washer and dryer Dish washer Electrical timer Iron, vacuum cleaner, toaster Oven, refrigerator, stove, etc. *These appliances are historically based only upon on-off (bang-bang) control. However, many of the high end versions of these appliances have now added sophisticated electronic control. 1-1 R. C. Jaeger & T. N. Blalock 6/9/06 1.2 B = 19.97 x 100.1997(2020-1960) = 14.5 x 1012 = 14.5 Tb/chip 1.3 (a) 0.1977(Y2 -1960) B2 19.97x10 0.1977(Y2 -Y1 ) 0.1977(Y2 -Y1 ) = = 10 so 2 = 10 0.1977(Y1 -1960) B1 19.97x10 Y2 - Y1 = log2 = 1.52 years 0.1977 (b) Y2 - Y1 = log10 = 5.06 years 0.1977 1.4 N = 1610x10 1.5 0.1548(2020-1970) = 8.85 x 1010 transistors/P (2 ) N 2 1610x10 0.1548(Y2 -Y1 ) = = 10 0.1548(Y1 -1970) N1 1610x10 log2 (a) Y2 - Y1 = = 1.95 years 0.1548 log10 (b) Y2 - Y1 = = 6.46 years 0.1548 0.1548 Y -1970 1.6 F = 8.00x10 -0.05806(2020-1970) m = 10 nm . No, this distance corresponds to the diameter of only a few atoms. Also, the wavelength of the radiation needed to expose such patterns during fabrication is represents a serious problem. 1.7 From Fig. 1.4, there are approximately 600 million transistors on a complex Pentium IV microprocessor in 2004. From Prob. 1.4, the number of transistors/P will be 8.85 x 1010. in 2020. Thus there will be the equivalent of 8.85x1010/6x108 = 148 Pentium IV processors. 1-2 R. C. Jaeger & T. N. Blalock 6/9/06 1.8 1.5W tube)= 113 MW! P = 75x106 tubes ( 1.9 1.10 ( ) I= 1.13 x 108W = 511 kA! 220V D, D, A, A, D, A, A, D, A, D, A 10.24V 10.24V 10.24V = = 2.500 mV VMSB = = 5.120V 12 2 2 bits 4096bits 1001001001102 = 211 + 28 + 25 + 22 + 2 = 234210 VO = 2342(2.500mV )= 5.855 V VLSB = 1.11 VLSB = 5V 5V mV = = 19.53 bit 2 bits 256bits 8 10 and 128 14210 = ( + 8 + 4 + 2) = 100011102 2.77V = 142 LSB mV 19.53 bit 1.12 VLSB = 2.5V 2.5V mV = = 2.44 bit 2 bits 1024 bits 10 01011011012 = 28 + 26 + 25 + 23 + 22 + 20 ( ) 10 = 36510 2.5V VO = 365 = 0.891 V 1024 1.13 10V mV 6.83V 14 = 0.6104 and 2 bits = 11191 bits 14 bit 10V 2 bits 1119110 = (8192 + 2048 + 512 + 256 + 128 + 32 + 16 + 4 + 2 + 1) 10 VLSB = 1119110 = 101011101101112 1.14 ( ) A 4 digit readout ranges from 0000 to 9999 and has a resolution of 1 part in 10,000. The number of bits must satisfy 2B 10,000 where B is the number of bits. Here B = 14 bits. 1.15 VLSB = 5.12V 5.12V mV V = = 1.25 and VO = ( 1011101110112 ) LSB LSB V 12 bit 2 2 bits 4096 bits 11 9 8 7 5 4 3 VO = 2 + 2 + 2 + 2 + 2 + 2 + 2 + 2 + 1 1.25mV 0.0625V ( ) 10 VO = 3.754 0.000625 or 3.753V VO 3.755V 1-3 6/9/06 1.16 IB = dc component = 0.002 A, ib = signal component = 0.002 cos (1000t) A 1.17 VGS = 4 V, vgs = 0.5u(t-1) + 0.2 cos 2000 t Volts 1.18 vCE = [5 + 2 cos (5000t)] V 1.19 vDS = [5 + 2 sin (2500t) + 4 sin (1000t)] V 1.20 V = 10 V, R1 = 22 k, R2= 47 k and R3 = 180 k. + V 1 I2 R2 R V 1 + V I 3 2 R 3 - V1 = 10V V2 = 10V 22k + 47k 180k ( 22k ) = 10V 22k = 3.71 V 22k + 37.3k 37.3k = 6.29 V Checking : 6.29 + 3.71 = 10.0 V 22k + 37.3k 180k 180k 10V I2 = I1 = = 134 A 47k + 180k 22k + 37.3k 47k + 180k 47k 47k 10V I3 = I1 = = 34.9 A 47k + 180k 22k + 37.3k 47k + 180k 10V = 169A and I1 = I2 + I3 22k + 37.3k Checking : I1 = 1-4 R. C. Jaeger & T. N. Blalock 6/9/06 1.21 V = 18 V, R1 = 56 k, R2= 33 k and R3 = 11 k. + V 1 I 2 R V 1 + V I3 R R 2 2 3 - V1 = 18V 56k 56k + 33k 11k 18V ( ) = 15.7 V V2 = 18V 33k 11k 56k + 33k 11k ( ) = 2.31 V Checking :V1 + V2 = 15.7 + 2.31 = 18.0 V which is correct. I1 = 56k + 33k 11k ( ) = 280 A I2 = I1 11k 11k = (280 A) = 70.0 A 33k + 11k 33k + 11k Checking : I2 + I3 = 280 A I3 = I1 33k 33k = (280 A) = 210 A 33k + 11k 33k + 11k 1.22 I1 = 5mA (5.6k + 3.6k) = 3.97 mA (5.6k + 3.6k)+ 2.4k I2 = 5mA 2.4k = 1.03 mA 9.2k + 2.4k V3 = 5mA 2.4k 9.2k ( 3.6k )5.6k + 3.6k = 3.72V and Checking : I1 + I2 = 5.00 mA 1.23 I2 R2 = 1.03mA(3.6k)= 3.71 V 150k 150k = 125 A I3 = 250A = 125 A 150k + 150k 150k + 150k 82k V3 = 250A 150k 150k = 10.3V 68k + 82k Checking : I1 + I2 = 250 A and I2 R2 = 125A(82k)= 10.3 V I2 = 250A ( ) 1-5 6/9/06 1.24 + v v R 1 s + g v m v th - Summing currents at the output node yields: v + .002v = 0 so v = 0 and v th = vs - v = vs 5x10 4 + v R 1 g v m ix vx Summing currents at the output node : ix = - v - 0.002v = 0 but v = -vx 5x10 4 vx v 1 ix = + 0.002vx = 0 Rth = x = = 495 4 1 ix 5x10 + gm R1 Thvenin equivalent circuit: 495 v s 1-6 R. C. Jaeger & T. N. Blalock 6/9/06 1.25 The Thvenin equivalent resistance is found using the same approach as Problem 1.24, and 1 -1 Rth = + .025 = 39.6 4k + v vs R 1 g v m in The short circuit current is : v in = + 0.025v and v = vs 4k v i n = s + 0.025vs = 0.0253vs 4k Norton equivalent circuit: 0.0253v s 39.6 1-7 6/9/06 1.26 (a) i vs R 1 + R2 v th - i Vth = Voc = - i R2 but i =- vs R1 and ix Vth = vs R2 39k = 120 vs = 46.8 vs R1 R 1 R2 100k i i Rth v x Rth = vx ; ix ix = vx + i R2 but i = 0 since VR 1 = 0. Rth = R2 = 39 k. Thvenin equivalent circuit: 39 k 58.5v s (b) i i s + R2 v th - R 1 i i Vth = Voc = - i R2 where i + bi + is = 0 and Vth = - - s R2 = 38700 is + 1 1-8 R. C. Jaeger & T. N. Blalock 6/9/06 i R 1 R2 i Rth v x Rth = vx ; ix ix = vx + i but R2 i + i = 0 so i = 0 and Rth = R2 = 39 k Thvenin equivalent circuit: 39 k 38700i s 1.27 i vs