Q.1 to Q.30 carry one mark each

Size: px
Start display at page:

Download "Q.1 to Q.30 carry one mark each"

Transcription

1 1 Q.1 to Q. carry one mark each Q.1 Conider the network graph hown in figure below. Which one of the following i NOT a tree of thi graph? Q. The equivalent inductance meaured between the terminal 1 and for the circuit hown in figure below i L 1 L M L 1 L M L1 L M L1 L M Q. The circuit hown in figure below with R 1/, L 1/ H, C = F ha input voltage ( t) in t. The reulting current i (t) i 5in(t 5.1 ) 5in(t 5.1 ) 5in(t 5.1 ) 5in(t 5.1 ) Q. For the circuit hown in figure below, the time contant RC = 1 n. The input voltage i ( t) in1. The output voltage ( ) i equal to t i t in(1 t 5 ) in(1 t 5 ) in(1 t 5 ) in(1 t 5 )

2 Q.5 For the R-L circuit hown in figure below, the input voltage ( t) u( t). The current i (t) i i Q. The impurity commonly ued for realizing the bae region of a ilicon n-p-n tranitor i Gallium Indium Boron Phophoru Q.7 If for a ilicon n-p-n tranitor, the bae-to-emitter voltage ( V EE ) i.7v and the collector-to-bae voltage ( V CE ) i.v, then the tranitor i operating in the normal active aturation mode invere active mode cutoff mode Q.8 Conider the following tatement S1 and S. S1 : The of a bipolar tranitor reduce if the bae width i increaed. S: The of a bipolar tranitor increae if the doping concentration in the bae i increaed. Which one of the following i correct? S1 i FALSE and S are TRUE Both S1 and S are FALSE Q.9 An ideal op-amp i an ideal Voltage controlled current ource Current controlled current ource Q.1 Voltage erie feedback (alo called erie-hunt feedback) reult in increae in both input and output impedance decreae in both input and output impedance increae in input impedance and decreae in output impedance decreae in input impedance and increae in output impedance Both S1 and S are TRUE S1 i TRUE and S i FALSE Voltage controlled voltage ource Current controlled voltage ource

3 Q.11 The circuit in figure below i a Low-pa filter High-pa filter Band-pa filter Band-reject filter Q.1 Auming V CEat. V and 5, the minimum bae current I ) required to drive the tranitor in figure below to aturation i ( B 5 A 1mA A ma Q.1 A mater-lave flip-flop ha the characteritic that Change in the input i immediately reflected in the output Change in the output occur when the tate of the mater i affected Change in the output occur when the tate of the lave i affected. Both the mater and the lave tate are affected at the ame time Q.1 The range of igned decimal number that can be repreented by -bit 1' complement number i -1 to +1 - to + - to + - to +1 Q.15 A digital ytem i required to amplify a binary-encoded audio ignal. The uer hould be able to control the gain of the amplifier from a minimum to a maximum in 1 increment. The minimum number of bit to encode, in traight binary, i Q.1 Chooe the correct one from among the alternative A, B, C, D after matching an item from Group 1 with the mot appropriate item in Group. Group 1 Group P: Shift regiter 1: Frequency diviion Q: Counter : Addreing in memory chip R: Decoder : Serial to parallel data converion P P P P 1 Q Q 1 Q 1 Q R 1 R R R

4 Q.17 Figure how the internal chematic of TTL AND-Or-Invert (AOI) gate. For the input hown in fig. Q.17, the output Y i 1 AB AB Q.18 Figure i the voltage tranfer characteritic of an NMOS inverter with enhancement mode tranitor a load An NMOS inverter with depletion mode tranitor a load A CMOS inverter A BJT inverter Q.19 The impule repone h(n) of a linear time-invariant ytem i given by h [ n] u[ n ] u[ n ] u[ n 7] When u [n] i the unit tep equence. The above ytem i Stable but not caual Caual but untable Stable and caual untable and not caual Q. The ditribution function F x (x) of a random variable X i hown in figure below. The probability that X = 1 i Zero Q.1 The z-tranform of a ytem i z H ( z) z. If the ROC i z., then the impule repone of the ytem i n (.) u[ n] (.) u[ n 1] n n (.) u[ n] (.) u[ n 1] n

5 5 Q. The Fourier tranform of a conjugate ymmetric function i alway. imaginary Real Q. The gain margin for the ytem with open-loop tranfer function Q. Given (1 ) G( ) H ( ), i conjugate anti-ymmetric Conjugate ymmetric 1 K G ( ) H ( ) ( 1)( ) The point of interection of the aymptote of the root loci with the real axi i Q.5 In a PCM ytem, if the code word length i increaed from to 8 bit, the ignal to quantization noie ratio improve by the factor 8/ Q. An AM ignal i detected uing an envelope detector. The carrier frequency and modulating ignal frequency are 1 MHz and MHz repectively. An appropriate value for the time contant of the envelope detector i 5 ec ec. ec 1 ec Q.7 An AM ignal and a narrow-band FM ignal with identical carrier, modulating ignal and modulation indice of.1 are added together. The reultant ignal can be cloely approximated by Broadband FM SSB with carrier DSB-SC SSB without carrier Q.8 In the output of a DM peech encoder, the conecutive pule are of oppoite polarity during time interval t1 t t. Thi indicate that during thi interval the input to the modulator i eentially contant the modulator i going through lope overload the accumulator i in aturation the peech ignal i being ampled at the Nyquit rate Q.9 The phae velocity of an electromagnetic wave propagating in a hollow metallic rectangular waveguide in the TE 1 mode i equal to it group velocity le than the velocity of light in free pace equal to the velocity of light in free pace Greater than the velocity of light in free pace

6 Q. Conider a lole antenna with a directive gain of + db. If 1mW of power i fed to it the total power radiated by the antenna will be mw 1 mw 7 mw 1/ mw Q.1 to Q.9 carry two mark each Q.1 For the lattice circuit hown in figure below, Z and Z. The value of the open circuit impedance parameter j Z 11 Z Z 1 are Z 1 Z b 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j Q. The circuit hown in figure below ha initial current i L ( ) 1A through the inductor and an initial voltage C ( ) 1V acro the capacitor. For input ( t) u( t), the Laplace tranform of the current i (t) for t i 1 1 Q. Conider the Bode magnitude plot hown in figure. The tranfer function H() i ( 1) ( 1) ( 1) 1( 1) ( 1) ( 1) ( 1) ( 1 1) ( 1) 1 ( 1) ( 1) ( 1) Q. The tranfer function V ( ) H ( ) of an R-L-C circuit i given by V ( ) i H ( ) 1 1

