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In Praise of Foundations of Analog
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about the authors Anant Agarwal is
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Publisher: Denise E. M. Penrose Pub
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contents Material marked with WWW a
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5.6 Number Representation .........
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10.5 State and State Variables ....
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13.6 Time Domain versus Frequency D
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A.1.2 The Second Constraint of the
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xx PREFACE treat networks of passiv
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xxii PREFACE Chapter 5 introduces t
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xxiv PREFACE ◮ Labs. A collection
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the circuit abstraction 1‘‘Engi
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Physics Computer Circuits and archi
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analogous to the point mass simplif
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ook from the broad perspective of a
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elation between the terminal curren
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1.4 Limitations of the Lumped Circu
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seriously affect the circuit behavi
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1.5 Practical Two-Terminal Elements
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Area a l 1.5 Practical Two-Terminal
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with unit length and width, show th
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signal values are derived as a func
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However, as introduced in Chapter 9
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Now, suppose the 3 V battery is con
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Thus the power delivered by the bat
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markings inside it, as in Figure 1.
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example 1.17 more on terminal varia
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Before proceeding further, it is im
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V(t) + - + V - R m (a) R + v t - 1.
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p max i p max 1.7 Modeling Physical
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and our familiar lightbulb circuit
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a battery, wires, and a lightbulb.
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Native and Non-Native Signal Repres
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◮ The amount of energy w(t) consu
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exercise 1.2 a) The battery on your
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chapter 2 2.1 TERMINOLOGY 2.2 KIRCH
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54 CHAPTER TWO resistive networks F
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56 CHAPTER TWO resistive networks d
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58 CHAPTER TWO resistive networks i
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60 CHAPTER TWO resistive networks 1
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62 CHAPTER TWO resistive networks F
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64 CHAPTER TWO resistive networks 1
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66 CHAPTER TWO resistive networks T
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68 CHAPTER TWO resistive networks +
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70 CHAPTER TWO resistive networks e
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72 CHAPTER TWO resistive networks i
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74 CHAPTER TWO resistive networks v
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76 CHAPTER TWO resistive networks R
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78 CHAPTER TWO resistive networks F
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80 CHAPTER TWO resistive networks I
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82 CHAPTER TWO resistive networks R
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84 CHAPTER TWO resistive networks 2
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86 CHAPTER TWO resistive networks F
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88 CHAPTER TWO resistive networks F
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90 CHAPTER TWO resistive networks i
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92 CHAPTER TWO resistive networks F
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94 CHAPTER TWO resistive networks F
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96 CHAPTER TWO resistive networks i
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98 CHAPTER TWO resistive networks F
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100 CHAPTER TWO resistive networks
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102 CHAPTER TWO resistive networks
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104 CHAPTER TWO resistive networks
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106 CHAPTER TWO resistive networks
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108 CHAPTER TWO resistive networks
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110 CHAPTER TWO resistive networks
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112 CHAPTER TWO resistive networks
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114 CHAPTER TWO resistive networks
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chapter 3 3.1 INTRODUCTION 3.2 THE
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120 CHAPTER THREE network theorems
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122 CHAPTER THREE network theorems
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124 CHAPTER THREE network theorems
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126 CHAPTER THREE network theorems
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128 CHAPTER THREE network theorems