R 1 R2 i in in = - i but i = - vs R1 and in = R1 vs = 100 vs = 1.33 x 10-3 vs 75k Norton equivalent circuit: From problem 1.26(a), Rth = R2 = 56 k. 0.00133v s 56 k 1-9 6/9/06 1.28 is v s i R 1 R2 i is = vs v v +1 - i = s + s = vs R1 R1 R1 R1 R= vs R 100k = 1 = = 1.24 is + 1 81 1.29 The open circuit voltage is vth = -g mv R2 and v = +is R1. vth = -g m R1 R2is = -(0.0025) 105 106 i s= 2.5 x 108 is For is = 0, v = 0 and Rth = R2 = 1 M ( )( ) 1.30 5V 3V f (Hz) 0 1.31 0 500 1000 2V 0 f (kHz) 9 10 11 4 cos(20000t + 2000t )+ cos(20000t - 2000t ) 2 v = 2cos(22000t )+ 2cos( 18000t ) v = 4sin (20000t )sin (2000t )= 1.32 [ ] 236 o A = -5 0 = 2x105 36 o 10 0 A = 2x105 A = 36o 1-10 R. C. Jaeger & T. N. Blalock 6/9/06 1.33 (a) A = 1.34 10-1 -12 o 10-2 - 45o = 5 - 45o (b) A = = 100 -12 o 2x10-3 0 o 10-3 0 o R2 620k 180k =- = -44.3 (b) Av = - = -10.0 14k R1 18k 62k = -38.8 1.6k (a) Av = - 1.35 vo (t ) = - (c) Av = - R2 v s (t )= (-90.1 sin 750t ) mV R1 IS = VS 0.01V = = 11.0A and R1 910 is = ( 11.0 sin 750t ) A 1.36 Since the voltage across the op amp input terminals must be zero, v- = v+ and vo = vs. Therefore Av = 1. 1.37 Since the voltage across the op amp input terminals must be zero, v- = v+ = vs. Also, i- = 0. v v- - vo + i- + - = 0 R2 R1 or vs - v o vs + =0 R2 R1 and A v = vo R = 1+ 2 vs R1 1.38 Writing a nodal equation at the inverting input terminal of the op amp gives v -v v1 - v- v2 - v- + = i- + - o R1 R2 R3 vo = - but v- = v+ = 0 and i- = 0 R3 R v1 - - 3 v2 = -0.255sin 3770t - 0.255sin10000t volts R1 R2 1-11 6/9/06 1.39 b b b 0 1 1 1 0 0 vO = -VREF 1 + 2 + 3 (a) vO = -5 + + = -1.875V (b) vO = -5 + + = -2.500V 2 4 8 2 4 8 2 4 8 b1b2b 3 vO (V) 0 -0.625 -1.250 -1.875 -2.500 -3.125 -3.750 -4.375 000 001 010 011 100 101 110 111 1.40 Low-pass amplifier Amplitude 10 f 6 kHz 1-12 R. C. Jaeger & T. N. Blalock 6/9/06 1.41 Band-pass amplifier Amplitude 20 f 1 kHz 5 kHz 1.42 High-pass amplifier Amplitude 16 f 10 kHz 1.43 15000t ) vO (t ) = 10x5sin (2000t )+ 10x3cos(8000t )+ 0x3cos( vO (t ) = 50sin(2000t )+ 30cos(8000t ) volts [ ] 1.44 12000t ) vO (t ) = 20x0.5sin (2500t )+ 20x0.75cos(8000t )+ 0x0.6cos( vO (t ) = 10.0sin (2500t )+ 15.0cos(8000t ) volts [ ] 1.45 The gain is zero at each frequency: vo(t) = 0. 