7 7 The Quality factor (Q-factor) of thi circuit i Q.5 For the circuit hown in figure below, the initial condition are zero. It tranfer function H( ) V ( ) / V ( ) i C i Q. A ytem decribed by the following differential equation d y dy y x( t) dt dt i initially at ret. For input x( t) u( t), the output y(t) i t t t (1 e e ) u( t) (1 e e ) u( t) t t (.5 e 1.5e ) u( t) (.5 e e ) u( t) Q.7 Conider the following tatement S1 and S. t t S1 : At the reonant frequency the impedance of a erie R-L-C circuit i zero. t S: In a parallel G-L-C circuit, increaing the conductance G reult in increae in it Q factor. Which one of the following i correct? S1 i FALSE and S i TRUE S1 i TRUE and S i FALSE Both S1 and S are TRUE Both S1 and S are FALSE Q.8 In an abrupt p-n junction, the doping concentration on the p-ide and n-ide are N A 91 1 / cm repectively. The p-n junction i revere biaed and the total depletion width i m. The depletion width on the p-ide i.7m.m.5m.75m Q.9 The reitivity of a uniformly doped n-type ilicon ampled i.5 cm. If the electron mobility ) i 15 cm / V ec and the charge of an electron i ample i 1 1 / cm / cm 1. 1 coulomb, the donor impurity concentration N ) in the / cm / cm Q. Conider an abrupt p-n junction. Let V bi be the built-in potential of thi junction and V be the applied revere bia. If the junction capacitance ( C ) i 1 pf for V V 1V, then for V V, C will be j bi R V bi R j pf pf.5 pf.5 pf ( n ( D

8 8 Q.1 Conider the following tatement S1 and S. S1: the threhold voltage ( V T ) of a MOS capacitor decreae with increae in gate oxide thickne. S: the threhold voltage ( V T ) of a MOS capacitor decreae with increae in ubtrate doping concentration. Which one of the following i correct? S1 i FALSE and S i TRUE Both S1 and S are FALSE Both S1 and S are TRUE S1 i TRUE and S i FALSE Q. The drain of an n-channel MOSFET i horted to the gate o that VGS VDS. The threhold voltage ( V T ) of the MOSFET i 1 V. If the drain current ( I D ) i 1mA for V GS V, then for V GS V, I D i ma ma 9 ma m Q. The longet wavelength that can be aborbed by ilicon, which ha the bandgap of 1.1 ev, i 1.1 m. If the longet wavelength that can be aborted by another material i.87 m, then the bandgap of thi material i 1.1 ev.88 ev.85 ev.7 ev Q. The neutral bae width of a bipolar tranitor, biaed in the active region, i.5 m. The maximum electron concentration and the diffuion contant in the bae are 1 cm and D n 5cm / ec repectively. Auming negligible recombination in the bae, the collector current denity i (the electron charge i Coulomb) 8 A / cm 9 A / cm 1 / A / cm Q.5 Aume that the of the tranitor i extremely large and V BE.7V, I C and below are A / cm V CE in the circuit hown in figure I 1mA, V.7 V I.5mA, V.75V C CE I 1mA, V.5V I.5mA, V.9 V C CE Q. A bipolar tranitor i operating in the active region with a collector current of 1 ma. Auming that the of the tranitor i 1 and the thermal voltage ( V T ) i 5mV, the Tranconductance ( g m ) and the input reitance ( r ) of the tranitor in the common emitter configuration, are g m 5mA/ V and r 15. 5k g m ma/ V and r. k g m 5mA/ V and r. 5k g m ma/ V and r. 5k C C CE CE

9 9 Q.7 The value of C required for inuoidal ocillation of frequency 1 KHz in the circuit of figure below i 1 F 1 F F Q.8 In the op-amp circuit given in figure below, the load current i L i F R R R Q.9 In the voltage regulator hown in figure below, the load current can vary from 1 ma to 5 ma. Auming that a Zener diode i ideal (i.e. the Zener knee current i negligibly mall and Zener reitance i zero in the breakdown region), the value of R i L R / 1 Q.5 In a full-wave rectifier uing two ideal diode, V dc and V m are the dc and peak value of the voltage repectively acro a reitive load. If PIV i the peak invere voltage of the diode, then the appropriate relationhip for thi rectifier are Vm Vm Vdc, PIV V m I dc, PIV Vm V dc V, m m PIV V m Vdc, PIV Vm V

10 1 Q.51 The minimum number of -to-1 multiplexer required to realize a -to-1 multiplexer i 1 Q.5 The Boolean expreion AC BC i equivalent to AC BC AC BC AC BC ACB AC BC BC ABC ABC ABC ABC ABC Q.5 111, 11 and 1111 correpond to the ' complement repreentation of which one of the following et of number? 5, 9 and 57 repectively -7, -7 and -7 repectively -, - and - repectively -5, -9 and -57 repectively Q.5 The 855 programmable peripheral Interface i ued a decribed below. (i) An A/D converter i interfaced to a microproceor through an 855. The converion i initiated by a ignal from the 855 on Port C. A ignal on Port C caue data to be tobed into Port A. (ii) Two computer exchange data uing a pair of 855. Port A work a a bidirectional data port upported by appropriate handhaking ignal. The appropriate mode of operation of the 855 for (i) and (ii) would be Mode for (i) and Mode 1 for (ii) Mode for (i) and Mode for (ii) Mode 1 for (i) and Mode for (ii) Mode for (i) and Mode 1 for (ii) Q.55 The number of memory cycle required to execute the following 885 intruction (i) LDA H Would be for (i) and for (ii) for (i) and for (ii) (ii) LXI D, FOF1H for (i) and for (ii) for (i) and for (ii) Q.5 In the modulo- ripple counter hown in figure below, the output of the -input gate i ued to clear the J-K flipflop. The -input gate i A NAND gate A NOR gate an OR gate an AND gate