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130 CHAPTER THREE network theorems
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132 CHAPTER THREE network theorems
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134 CHAPTER THREE network theorems
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136 CHAPTER THREE network theorems
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138 CHAPTER THREE network theorems
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140 CHAPTER THREE network theorems
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142 CHAPTER THREE network theorems
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144 CHAPTER THREE network theorems
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146 CHAPTER THREE network theorems
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148 CHAPTER THREE network theorems
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150 CHAPTER THREE network theorems
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152 CHAPTER THREE network theorems
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154 CHAPTER THREE network theorems
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156 CHAPTER THREE network theorems
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158 CHAPTER THREE network theorems
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160 CHAPTER THREE network theorems
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162 CHAPTER THREE network theorems
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164 CHAPTER THREE network theorems
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166 CHAPTER THREE network theorems
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168 CHAPTER THREE network theorems
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170 CHAPTER THREE network theorems
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172 CHAPTER THREE network theorems
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174 CHAPTER THREE network theorems
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176 CHAPTER THREE network theorems
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178 CHAPTER THREE network theorems
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180 CHAPTER THREE network theorems
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182 CHAPTER THREE network theorems
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184 CHAPTER THREE network theorems
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186 CHAPTER THREE network theorems
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188 CHAPTER THREE network theorems
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chapter 4 4.1 INTRODUCTION TO NONLI
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194 CHAPTER FOUR analysis of nonlin
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196 CHAPTER FOUR analysis of nonlin
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198 CHAPTER FOUR analysis of nonlin
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(a) + V - R2 I0 R3 i3 (c) + V - R 1
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202 CHAPTER FOUR analysis of nonlin
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204 CHAPTER FOUR analysis of nonlin
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206 CHAPTER FOUR analysis of nonlin
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208 CHAPTER FOUR analysis of nonlin
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210 CHAPTER FOUR analysis of nonlin
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212 CHAPTER FOUR analysis of nonlin
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214 CHAPTER FOUR analysis of nonlin
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216 CHAPTER FOUR analysis of nonlin
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218 CHAPTER FOUR analysis of nonlin
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220 CHAPTER FOUR analysis of nonlin
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222 CHAPTER FOUR analysis of nonlin
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224 CHAPTER FOUR analysis of nonlin
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226 CHAPTER FOUR analysis of nonlin
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228 CHAPTER FOUR analysis of nonlin
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230 CHAPTER FOUR analysis of nonlin
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232 CHAPTER FOUR analysis of nonlin
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234 CHAPTER FOUR analysis of nonlin
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236 CHAPTER FOUR analysis of nonlin
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238 CHAPTER FOUR analysis of nonlin
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chapter 5 5.1 VOLTAGE LEVELS AND TH
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244 CHAPTER FIVE the digital abstra
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246 CHAPTER FIVE the digital abstra
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248 CHAPTER FIVE the digital abstra
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250 CHAPTER FIVE the digital abstra
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252 CHAPTER FIVE the digital abstra
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254 CHAPTER FIVE the digital abstra
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256 CHAPTER FIVE the digital abstra
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258 CHAPTER FIVE the digital abstra
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260 CHAPTER FIVE the digital abstra
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262 CHAPTER FIVE the digital abstra
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264 CHAPTER FIVE the digital abstra
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266 CHAPTER FIVE the digital abstra
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268 CHAPTER FIVE the digital abstra
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270 CHAPTER FIVE the digital abstra
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272 CHAPTER FIVE the digital abstra
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274 CHAPTER FIVE the digital abstra
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276 CHAPTER FIVE the digital abstra
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278 CHAPTER FIVE the digital abstra