1-13 6/9/06 1.46 t=linspace(0,.005,1000); w=2*pi*1000; v=(4/pi)*(sin(w*t)+sin(3*w*t)/3+sin(5*w*t)/5); v1=5*v; v2=5*(4/pi)*sin(w*t); v3=(4/pi)*(5*sin(w*t)+3*sin(3*w*t)/3+sin(5*w*t)/5); plot(t,v) plot(t,v1) plot(t,v2) plot(t,v3) 2 1 0 -1 -2 0 1 2 3 4 5 x10-3 (a) 10 5 0 -5 -10 0 1 2 3 4 (b) 5 x10-3 1-14 R. C. Jaeger & T. N. Blalock 6/9/06 10 5 0 -5 -10 0 1 2 3 4 5 x10-3 (c) 10 5 0 -5 -10 0 (d) 1.47 1 2 3 4 5 x10-3 (c) 3000( .10) R 3000( .10) or 2700 R 3300 1- 1+ Vnom = 2.5V V 0.05V T= 0.05 = 0.0200 or 2.00% 2.50 (b) 3000( .05) R 3000( .05) or 2850 R 3150 1- 1+ (a) 3000( .01) R 3000( .01) or 2970 R 3030 1- 1+ 1.48 1.49 1.50 1- 1+ 20000F ( .5) C 20000F ( .2) or 10000F R 24000F 8200( 0.1) R 8200( 0.1) or 7380 R 9020 1- 1+ The resistor is within the allowable range of values. 1-15 6/9/06 1.51 1- 1+ (a) 5V ( .05) V 5V ( .05) or 5.75V V 5.25V V = 5.30 V exceeds the maximum range, so it is out of the specification limits. (b) If the meter is reading 1.5% high, then the actual voltage would be 5.30 Vmeter = 1.015Vact or Vact = = 5.22V which is within specifications limits. 1.015 1.52 TCR = R nom R 6562 - 6066 = = 4.96 o 100 - 0 T C = R o + TCR (T)= 6066 + 4.96(27)= 6200 0 C 1-16 R. C. Jaeger & T. N. Blalock 6/9/06 1.53 + R V 1 V1 I2 R2 + V2 I3 R 3 - Let RX = R2 R3 then V1 = V R1 = R1 + RX R min = X V1max = 47k(0.9)+ 180k(0.9) 10( ) 1.05 33.5k 1+ 22k( ) 1.1 = 4.40V 180k)(0.9) 47k(0.9)( V1 R 1+ X R1 = 33.5k R max = X V1min = 10(0.95) 47k( )+ 180k( ) 1.1 1.1 = 3.09V 1.1 47k( )( 1.1 180k)( ) = 41.0k 41.0k 1+ 22k(0.9) V R1 R2 R3 I1 = V R1 + RX and I2 = I1 R3 = R2 + R3 R1 + R2 + I2max = 10( ) 1.05 22000(0.9)+ 47000(0.9)+ 22000(0.9)(47000)(0.9) 180000( ) 1.1 = 158 A I2min = 10(0.95) 22000( )+ 47000( )+ 1.1 1.1 R2 = R2 + R3 V R1 + R3 + R1 R3 R2 1.1 22000( )(47000)( ) 1.1 180000(0.9) = 114 A I3 = I1 I3max = 10( ) 1.05 22000(0.9)+ 180000(0.9)+ 180000)(0.9) 22000(0.9)( 47000( ) 1.1 = 43.1 A I3min = 10(0.95) 22000( )+ 180000( )+ 1.1 1.1 1.1 22000( )( 1.1 180000)( ) 47000(0.9) = 28.3 A 1-17 6/9/06 1.54 I1 = I R2 + R3 =I R1 + R2 + R3 1 1+ R1 R2 + R3 and similarly I2 = I I1max = 1+ I2max = 1+ 5600( )+ 3600( ) 1.05 1.05 5600(0.95)+ 3600(0.95) 2400( ) 1.05 I 1 1 R + + 2 R1 R3 R1 R3 5( ) 1.02 mA = 1.14 mA I2min = 2400(0.95) 5( ) 1.02 1 R + R3 1+ 2 R1 mA = 4.12 mA I1min = 1+ 5600(0.95)+ 3600(0.95) 1.05 5600( )+ 3600( ) 1.05 2400(0.95) 5(0.98) mA = 0.936 mA 2400( ) 1.05 5(0.98) mA = 3.80 mA 1+ V3 = I2 R3 = V3max = 5600(0.95) 1 1 + + 2400( ) 3600( ) 2400( )(3600)( ) 1.05 1.05 1.05 1.05 5(0.98) 5( ) 1.02 = 4.18 V V3min = 5600( ) 1.05 1 1 + + 2400(0.95) 3600(0.95) 2400(0.95)(3600)(0.95) 1 gm + 1 R1 = 619 min Rth = = 3.30 V 1.55 From Prob. 1.24 : Rth = 1 1 0.002(0.8)+ 5x10 4 ( ) 1.2 max Rth = 1 1 0.002( )+ 1.2 5x10 4 (0.8) = 412 1-18 R. C. Jaeger & T. N. Blalock 6/9/06 1.56 For one set of 200 cases using the equations in Prob. 1.53. R1 = 22000 * (0.9 + 0.2 * RAND()) V = 10 * (0.95 + 