11 11 Q.57 Conider the equence of 885 intruction given below LXI H, 958 MOV A, M CMA MOV M, A Which one of the following i performed by thi equence? Content of location 958 are moved to the accumulator Content of location 958 are compared with the content of the accumulator Content of location 859 are complemented and tored in location 859 Content of location 589 are complemented and tored in location 589 Q.58 A Boolean function f of two variable x and y i defined a follow : f (, ) f (, 1) f (1, 1) 1; f (1, ) Auming complement of x and y are not available, a minimum cot olution for realizing f uing only -input NOR gate and -input OR gate (each having unit cot) would have a total cot of 1 unit unit unit unit Q.59 It i deired to multiply the number AH by BH and tore the reult in the accumulator. The number are available in regiter B and C repectively. A part of the 885 program for thi purpoe i given below : LOOP : MVI A, H HLT END The equence of intruction to complete the program would be JNZ LOOP, ADD B, DCR C DCR C, JNZ LOOP, ADD B ADD B, JNZ LOOP, DCR C ADD B, DCR C, JNZ LOOP Q. A 1 KHz inuoidal ignal i ideally ampled at 15 ample/ec and the ampled ignal i paed through an ideal low-pa filter with cut-off frequency 8 Hz. The output ignal ha the frequency zero Hz.75 KHz.5 KHz.5 KHz Q.1 A rectangular pule train (t) a hown in figure below i convolved with the ignal co ( 1 t). The convolved ignal will be a DC 1 KHz Sinuoid 8 KHz inuoid 1 KHz inuoid

12 1 Q. Conider the equence x[ n] [ j5 1 j 5] The conjugate anti-ymmetric part of the equence i [- j5 j j5] [-j5 1 j.5] [-j.5 j ] -, 1 ] Q. A caual LTI ytem i decribed by the difference equation y[ n] y[ n] x[ n] x[ n1] The ytem i table only if,,, any value of, any value of Q. A caual ytem having the tranfer function 1 H ( ) i excited with 1u ( t). The time at which the output reache 99% of it teady tate value i.7 ec.5 ec. ec.1 ec Q.5 The impule repone h [n] of a linear time invariant ytem i given a n 1, 1 h [ n] n, otherwie j n / e If the input to the above ytem i the equence, then the output i j n / e e j n / j n/ e j n/ e Q. Let x (t) and y (t) with Fourier tranform F(f) and Y(f) repectively be related a hown in figure below. Then Y ( f ) i 1 jf X ( f / ) e 1 jf X ( f / ) e jf X ( f / ) e X ( f / ) e Q.7 A ytem ha pole at.1 Hz, 1 Hz and 8 Hz; zero at 5 Hz, 1 Hz and Hz. The approximate phae of the ytem repone at Hz i jf

13 1 Q.8 Conider the ignal flow graph hown in figure below. The gain Q.9 If A 1 1 (be cf dg) abcd abcd 1 ( be cf dg) bedg, then in At i in( t) in( t) in( t) in( t) in( t) in( t) in( t) in( t) x x 5 1 i bedg 1 ( be cf dg) 1 ( be cf dg) bedg abcd in( t) in( t) in(t ) in( t) in(t) in( t) in( t) in( t) co( t) co( t) in( t) in t in(t) in( t) co( t) in( t) Q.7 The open-loop tranfer function of a unity feedback ytem i K G ( ) ( ) ( ) The range of K for which the ytem i table i 1 1 K 1 K K Q.71 For the polynomial P ( ) 15 5 The number of root which lie in the right half of the -plane i 1 Q.7 The tate variable equation of a ytem are : x x x u, x x y x u Controllable but not obervable Neither controllable nor obervable Q.7 Given A 1, the tate tranition matrix , 1 At e i given by co( t) in( t) co(t ) co( t) K Obervable but not controllable Controllable and obervable t e t e t e t e t e t e t e t e Q.7 Conider the ignal x(t) hown in figure below. Let h(t) denote the impule repone of the filter matched to x (t), with h (t) being non-zero only in the interval to ec. The lope of h (t) in the inverval t ec i 1 1 ec 1 1ec 1 1/ ec 1ec 1

14 1 Q.75 A 1 mw video ignal having a bandwidth of 1 MHz i tranmitted to a receiver through a cable that ha db lo. IF the effective one-ided noie pectral denity at the receiver i 1 Watt/Hz, then the ignal-to-noie ratio at the receiver i 5 db db db db Q.7 A 1 MHz carrier of 1V amplitude and a 1 MHz modulating ignal of 1 V amplitude are fed to a balanced modulator. The output of the modulator i paed through an ideal high-pa filter with cut-off frequency of 1 MHz. The output of the filter i added with 1 MHz ignal of 1V amplitude and 9 phae hift a hown in figure below. The envelope of the reultant ignal i t Contant 1 in( 1 ) 5/ in( 1 ) 5/ co( 1 ) Q.77 Two inuoidal ignal of ame amplitude and frequencie 1 KHz and 1.1 KHz are added together. The combined ignal i given to an ideal frequency detector. The output of the detector i.1 KHz inuoid a linear function of time.1 KHz inuoid a contant Q.78 Conider a binary digital communication ytem with equally likely ' and 1'. When binary i tranmitted the voltage at the detector input can lie between the level -.5V and +.5 V with equal probability; when binary 1 I tranmitted, the voltage at the detector can have any value between and 1 V with equal probability. If the detector ha a threhold of.v (i.e the received ignal i greater than.v, the bit i taken a 1), the average bit error probability i Q.79 A random variable X with uniform denity in the interval to 1 i quantized a follow: if X., x if. X 1, x. 7 q q Where x q i the quantized value of X. The root-mean quare value of the quantization noie i Q.8 Chooe the correct one form among the alternative A, B, C, D after matching an item from Group 1 with the mot appropriate item in Group. Group 1 Group 1: FM P: Slope overload : DM Q: law : PSK R : Envelope detector : PCM S: Capture effect T: Hilbert tranfer U: Matched filter t t