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280 CHAPTER FIVE the digital abstra
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282 CHAPTER FIVE the digital abstra
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the mosfet switch 6 This chapter in
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i S + v - + V - Control = “0” C
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6.3 The MOSFET Device and Its S Mod
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6.4 MOSFET Switch Implementation of
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6.4 MOSFET Switch Implementation of
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A B 6.4 MOSFET Switch Implementatio
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Input Output 5 V 4 V 3 V Valid 1 VI
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VIL: For our static discipline, VIL
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i DS Triode region i DS 1 ------- =
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n + n + S L Gate Gate oxide p subst
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6.7 Physical Structure of the MOSFE
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6.8 Static Analysis Using the SR Mo
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v OUT 5V V OH = 4.5 V VOL = 0.5 V 0
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For VS = 5 V and RL = 14 k, we have
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6.8 Static Analysis Using the SR Mo
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I Noise 0.6 V Send 0 Receive 0 v O
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6.9 Signal Restoration, Gain, and N
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v O V OH V OL Slope < 1 V IL 6.9 Si
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6.11 Active Pullups CHAPTER SIX 321
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c) Does the inverter satisfy the st
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problem 6.3 Consider a family of lo
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c) If for each MOSFET, Ron = 500 ,
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the mosfet amplifier 7 7.1 SIGNAL A
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Control port + v IN - i IN = 0 i OU
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Thus, the dependent source provides
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i DS 0 Triode region For v GS ≥ V
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i DS 0 ------------ 1 RON Triode re
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G D S G v GS < V T 7.4 The Switch-C
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7.4 The Switch-Current Source (SCS)
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and vO ≥ vIN − VT. In saturatio
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amplifier transfer function. But be
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Since vGS = vIN = 2.5 V, and VT = 0
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t v O V S 0 t Contrast the amplifie
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7.6 Large-Signal Analysis of the MO
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V S ----- RL iDS i DSi K 2 ---v 2 D
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7.6 Large-Signal Analysis of the MO
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Solving for vIN − VT, weget In ot
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i DS 0.5 mA 0 (0.9 V, 0.41 mA) 7.6
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7.6 Large-Signal Analysis of the MO
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Among other things, the limits dete
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i DS 0.5 mA 0.41 mA 0.1 mA 0 mA v O
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vIN{ v A V B + - + - 1 kΩ G D S V
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i C (mA) Saturation region 0.2 V Ac
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egion, the dependent current source
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As a final thought, although our pi
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Next, substituting RI = 100 k, RL =
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and iB = 0 are the input parameters
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is to find the input operating poin
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Finally, at the output of the ampli
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V S V S + - + - v IN1 + - R 1 M1 M2
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7.8 Switch Unified (SU) MOSFET Mode
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7.9 SUMMARY ◮ The last two chapte
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a) Determine vO in terms of vI if i
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MOSFET is now characterized by the
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problem 7.2 An inverting MOSFET amp
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a large-signal analysis of this cir
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problem 7.9 Consider the current mi
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v I FIGURE 7.86 v I R 1 FIGURE 7.88
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chapter 8 8.1 OVERVIEW OF THE NONLI
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406 CHAPTER EIGHT the small-signal
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408 CHAPTER EIGHT the small-signal
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410 CHAPTER EIGHT the small-signal
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412 CHAPTER EIGHT the small-signal
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414 CHAPTER EIGHT the small-signal
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416 CHAPTER EIGHT the small-signal
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418 CHAPTER EIGHT the small-signal
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420 CHAPTER EIGHT the small-signal
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422 CHAPTER EIGHT the small-signal
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424 CHAPTER EIGHT the small-signal
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426 CHAPTER EIGHT the small-signal