0.1* RAND()) R1 = 4700 * (0.9 + 0.2 * RAND()) R3 = 180000 * (0.9 + 0.2 * RAND()) V1 Min Max Average 3.23 V 3.71 V 3.71 V I2 116 A 151 A 133 A I3 29.9 A 40.9 A 35.1 A 1.57 For one set of 200 cases using the Equations in Prob. 1.54: R1 = 2400 * (0.95 + 0.1* RAND()) R1 = 5600 * (0.95 + 0.1* RAND()) R3 = 3600 * (0.95 + 0.1* RAND()) I1 Min Max Average 3.82 mA 4.09 mA 3.97 mA I2 0.96 mA 1.12 mA 1.04 mA V3 3.46 V 4.08 V 3.73 V I = 0.005* (0.98 + 0.04 * RAND()) 1.58 1.59 3.29, 0.995, -6.16; 3.295, 0.9952, -6.155 (a) (1.763 mA)(20.70 k) = 36.5 V (b) 36 V (c) (0.1021 A)(97.80 k) = 9.99 V; 10 V 1-19 6/9/06
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Cal Poly - EE - 307
CHAPTER 22.1 Based upon Table 2.1, a resistivity of 2.6 -cm < 1 m-cm, and aluminum is a conductor. 2.2 Based upon Table 2.1, a resistivity of 1015 -cm > 105 -cm, and silicon dioxide is an insulator. 2.3 I max 2.4 10-8 cm2 7 A = 10 1 = 500 mA (
Cal Poly - EE - 307
CHAPTER 44.1 (a) VG > VTN corresponds to the inversion region (b) VG < VTN corresponds to the accumulation region (c) VG < VTN corresponds to the depletion region 4.2 (a)" ox -14 3.9o 3.9 8.854x10 F / cm F nF C = = = = 6.91x10-8 2 = 69.1 2 -9 Tox T
Cal Poly - EE - 307
CHAPTER 55.1 Base Contact = B n-type Emitter = D 5.2v BC iB + B + E iE C iCCollector Contact = A n-type Collector = FEmitter Contact = C Active Region = EFor VBE > 0 and VBC = 0, IC = F I B or F =IC 275A = = 68.8 4A IBR =0.5 R = =1 1-
Cal Poly - EE - 307
CHAPTER 66.1(a ) Pavg = 1W 10-5W / gate = 10 W / gate (b) I = = 4 A / gate 105 gates 2.5V6.2(a) Pavg = 100 5x10-6W / gate = 5 W / gate (b) I = = 2 A/ gate 2.5V 2x10 7 gates(c) I total = 2(2x10 gates)= 40 A gate7A6.3 2.5 - 0 5 (a ) VH
Cal Poly - EE - 307
CHAPTER 33.1(1019 cm-3 )(1018 cm-3 ) = 0.979V NA ND j = VT ln 2 = (0.025V )ln ni 10 20 cm -62( 11.7 8.854 x10-14 F cm-1 ) 2s 1 1 1 1 w do = + 19 -3 + 18 -3 (0.979V) j = -19 10 cm q NA ND 1.602x10 C 10 cm w do = 3.73 x 10-6 cm = 0
Cal Poly - EE - 307
Cal Poly - EE - 307
Cal Poly - EE - 307
Cal Poly - EE - 307
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Policy Paper#1 Chapter 12Anthony Milne PSCI 3143When considering whether the United States should pursue a strong or weak dollar, it is important to consider that either of these positions has both benefits and negative consequences. Using the se
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Anthony Milne-800628757-Urban Politics Final-Sprawl and SegregationThe two most important issues that face a major US city are those of urban sprawl and segregation. The first of these issues with sprawl, can be explained as the horizontal movement