15 15 1-T 1-S 1 S 1 U P U P R U P U S S T Q Q Q.81 Three analog ignal, having bandwidth 1Hz, Hz and Hz are ampled at their repective Nyquit rate, encoded with 1 bit word, and time diviion multiplexed. The bit rate for the multiplexed ignal i 1, 15. kbp 8.8 kbp 7. kbp 8. kbp Q.8 Conider a ytem hown in figure below. Let X(f) and Y(f) denote the Fourier tranform of x (t) and y(t) repectively. The ideal HPF ha the cutoff frequency 1 KHz. The poitive frequencie where Y(f) ha pectral peak are 1 KHz and KHz 1 KHz and 1 KHz Q.8 A parallel plate are-filled capacitor ha plate area of 1 m KHz and KHz KHz and 1 KHz and plate eparation of 9 m V,. GHz ource. The magnitude of the diplacement current i ( 1/ 1 F / ) 1 ma 1 ma 1 A 1.59 ma 1 m. It i connected to a.5 Q.8 A ource produce binary data at the rate of 1 kbp. The binary ymbol are repreented a hown in figure below. The ource output i tranmitted uing two modulation cheme, namely Binary PSK (BPSK) and Quandrature PSK(QPSK). Let B 1 and B be the bandwidth requirement of BPSK repectively. Auming that the bandwidth of the above retangular pule i 1 KHz, B 1 and B are B1 KHz, B KHz B1 1 KHz, B 1KHz B1 KHz, B 1KHz B1 1 KHz, B 1KHz

16 1 Q.85 Conider a, quanter-wave long (at 1 GHz) tranmiion line a hown in figure below. It i connected to a 1V, 5 ource at one end and i left open circuited at the other end. The magnitude of the voltage at the open circuit end of the line i 1 V 5 V V /7 V Q.8 In a microwave tet bench, why i the microwave ignal amplitude modulated at 1 KHz? To increae the enitivity of meaurement to tudy amplitude modulation jkz jt Q.87 If E ( aˆ jaˆ ) e and H ( k / )(ˆ a jaˆ ) e x y y x jkz jt to tranmit the ignal to a far-off place Becaue crytal detector fail at microwave frequencie, the time-averaged pointing vector i Null vector ( k / ) â ( k / ) â ( k / ) z Q.88 Conider an impedance Z = R + jx marked with point P in an impedance Smith chart a hown in figure below. The movement from point P along a contant reitance circle in the clockwie direction by an angle 5 i equivalent to z â z adding an inductance i erie with Z adding an inductance in hunt acro Z adding a capacitance in erie with Z adding a capacitance in hunt acro Z Q.89 A plane electromagnetic wave propagating in free pace i incident normally on a large lab of lo-le, nonmagnetic,dielectric material with. Maxima and minima are oberved when the electric field i meaured in front of the lab. The maximum electric field i found to be 5 time the minimum field. The intrinic impedance of the medium hould be 1 Q.9 A lole tranmiion line i terminated in a load which reflect a part of the incident power. The meaured VSWR i. The percentage of the power that i reflected back i END OF THE QUESTION PAPER

ONE MARK QUESTIONS. 1. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph?

ONE MARK QUESTIONS. 1. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph? ELECTRONICS & COMMUNICATION ENGINEERING ONE MARK QUESTIONS 1. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph? (a.) (b.) (c.) (d.). The equivalent

More information

Question 1 Equivalent Circuits

Question 1 Equivalent Circuits MAE 40 inear ircuit Fall 2007 Final Intruction ) Thi exam i open book You may ue whatever written material you chooe, including your cla note and textbook You may ue a hand calculator with no communication

More information

55:041 Electronic Circuits

55:041 Electronic Circuits 55:04 Electronic ircuit Frequency epone hapter 7 A. Kruger Frequency epone- ee page 4-5 of the Prologue in the text Important eview co Thi lead to the concept of phaor we encountered in ircuit In Linear

More information

ECEN620: Network Theory Broadband Circuit Design Fall 2018

ECEN620: Network Theory Broadband Circuit Design Fall 2018 ECEN60: Network Theory Broadband Circuit Deign Fall 08 Lecture 6: Loop Filter Circuit Sam Palermo Analog & Mixed-Signal Center Texa A&M Univerity Announcement HW i due Oct Require tranitor-level deign

More information

Chapter 2 Sampling and Quantization. In order to investigate sampling and quantization, the difference between analog

Chapter 2 Sampling and Quantization. In order to investigate sampling and quantization, the difference between analog Chapter Sampling and Quantization.1 Analog and Digital Signal In order to invetigate ampling and quantization, the difference between analog and digital ignal mut be undertood. Analog ignal conit of continuou

More information

Spring 2014 EE 445S Real-Time Digital Signal Processing Laboratory. Homework #0 Solutions on Review of Signals and Systems Material

Spring 2014 EE 445S Real-Time Digital Signal Processing Laboratory. Homework #0 Solutions on Review of Signals and Systems Material Spring 4 EE 445S Real-Time Digital Signal Proceing Laboratory Prof. Evan Homework # Solution on Review of Signal and Sytem Material Problem.. Continuou-Time Sinuoidal Generation. In practice, we cannot

More information

R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder

R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder R. W. Erickon Department of Electrical, Computer, and Energy Engineering Univerity of Colorado, Boulder ZOH: Sampled Data Sytem Example v T Sampler v* H Zero-order hold H v o e = 1 T 1 v *( ) = v( jkω

More information

Liquid cooling

Liquid cooling SKiiPPACK no. 3 4 [ 1- exp (-t/ τ )] + [( P + P )/P ] R [ 1- exp (-t/ τ )] Z tha tot3 = R ν ν tot1 tot tot3 thaa-3 aa 3 ν= 1 3.3.6. Liquid cooling The following table contain the characteritic R ν and

More information

Q. 1 Q. 25 carry one mark each.

Q. 1 Q. 25 carry one mark each. GATE 5 SET- ELECTRONICS AND COMMUNICATION ENGINEERING - EC Q. Q. 5 carry one mark each. Q. The bilateral Laplace transform of a function is if a t b f() t = otherwise (A) a b s (B) s e ( a b) s (C) e as