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428 CHAPTER EIGHT the small-signal
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430 CHAPTER EIGHT the small-signal
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432 CHAPTER EIGHT the small-signal
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434 CHAPTER EIGHT the small-signal
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436 CHAPTER EIGHT the small-signal
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438 CHAPTER EIGHT the small-signal
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440 CHAPTER EIGHT the small-signal
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442 CHAPTER EIGHT the small-signal
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444 CHAPTER EIGHT the small-signal
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446 CHAPTER EIGHT the small-signal
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448 CHAPTER EIGHT the small-signal
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450 CHAPTER EIGHT the small-signal
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452 CHAPTER EIGHT the small-signal
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454 CHAPTER EIGHT the small-signal
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energy storage elements 9 To this p
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Reality now presents us with a dile
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9.1 CONSTITUTIVE LAWS In this secti
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In contrast to the resistor, which
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Thus, we see that v(t1) also memori
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the element is negligible. Thus the
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consider rewriting Equation 9.29 as
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9.2.1 CAPACITORS Consider first the
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Next, using KCL we observe that i(t
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of the MOSFET when viewed from the
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example 9.6 inductance of a wiring
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+ v 1 - i 1 N1 : N2 FIGURE 9.29 The
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oth elements is known. Next, follow
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The behavior seen in Figure 9.37 al
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-- - 1 T δ(t; T ) 0 T FIGURE 9.43
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in Figure 9.47a): 0 I(t) = I◦ t
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9.5 Energy, Charge, and Flux Conser
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9.5 Energy, Charge, and Flux Conser
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◮ The corresponding experiment on
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1 µF 1 µF (a) 1 µF 1 µH (b) 10
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problem 9.5 A constant voltage sour
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to determine i1 and i2, again in te
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first-order transients in linear el
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v 1 + - R 1 i 1 i R 2 R 3 circuit c
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We assume a solution of the form vC
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or 0 v C Small RC Large RC vC = I0R
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In general, for a resistor and capa
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The differential equation can be fo
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These waveforms are shown in Figure
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It is clear from Equation 10.42 or
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Hence For nonzero A (A = 0 is a tri
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(a) Circuit (b) t 0 t » 0 + R t =0
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satisfy KVL, the capacitor voltage
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V 0 v S Initial 0 0 i L t v S (t) 1
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10.4 Propagation Delay and the Digi
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10.4 Propagation Delay and the Digi
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10.4 Propagation Delay and the Digi
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Using the node method, we obtain, v
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10.4 Propagation Delay and the Digi
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+ VS - R L R ON 10.4 Propagation De
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greater than t1 is q(t2) = t1 −
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(a) + (2) (1) V 1 V2 - + - R C + v
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+ V1 - (a) (2) (1) R term is the re
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10.6 ADDITIONAL EXAMPLES 10.6.1 EFF
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v I + - v C A 0 v C 0 v C 0 R C (a)
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V 0 + S 1 RC V 0 0 -S 1 RC v C Form
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V p v I 0 V p 0 v I t p t p v I V p
- Page 1154:
The important feature of this equat
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0 1 1 1 0 1 Digital circuit 1 clk c
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R wire CLOCK C GS1 C GS2 C GSn CLOC
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From KVL around the loop, vI = iLR
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then the current reduces to iL V s
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e read as the output dOUT. If no ne
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The waveforms shown in Figure 10.50
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see Equation 10.26). When a capacit
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of the system to the initial stored
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exercise 10.14 Find the time consta
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(a) (b) (c) v S (t) v S (t) v S (t)
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R vI + − C FIGURE 10.88 Find the
- Page 1202:
(a) BUF INV1 INV2 INV3 (b) BUF INV3
- Page 1206:
v INA FIGURE 10.98 C GSA V S R L v
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problem 10.7 Figure 10.104 shows a
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i(t) + v - FIGURE 10.108 Box i (A)
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problem 10.14 State variables can b
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VP - 0 v I FIGURE 10.115 t 1 t 1 t
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+ 90 V - R = 1 MΩ C = 10 µF i +
- Page 1230:
) At a time T > 0 (at least five ti
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chapter 11 11.1 POWER AND ENERGY RE
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596 CHAPTER ELEVEN energy and power
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598 CHAPTER ELEVEN energy and power
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600 CHAPTER ELEVEN energy and power
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602 CHAPTER ELEVEN energy and power
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604 CHAPTER ELEVEN energy and power
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606 CHAPTER ELEVEN energy and power
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608 CHAPTER ELEVEN energy and power
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610 CHAPTER ELEVEN energy and power
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612 CHAPTER ELEVEN energy and power
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614 CHAPTER ELEVEN energy and power
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616 CHAPTER ELEVEN energy and power
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618 CHAPTER ELEVEN energy and power
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620 CHAPTER ELEVEN energy and power
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622 CHAPTER ELEVEN energy and power
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12 transients in second-order circu
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from Figure 12.4 for the case of a
- Page 1306:
2. Find the particular solution. 3.
- Page 1310:
to find v and dv/dt at that time. N
- Page 1314:
v C v C (0) | π/ωo 2π/ωo 3π/ω
- Page 1318:
1 --Cv 2 2 C(0) 0 Energy W M W E π
- Page 1322:
v C (V) 1.0 0.5 0.0 | 0 -0.5 -1.0 |
- Page 1326:
at the end of each current ramp. Th
- Page 1330:
d2v1(t) R dv1(t) 1 + + dt2 L dt LC
- Page 1334:
Next, we evaluate Equation 12.48 an
- Page 1338:
according to ω d ≡ so that Equat
- Page 1342:
Since ω◦, ω d, and α are direc
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v C v C (0) 0 | | Over damped Criti
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v C (V) 1.0 0.5 0.0 -0.5 -1.0 | | |
- Page 1354:
Energy 0.5 L i L 2 (0) 0 | | | | |
- Page 1358:
We begin by completing Step 3 of th
- Page 1362:
where, as in Section 12.2.1, ω d
- Page 1366:
Since we are given that vC(0) = 0 a
- Page 1370:
From Equation 12.141 vC(t) = 1V Fin
- Page 1374:
Note that Equations 12.152 and 12.1
- Page 1378:
v C V o 0 | π/ωd 2π/ωd 3π/ωd
- Page 1382:
5 V + - R L = 900 Ω R ON = 100
- Page 1386:
v C (V) 5 VOL 0.5 0 -5 e -αt 12.5
- Page 1390:
v C (V) 10 5 V OH 0.5 0 e -αt t pd
- Page 1394:
the switching intervals over which
- Page 1398:
Substituting the preceding expressi
- Page 1402:
V + - 0 v OUT L S 1 s 1 closed s 2
- Page 1406:
v C (V) 2.0 1.5 1.0 0.5 O 12.7 Intu
- Page 1410:
12.7 Intuitive Analysis of Second-O
- Page 1414:
12.7 Intuitive Analysis of Second-O
- Page 1418:
v C (V) 1.0 0.5 O 0.0 -0.5 | | | |
- Page 1422:
12.8 Two-Capacitor or Two-Inductor
- Page 1426:
These two equations can be solved t
- Page 1430:
Finally, the substitution of Equati
- Page 1434:
◮ When the system is under-damped
- Page 1438:
exercise 12.3 In the circuit in Fig
- Page 1442:
problem 12.2 Capacitor C1 has an in
- Page 1446:
problem 12.7 Figure 10.107 (Problem
- Page 1454:
sinusoidal steady state: impedance
- Page 1458:
v i V I + - + - V S R L v O part an
- Page 1462:
13.2 Analysis Using Complex Exponen
- Page 1466:
v˜ i V i cos(ω 1 t) jV i sin(ω 1
- Page 1470:
13.2 Analysis Using Complex Exponen
- Page 1474:
Vi cos(ω1t) is connected across a
- Page 1478:
Z ωL (Inductor) 13.3 The Boxes: Im
- Page 1482:
example 13.1 revisiting the rc exam
- Page 1486:
To find vo, the actual output volta
- Page 1490:
Let us now plug in the three values
- Page 1494:
or Z = 0.5 − j M. Next, let us de
- Page 1498:
Vo = = ⎝ 1 C2s R2 + 1 ⎛ Simplif
- Page 1502:
Magnitude Magnitude 0.36 0.32 0.28
- Page 1506:
13.3.4 EXAMPLE: ANALYSIS OF SMALL-S
- Page 1510:
13.4 Frequency Response: Magnitude/
- Page 1514:
13.4 Frequency Response: Magnitude/
- Page 1518:
| H | log scale 100.00 10.00 1.00 0
- Page 1522:
13.4 Frequency Response: Magnitude/
- Page 1526:
13.4 Frequency Response: Magnitude/
- Page 1530:
◮ Phase Plot |H| 1.00 0.10 0.01 1
- Page 1534:
vi + - R + vo - Vi + - R ----- 1 Cs
- Page 1538:
v + i - Signal from CD player FIGUR
- Page 1542:
shows the same amplifier circuit su
- Page 1546:
|H( jω)| 1/R eq C carried by the i
- Page 1550:
13.6 Time Domain versus Frequency D
- Page 1554:
|H| 1.00 0.10 | | | | | | | | | | |
- Page 1558:
13.6 Time Domain versus Frequency D
- Page 1562:
v i (t) v o (t) Square-wave input,
- Page 1566:
13.7 Power and Energy in an Impedan
- Page 1570:
13.7 Power and Energy in an Impedan
- Page 1574:
v i V i 0 π/ω 2π/ω t 13.7 Power
- Page 1578:
13.8 SUMMARY ◮ Sinusoidal steady
- Page 1582:
1/(s+a), (s+a), s/(s+a), (s+a)/s, w
- Page 1586:
or transfer function) from those gi
- Page 1590:
3 cos4t FIGURE 13.73 + - R 1 L R 2
- Page 1594:
V o R L b) Find R so that the DC ga
- Page 1598:
chapter 14 14.1 PARALLEL RLC, SINUS
- Page 1604:
778 CHAPTER FOURTEEN sinusoidal ste
- Page 1608:
780 CHAPTER FOURTEEN sinusoidal ste
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782 CHAPTER FOURTEEN sinusoidal ste
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784 CHAPTER FOURTEEN sinusoidal ste
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786 CHAPTER FOURTEEN sinusoidal ste
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788 CHAPTER FOURTEEN sinusoidal ste
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790 CHAPTER FOURTEEN sinusoidal ste
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792 CHAPTER FOURTEEN sinusoidal ste
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794 CHAPTER FOURTEEN sinusoidal ste
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796 CHAPTER FOURTEEN sinusoidal ste