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EE 306 S04 MIDTERM EXAM #2 CLOSED BOOK + 1 Cheat Sheet State any assumptions and show all work. (1 point) Print Your Name:BraunParts 1,2 (10 Points) Part 2 (22 Points) Part 3 (9 Points) Part 4 (4 Points) Total (47 Points)SOLUTIONS BraunNo unau
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EE 306 F07-02B MIDTERM EXAM #2 CLOSED BOOK + 1 Cheat Sheet Show all work, state any assumptions, and test hypotheses. (1 point) Print Your Name:BraunPart 1 (14 Points) Part 2 (8 Points) Part 3 (6 Points) Part 4-5 (6 Points) Total (36 Points)SOLU
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Cal Poly - EE - 307
UCLA - PHYS - 6 B
Important math knowledge1. Solution to typical differential equations - P ( x ) dx P ( x ) dx dx + c (1) y + P ( x) y = Q ( x ), y = e Q ( x )e . 2 (2) x' '- x = 0, x = Ae-t+ Bet . ( > 0)(3) x' '+ x = 0, 2. Basic expansions2x =
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LS3-2 Midterm 1-KEY1. D 2. C 3. E 4. C 5. D 6. C 7. B 8. E 9. D 10. A 11. D 12. A 13. D 14. C 15. C 16. A 17. B 18. B 19. D 20. A 21. E 22. D 23. D 24. C 25. A 26. C 27. B 28. E 29. D 30. E 31. A 32. C 33. A 34. C 35. C
Cal Poly - EE - 307
CHAPTER 77.1' n -14 cm 2 (3.9) 8.854x10 F / cm 3.9o K = nC = n = n = 500 Tox Tox V - sec 10x10-9 m( 100cm / m) " oxox()F A A = 173 x 10-6 2 = 173 2 V - sec V V p ' 200 A A " K 'p = pCox = Kn = 173 2 = 69.1 2 n V V 500 ' Kn =
Cal Poly - EE - 307
CHAPTER 88.1(a) 256Mb = 28 210 210 = 268,435,456 bits (b) 1Gb = 210 = 1,073,741,824 bits8 10 10 28( )( ) (c) 256Mb = 2 (2 )(2 )= 2I pA 1mA = 3.73 28 bit 2 bits( )3| 128kb = 2 7 210 = 217 |( )228 = 211 = 2048 blocks 17 28.28.3(a
Cal Poly - EE - 307
CHAPTER 99.1 Since VREF = -1.25V , and v I = -1.6V , Q1 is off and Q2 is conducting.vC1 = 0 V and vC 2 = - F I EE RC -I EE RC = -(2mA)(350) = -0.700 V9.2 V IC 2 0.995 F I EE = exp BE VBE = 0.025ln = 0.132V IC1 0.005 F I EE VT (a) v I = VR
Cal Poly - EE - 307
CHAPTER 1010.1 A/C temperature Automobile coolant temperature gasoline level oil pressure sound intensity inside temperature Battery charge level Battery voltage Fluid level Computer display hue contrast brightness Electrical variables voltage ampli
Cal Poly - EE - 307
CHAPTER 1111.1v O = vS iS = v 1M 1k (1000)1k + 0.5 | Av = vO = 990 or 59.9 dB 1M + 5k S | Ai = iO 990 6 = 10 = 9.9x105 or 120 dB iS 1000 vO 5V = = 5.05 mV AV 990 vS 990vS and iO = 1M + 5k 1kAP = Av Ai = 990 9.9x105 = 9.8x108 or 89.9 dB | v S =(
Cal Poly - EE - 307