More information

Sampling and the Discrete Fourier Transform

Sampling and the Discrete Fourier Transform Sampling and the Dicrete Fourier Tranform Sampling Method Sampling i mot commonly done with two device, the ample-and-hold (S/H) and the analog-to-digital-converter (ADC) The S/H acquire a CT ignal at

More information

Digital Control System

Digital Control System Digital Control Sytem - A D D A Micro ADC DAC Proceor Correction Element Proce Clock Meaurement A: Analog D: Digital Continuou Controller and Digital Control Rt - c Plant yt Continuou Controller Digital

More information

Wolfgang Hofle. CERN CAS Darmstadt, October W. Hofle feedback systems

Wolfgang Hofle. CERN CAS Darmstadt, October W. Hofle feedback systems Wolfgang Hofle Wolfgang.Hofle@cern.ch CERN CAS Darmtadt, October 9 Feedback i a mechanim that influence a ytem by looping back an output to the input a concept which i found in abundance in nature and

More information

Chapter 2: Problem Solutions

Chapter 2: Problem Solutions Chapter 2: Solution Dicrete Time Proceing of Continuou Time Signal Sampling à 2.. : Conider a inuoidal ignal and let u ample it at a frequency F 2kHz. xt 3co000t 0. a) Determine and expreion for the ampled

More information

1.1 An excitation is applied to a system at t = T and its response is zero for < t < T. Such a system is (a) non-causal system.

1.1 An excitation is applied to a system at t = T and its response is zero for < t < T. Such a system is (a) non-causal system. . An excitation is applied to a system at t = T and its response is zero for < t < T. Such a system is (a) non-causal system x(t) (b) stable system (c) causal system (d) unstable system t=t t. In a series

More information

GATE EC Q.1 - Q.20 carry one mark each. G are nonzero, and one of its. p11

GATE EC Q.1 - Q.20 carry one mark each. G are nonzero, and one of its. p11 GATE EC 8 Q. - Q. carry one mark each. p p MCQ. All the four entrie of the # matri p p G are nonzero, and one of it eigenvalue i zero. hich of the following tatement i true? (A) pp pp (B) pp pp OL. (C)

More information

Design of Digital Filters

Design of Digital Filters Deign of Digital Filter Paley-Wiener Theorem [ ] ( ) If h n i a caual energy ignal, then ln H e dω< B where B i a finite upper bound. One implication of the Paley-Wiener theorem i that a tranfer function

More information

SIMON FRASER UNIVERSITY School of Engineering Science ENSC 320 Electric Circuits II. Solutions to Assignment 3 February 2005.

SIMON FRASER UNIVERSITY School of Engineering Science ENSC 320 Electric Circuits II. Solutions to Assignment 3 February 2005. SIMON FRASER UNIVERSITY School of Engineering Science ENSC 320 Electric Circuit II Solution to Aignment 3 February 2005. Initial Condition Source 0 V battery witch flip at t 0 find i 3 (t) Component value:

More information

Lecture 12 - Non-isolated DC-DC Buck Converter

Lecture 12 - Non-isolated DC-DC Buck Converter ecture 12 - Non-iolated DC-DC Buck Converter Step-Down or Buck converter deliver DC power from a higher voltage DC level ( d ) to a lower load voltage o. d o ene ref + o v c Controller Figure 12.1 The

More information

EE C128 / ME C134 Problem Set 1 Solution (Fall 2010) Wenjie Chen and Jansen Sheng, UC Berkeley

EE C128 / ME C134 Problem Set 1 Solution (Fall 2010) Wenjie Chen and Jansen Sheng, UC Berkeley EE C28 / ME C34 Problem Set Solution (Fall 200) Wenjie Chen and Janen Sheng, UC Berkeley. (0 pt) BIBO tability The ytem h(t) = co(t)u(t) i not BIBO table. What i the region of convergence for H()? A bounded

More information

mywbut.com GATE SOLVED PAPER - EC Q.1 to Q.25 carry one mark each.

mywbut.com GATE SOLVED PAPER - EC Q.1 to Q.25 carry one mark each. GATE OLVED PAPE - EC 3 Q. to Q.5 carry one mark each. Q. A bulb in a taircae ha two witche, one witch being at the ground floor and the other one at the firt floor. The bulb can be turned ON and alo can

More information

Digital Control System

Digital Control System Digital Control Sytem Summary # he -tranform play an important role in digital control and dicrete ignal proceing. he -tranform i defined a F () f(k) k () A. Example Conider the following equence: f(k)

More information

Lecture 6: Resonance II. Announcements

Lecture 6: Resonance II. Announcements EES 5 Spring 4, Lecture 6 Lecture 6: Reonance II EES 5 Spring 4, Lecture 6 Announcement The lab tart thi week You mut how up for lab to tay enrolled in the coure. The firt lab i available on the web ite,

More information

ONE MARK QUESTIONS. 1. The condition on R, L and C such that the step response y(t) in the figure has no oscillations, is

ONE MARK QUESTIONS. 1. The condition on R, L and C such that the step response y(t) in the figure has no oscillations, is ELECTRONICS & COMMUNICATION ENGINEERING ONE MARK QUESTIONS. The condition on R, L and C such that the step response y(t) in the figure has no oscillations, is (a.) R L C (b.) R L C (c.) R L C (d.) R LC

More information

into a discrete time function. Recall that the table of Laplace/z-transforms is constructed by (i) selecting to get

into a discrete time function. Recall that the table of Laplace/z-transforms is constructed by (i) selecting to get Lecture 25 Introduction to Some Matlab c2d Code in Relation to Sampled Sytem here are many way to convert a continuou time function, { h( t) ; t [0, )} into a dicrete time function { h ( k) ; k {0,,, }}

More information

Q. 1 Q. 25 carry one mark each.

Q. 1 Q. 25 carry one mark each. Q. Q. 5 carry one mark each. Q. Consider a system of linear equations: x y 3z =, x 3y 4z =, and x 4y 6 z = k. The value of k for which the system has infinitely many solutions is. Q. A function 3 = is