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798 CHAPTER FOURTEEN sinusoidal ste
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800 CHAPTER FOURTEEN sinusoidal ste
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802 CHAPTER FOURTEEN sinusoidal ste
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804 CHAPTER FOURTEEN sinusoidal ste
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806 CHAPTER FOURTEEN sinusoidal ste
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808 CHAPTER FOURTEEN sinusoidal ste
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810 CHAPTER FOURTEEN sinusoidal ste
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812 CHAPTER FOURTEEN sinusoidal ste
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814 CHAPTER FOURTEEN sinusoidal ste
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816 CHAPTER FOURTEEN sinusoidal ste
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818 CHAPTER FOURTEEN sinusoidal ste
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820 CHAPTER FOURTEEN sinusoidal ste
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822 CHAPTER FOURTEEN sinusoidal ste
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824 CHAPTER FOURTEEN sinusoidal ste
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826 CHAPTER FOURTEEN sinusoidal ste
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828 CHAPTER FOURTEEN sinusoidal ste
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830 CHAPTER FOURTEEN sinusoidal ste
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832 CHAPTER FOURTEEN sinusoidal ste
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834 CHAPTER FOURTEEN sinusoidal ste
- Page 1722: 15 the operational amplifier abstra
- Page 1726: 15.2 DEVICE PROPERTIES OF THE OPERA
- Page 1730: 15.2 Device Properties of the Opera
- Page 1734: Recall that A is very large, 300,00
- Page 1738: The Op Amp output relation yields S
- Page 1742: The fractional change in circuit ga
- Page 1746: as before, except this time the cal
- Page 1750: feedback is it vt or, in more famil
- Page 1754: that is, we expect the input resist
- Page 1758: Substituting and solving, assuming
- Page 1762: v i = 0 v + v - + - r o A(v + - v-
- Page 1766: v 1 + - v 2 R 1 + - R 3 (a) v 2 - +
- Page 1770: into Equation 15.66, again noting v
- Page 1776: 864 CHAPTER FIFTEEN the operational
- Page 1780: 866 CHAPTER FIFTEEN the operational
- Page 1784: 868 CHAPTER FIFTEEN the operational
- Page 1788: 870 CHAPTER FIFTEEN the operational
- Page 1792: 872 CHAPTER FIFTEEN the operational
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- Page 1804: 878 CHAPTER FIFTEEN the operational
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888 CHAPTER FIFTEEN the operational
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890 CHAPTER FIFTEEN the operational
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894 CHAPTER FIFTEEN the operational
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896 CHAPTER FIFTEEN the operational
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898 CHAPTER FIFTEEN the operational
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900 CHAPTER FIFTEEN the operational
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902 CHAPTER FIFTEEN the operational
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diodes 16 16.1 INTRODUCTION The dio
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10 pA i D v D 16.2 Semiconductor Di
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where the diode current iD is zero
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+ - (a) Circuit 0.6 V + - Rd R + v
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16.4 Nonlinear Analysis with RL and
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16.4 Nonlinear Analysis with RL and
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+10 0 -10 v i (V) Hence the circuit
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16.6 SUMMARY ◮ The following is a
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problem 16.1 For the two circuits s
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voltages 10 V 0 -10 V Diode ON Diod
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appendix a maxwell’s equations an
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The preceding equation says that in
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x y S x S y Closed surface envelopi
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the point-mass simplification, in w
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d + V - + v 3 - a +v1- b c +v 4 - F
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A.3 Deriving the Resistance of a Pi
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appendix b trigonometric functions
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B.4 PRODUCTS cos(θ1) cos(θ2) = 1
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appendix c C.1 MAGNITUDE AND PHASE
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948 APPENDIX C complex numbers C.2
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950 APPENDIX C complex numbers For
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952 APPENDIX C complex numbers Here
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appendix d
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958 APPENDIX D solving simultaneous
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960 answers to selected problems Ex
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962 answers to selected problems Pr
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964 answers to selected problems ch
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966 answers to selected problems Pr
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968 answers to selected problems Ex
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figure acknowledgements Figure 1.18
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974 INDEX Cartesian-to-polar coordi
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976 INDEX energy storage elements,
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978 INDEX lightbulb circuit, 5 8 Li
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980 INDEX OR function, 257, 261 OR
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982 INDEX Siemens, 31, 48 signal cl
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984 INDEX under-compensation, 753 7