CHAPTER 1212.1(a) A = 10 20 = 2.00x104 | Av-ideal = 1+A Av = = 1+ A FGE =86150k = 13.5 12k2.00x10 4 = 13.49 4 12k 1+ 2.00x10 162k 1 13.5 -13.49 = 6.75x10-4 or 0.0675% | Note : FGE = 6.75x10-4 A 13.5 2.00x10 4 = 125 1.2k 4 1+ 2.00x1
Cal Poly - EE - 307
CHAPTER 1313.1 Assuming linear operation : vBE = 0.700 + 0.005sin 2000t V 5mV vce = (-1.65V ) sin 2000t = -1.03sin 2000t V 8mV vCE = 5.00 -1.03sin 2000t V ; 10 - 3300IC 0.700 IC 2.82 mA 13.2 Assuming linear region operation : vGS = 3.50 +
Cal Poly - EE - 307
CHAPTER 1414.1 (a) Common-collector Amplifier (npn) (emitter-follower)RIQ1viR1R2+RER3vo-(b) Not a useful circuit because the signal is injected into the drain of the transistor.RI viRDM1+R3vo-R1(c) Common-em
Cal Poly - EE - 307
CHAPTER 1515.1(a) IC= F IE =VCE = VC - (-0.7V ) = 5.87V | Q - Point = (20.7A, 5.87V )1 F 12 - VBE 1 100 12 - 0.7 = = 20.7 A | VC = 12 - 3.3x105 IC = 5.17V 5 2 F + 1 REE 2 101 2.7x10 (b) Add= -g m RC = -40(20.7A)(330k)= -273
Cal Poly - EE - 307
CHAPTER 1616.1 Av (s) = 50 s2 s2 | Amid = 50 | FL (s)= | Poles : - 2,-30 | Zeros : 0,0 (s + 2)(s + 30) (s + 2)(s + 30) s rad | L 30 s (s + 30) | fL = Yes, s = -30 | Av (s) 50 fL = L 30 = 4.77 Hz 2 22 2 1 302 + 22 - 2(0) - 2(0) = 4.79 Hz 2 50
Cal Poly - EE - 307
CHAPTER 1717.1(a) T = A = (b) A = 10Av =80 20|Av =1=5|FGE = 0= 10000 | T = 10000(0.2)= 2000A 10000 100% 100% = = 5.00 | FGE = = = 0.05% 1+ A 1+ 2000 1+ A 2001 A 10 100% (c) T = 10(0.2)= 2 | Av = 1+ A = 1+ 2 = 3.33 | FGE = 1+ 2
Cal Poly - EE - 228
Cal Poly - EE - 228
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Cal Poly - EE - 228
UCLA - BIOSTAT - 100B
Midterm OneFriday the 2nd of February, 2007Name:General Comments: This exam is closed book. However, you may use two pages, front and back, of notes and formulas. Write your answers on the exam sheets. If you need more space, continue your answe
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
UCLA - BIOSTAT - 100B
Midterm One SolutionsGeneral Comments: Overall I was quite happy with the performance on this exam. The mean was 84.5, the median was 87, the high score was 100.5 and the low score was 45.5 I have given approximate grade ranges below. However, reme
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
UCLA - BIOSTAT - 100B
Final Exam SolutionsGeneral Comments: The final was a little harder than the midtermsthe median was 76, the low score was 42, and the high score was 100.5 (wow!). I was a little disturbed at how much trouble people had with the last question as th
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228
Cal Poly - EE - 228