More information

Chapter 17 Amplifier Frequency Response

Chapter 17 Amplifier Frequency Response hapter 7 Amplifier Frequency epone Microelectronic ircuit Deign ichard. Jaeger Travi N. Blalock 8/0/0 hap 7- hapter Goal eview tranfer function analyi and dominant-pole approximation of amplifier tranfer

More information

Introduction to Laplace Transform Techniques in Circuit Analysis

Introduction to Laplace Transform Techniques in Circuit Analysis Unit 6 Introduction to Laplace Tranform Technique in Circuit Analyi In thi unit we conider the application of Laplace Tranform to circuit analyi. A relevant dicuion of the one-ided Laplace tranform i found

More information

LRA DSP. Multi-Rate DSP. Applications: Oversampling, Undersampling, Quadrature Mirror Filters. Professor L R Arnaut 1

LRA DSP. Multi-Rate DSP. Applications: Oversampling, Undersampling, Quadrature Mirror Filters. Professor L R Arnaut 1 ulti-rate Application: Overampling, Underampling, Quadrature irror Filter Profeor L R Arnaut ulti-rate Overampling Profeor L R Arnaut Optimal Sampling v. Overampling Sampling at Nyquit rate F =F B Allow

More information

EE/ME/AE324: Dynamical Systems. Chapter 8: Transfer Function Analysis

EE/ME/AE324: Dynamical Systems. Chapter 8: Transfer Function Analysis EE/ME/AE34: Dynamical Sytem Chapter 8: Tranfer Function Analyi The Sytem Tranfer Function Conider the ytem decribed by the nth-order I/O eqn.: ( n) ( n 1) ( m) y + a y + + a y = b u + + bu n 1 0 m 0 Taking

More information

ECE Linear Circuit Analysis II

ECE Linear Circuit Analysis II ECE 202 - Linear Circuit Analyi II Final Exam Solution December 9, 2008 Solution Breaking F into partial fraction, F 2 9 9 + + 35 9 ft δt + [ + 35e 9t ]ut A 9 Hence 3 i the correct anwer. Solution 2 ft

More information

MAE140 Linear Circuits Fall 2012 Final, December 13th

MAE140 Linear Circuits Fall 2012 Final, December 13th MAE40 Linear Circuit Fall 202 Final, December 3th Intruction. Thi exam i open book. You may ue whatever written material you chooe, including your cla note and textbook. You may ue a hand calculator with

More information

ME 375 FINAL EXAM Wednesday, May 6, 2009

ME 375 FINAL EXAM Wednesday, May 6, 2009 ME 375 FINAL EXAM Wedneday, May 6, 9 Diviion Meckl :3 / Adam :3 (circle one) Name_ Intruction () Thi i a cloed book examination, but you are allowed three ingle-ided 8.5 crib heet. A calculator i NOT allowed.

More information

Chapter 9: Controller design. Controller design. Controller design

Chapter 9: Controller design. Controller design. Controller design Chapter 9. Controller Deign 9.. Introduction 9.2. Eect o negative eedback on the network traner unction 9.2.. Feedback reduce the traner unction rom diturbance to the output 9.2.2. Feedback caue the traner

More information

R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder

R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder R. W. Erickon Department of Electrical, Computer, and Energy Engineering Univerity of Colorado, Boulder Cloed-loop buck converter example: Section 9.5.4 In ECEN 5797, we ued the CCM mall ignal model to

More information

FUNDAMENTALS OF POWER SYSTEMS

FUNDAMENTALS OF POWER SYSTEMS 1 FUNDAMENTALS OF POWER SYSTEMS 1 Chapter FUNDAMENTALS OF POWER SYSTEMS INTRODUCTION The three baic element of electrical engineering are reitor, inductor and capacitor. The reitor conume ohmic or diipative

More information

III.9. THE HYSTERESIS CYCLE OF FERROELECTRIC SUBSTANCES

III.9. THE HYSTERESIS CYCLE OF FERROELECTRIC SUBSTANCES III.9. THE HYSTERESIS CYCLE OF FERROELECTRIC SBSTANCES. Work purpoe The analyi of the behaviour of a ferroelectric ubtance placed in an eternal electric field; the dependence of the electrical polariation

More information

Lecture 23 Date:

Lecture 23 Date: Lecture 3 Date: 4.4.16 Plane Wave in Free Space and Good Conductor Power and Poynting Vector Wave Propagation in Loy Dielectric Wave propagating in z-direction and having only x-component i given by: E

More information

EE105 - Fall 2005 Microelectronic Devices and Circuits

EE105 - Fall 2005 Microelectronic Devices and Circuits EE5 - Fall 5 Microelectronic Device and ircuit Lecture 9 Second-Order ircuit Amplifier Frequency Repone Announcement Homework 8 due tomorrow noon Lab 7 next week Reading: hapter.,.3. Lecture Material Lat

More information

B. Both A and R are correct but R is not correct explanation of A. C. A is true, R is false. D. A is false, R is true

B. Both A and R are correct but R is not correct explanation of A. C. A is true, R is false. D. A is false, R is true 1. Assertion (A): A demultiplexer can be used as a decode r. Reason (R): A demultiplexer can be built by using AND gates only. A. Both A and R are correct and R is correct explanation of A B. Both A and

More information

( ) ( ) ω = X x t e dt

( ) ( ) ω = X x t e dt The Laplace Tranform The Laplace Tranform generalize the Fourier Traform for the entire complex plane For an ignal x(t) the pectrum, or it Fourier tranform i (if it exit): t X x t e dt ω = For the ame

More information

ECE Branch GATE Paper The order of the differential equation + + = is (A) 1 (B) 2

ECE Branch GATE Paper The order of the differential equation + + = is (A) 1 (B) 2 Question 1 Question 20 carry one mark each. 1. The order of the differential equation + + = is (A) 1 (B) 2 (C) 3 (D) 4 2. The Fourier series of a real periodic function has only P. Cosine terms if it is

More information

Delhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkata Patna Web: Ph:

Delhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkata Patna Web:     Ph: Serial :. PT_EE_A+C_Control Sytem_798 Delhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubanewar olkata Patna Web: E-mail: info@madeeay.in Ph: -4546 CLASS TEST 8-9 ELECTRICAL ENGINEERING Subject

More information

Root Locus Diagram. Root loci: The portion of root locus when k assume positive values: that is 0

Root Locus Diagram. Root loci: The portion of root locus when k assume positive values: that is 0 Objective Root Locu Diagram Upon completion of thi chapter you will be able to: Plot the Root Locu for a given Tranfer Function by varying gain of the ytem, Analye the tability of the ytem from the root

More information

The Measurement of DC Voltage Signal Using the UTI

The Measurement of DC Voltage Signal Using the UTI he Meaurement of DC Voltage Signal Uing the. INRODUCION can er an interface for many paive ening element, uch a, capacitor, reitor, reitive bridge and reitive potentiometer. By uing ome eternal component,

More information

MOSFET Models. The basic MOSFET model consist of: We will calculate dc current I D for different applied voltages.

MOSFET Models. The basic MOSFET model consist of: We will calculate dc current I D for different applied voltages. MOSFET Model The baic MOSFET model conit of: junction capacitance CBS and CB between ource (S) to body (B) and drain to B, repectively. overlap capacitance CGO and CGSO due to gate (G) to S and G to overlap,

More information

Tuning of High-Power Antenna Resonances by Appropriately Reactive Sources

Tuning of High-Power Antenna Resonances by Appropriately Reactive Sources Senor and Simulation Note Note 50 Augut 005 Tuning of High-Power Antenna Reonance by Appropriately Reactive Source Carl E. Baum Univerity of New Mexico Department of Electrical and Computer Engineering

More information

EELE 3332 Electromagnetic II Chapter 10

EELE 3332 Electromagnetic II Chapter 10 EELE 333 Electromagnetic II Chapter 10 Electromagnetic Wave Propagation Ilamic Univerity of Gaza Electrical Engineering Department Dr. Talal Skaik 01 1 Electromagnetic wave propagation A changing magnetic

More information

SERIES COMPENSATION: VOLTAGE COMPENSATION USING DVR (Lectures 41-48)

SERIES COMPENSATION: VOLTAGE COMPENSATION USING DVR (Lectures 41-48) Chapter 5 SERIES COMPENSATION: VOLTAGE COMPENSATION USING DVR (Lecture 41-48) 5.1 Introduction Power ytem hould enure good quality of electric power upply, which mean voltage and current waveform hould

More information

ECE-202 FINAL December 13, 2016 CIRCLE YOUR DIVISION

ECE-202 FINAL December 13, 2016 CIRCLE YOUR DIVISION ECE-202 Final, Fall 16 1 ECE-202 FINAL December 13, 2016 Name: (Pleae print clearly.) Student Email: CIRCLE YOUR DIVISION DeCarlo- 8:30-9:30 Talavage-9:30-10:30 2021 2022 INSTRUCTIONS There are 35 multiple

More information

GATE EC Q.1-30 Carry One Mark Each. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph?

GATE EC Q.1-30 Carry One Mark Each. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph? GATE EC 004 Q. - 0 Carry One Mark Each MCQ. Consider the network graph shown in the figure. Which one of the following is NOT a tree of this graph? (A) a (C) c (B) b (D) d SOL. MCQ. For a tree there must

More information

Reference:W:\Lib\MathCAD\Default\defaults.mcd

Reference:W:\Lib\MathCAD\Default\defaults.mcd 4/9/9 Page of 5 Reference:W:\Lib\MathCAD\Default\default.mcd. Objective a. Motivation. Finite circuit peed, e.g. amplifier - effect on ignal. E.g. how "fat" an amp do we need for audio? For video? For

More information

CHAPTER 13 FILTERS AND TUNED AMPLIFIERS

CHAPTER 13 FILTERS AND TUNED AMPLIFIERS HAPTE FILTES AND TUNED AMPLIFIES hapter Outline. Filter Traniion, Type and Specification. The Filter Tranfer Function. Butterworth and hebyhev Filter. Firt Order and Second Order Filter Function.5 The

More information

NODIA AND COMPANY. GATE SOLVED PAPER Electronics & Communication Copyright By NODIA & COMPANY

NODIA AND COMPANY. GATE SOLVED PAPER Electronics & Communication Copyright By NODIA & COMPANY No part of thi publication may be reproduced or ditributed in any form or any mean, electronic, mechanical, photocopying, or otherwie without the prior permiion of the author. GATE SOLVED PAPER Electronic

More information

General Topology of a single stage microwave amplifier

General Topology of a single stage microwave amplifier General Topology of a ingle tage microwave amplifier Tak of MATCH network (in and out): To preent at the active device uitable impedance Z and Z S Deign Step The deign of a mall ignal microwave amplifier

More information

GATE 2017 [Forenoon (Set - 1)]

GATE 2017 [Forenoon (Set - 1)] GATE 7 [Forenoon (Set - )].Technical Part. Quetion In a digital communication ytem, the overall pule hape p(t) at the receiver before the ampler ha the Fourier tranform P(f ). If the ymbol are tranmitted

More information

Induction Motor Drive

Induction Motor Drive Induction Motor Drive 1. Brief review of IM theory.. IM drive characteritic with: Variable input voltage Variable rotor reitance Variable rotor power Variable voltage and variable frequency, VVVF drive

More information

G(s) = 1 s by hand for! = 1, 2, 5, 10, 20, 50, and 100 rad/sec.

G(s) = 1 s by hand for! = 1, 2, 5, 10, 20, 50, and 100 rad/sec. 6003 where A = jg(j!)j ; = tan Im [G(j!)] Re [G(j!)] = \G(j!) 2. (a) Calculate the magnitude and phae of G() = + 0 by hand for! =, 2, 5, 0, 20, 50, and 00 rad/ec. (b) ketch the aymptote for G() according

More information

MAHALAKSHMI ENGINEERING COLLEGE-TRICHY

MAHALAKSHMI ENGINEERING COLLEGE-TRICHY DIGITAL SIGNAL PROCESSING DEPT./SEM.: CSE /VII DIGITAL FILTER DESIGN-IIR & FIR FILTER DESIGN PART-A. Lit the different type of tructure for realiation of IIR ytem? AUC APR 09 The different type of tructure

More information

GNSS Solutions: What is the carrier phase measurement? How is it generated in GNSS receivers? Simply put, the carrier phase

GNSS Solutions: What is the carrier phase measurement? How is it generated in GNSS receivers? Simply put, the carrier phase GNSS Solution: Carrier phae and it meaurement for GNSS GNSS Solution i a regular column featuring quetion and anwer about technical apect of GNSS. Reader are invited to end their quetion to the columnit,

More information

Chapter 4: Applications of Fourier Representations. Chih-Wei Liu

Chapter 4: Applications of Fourier Representations. Chih-Wei Liu Chapter 4: Application of Fourier Repreentation Chih-Wei Liu Outline Introduction Fourier ranform of Periodic Signal Convolution/Multiplication with Non-Periodic Signal Fourier ranform of Dicrete-ime Signal

More information

Massachusetts Institute of Technology Dynamics and Control II

Massachusetts Institute of Technology Dynamics and Control II I E Maachuett Intitute of Technology Department of Mechanical Engineering 2.004 Dynamic and Control II Laboratory Seion 5: Elimination of Steady-State Error Uing Integral Control Action 1 Laboratory Objective:

More information

The state variable description of an LTI system is given by 3 1O. Statement for Linked Answer Questions 3 and 4 :

The state variable description of an LTI system is given by 3 1O. Statement for Linked Answer Questions 3 and 4 : CHAPTER 6 CONTROL SYSTEMS YEAR TO MARKS MCQ 6. The tate variable decription of an LTI ytem i given by Jxo N J a NJx N JN K O K OK O K O xo a x + u Kxo O K 3 a3 OKx O K 3 O L P L J PL P L P x N K O y _

More information

CONTROL SYSTEMS. Chapter 2 : Block Diagram & Signal Flow Graphs GATE Objective & Numerical Type Questions

CONTROL SYSTEMS. Chapter 2 : Block Diagram & Signal Flow Graphs GATE Objective & Numerical Type Questions ONTOL SYSTEMS hapter : Bloc Diagram & Signal Flow Graph GATE Objective & Numerical Type Quetion Quetion 6 [Practice Boo] [GATE E 994 IIT-Kharagpur : 5 Mar] educe the ignal flow graph hown in figure below,

More information

Given the following circuit with unknown initial capacitor voltage v(0): X(s) Immediately, we know that the transfer function H(s) is

Given the following circuit with unknown initial capacitor voltage v(0): X(s) Immediately, we know that the transfer function H(s) is EE 4G Note: Chapter 6 Intructor: Cheung More about ZSR and ZIR. Finding unknown initial condition: Given the following circuit with unknown initial capacitor voltage v0: F v0/ / Input xt 0Ω Output yt -

More information

INDIAN SPACE RESEARCH ORGANISATION. Recruitment Entrance Test for Scientist/Engineer SC 2017

INDIAN SPACE RESEARCH ORGANISATION. Recruitment Entrance Test for Scientist/Engineer SC 2017 1. The signal m (t) as shown is applied both to a phase modulator (with kp as the phase constant) and a frequency modulator with ( kf as the frequency constant) having the same carrier frequency. The ratio

More information

Semiconductor Physics and Devices

Semiconductor Physics and Devices EE321 Fall 2015 Semiconductor Phyic and Device November 30, 2015 Weiwen Zou ( 邹卫文 ) Ph.D., Aociate Prof. State Key Lab of advanced optical communication ytem and network, Dept. of Electronic Engineering,

More information

Lecture 10 Filtering: Applied Concepts

Lecture 10 Filtering: Applied Concepts Lecture Filtering: Applied Concept In the previou two lecture, you have learned about finite-impule-repone (FIR) and infinite-impule-repone (IIR) filter. In thee lecture, we introduced the concept of filtering

More information

The eigen values of a skew-symmetric matrix are

The eigen values of a skew-symmetric matrix are GATE EC 00 Q. No. - 5 Carry One Mark Each MCQ. SOL. The eigen value of a kew-ymmetric matrix are (A) alway zero (B) alway pure imaginary (C) either zero or pure imaginary (D) alway real Eigen value of

More information

Electronic Circuits Summary

Electronic Circuits Summary Electronic Circuits Summary Andreas Biri, D-ITET 6.06.4 Constants (@300K) ε 0 = 8.854 0 F m m 0 = 9. 0 3 kg k =.38 0 3 J K = 8.67 0 5 ev/k kt q = 0.059 V, q kt = 38.6, kt = 5.9 mev V Small Signal Equivalent

More information

MOS electrostatic: Quantitative analysis

MOS electrostatic: Quantitative analysis MOS electrotatic: Quantitative analyi In thi cla, we will Derive analytical expreion for the charge denity, electric field and the electrotatic potential. xpreion for the depletion layer width Decribe

More information

CHAPTER 14 SIGNAL GENERATORS AND WAVEFORM-SHAPING CIRCUITS

CHAPTER 14 SIGNAL GENERATORS AND WAVEFORM-SHAPING CIRCUITS CHAPTE 4 SIGNA GENEATS AN WAEFM-SHAPING CICUITS Chapter utline 4. Baic Principle o Sinuoidal cillator 4. p Amp-C cillator 4. C and Crytal cillator 4.4 Bitable Multiibrator 4.5 Generation o Square and Triangular

More information

Function and Impulse Response

Function and Impulse Response Tranfer Function and Impule Repone Solution of Selected Unolved Example. Tranfer Function Q.8 Solution : The -domain network i hown in the Fig... Applying VL to the two loop, R R R I () I () L I () L V()

More information

Exercise The determinant of matrix A is 5 and the determinant of matrix B is 40. The determinant of matrix AB is.

Exercise The determinant of matrix A is 5 and the determinant of matrix B is 40. The determinant of matrix AB is. Exercise 1. The determinant of matrix A is 5 and the determinant of matrix B is 40. The determinant of matrix AB is.. Let X be a random variable which is uniformly chosen from the set of positive odd numbers

More information

LTV System Modelling

LTV System Modelling Helinki Univerit of Technolog S-72.333 Potgraduate Coure in Radiocommunication Fall 2000 LTV Stem Modelling Heikki Lorentz Sonera Entrum O heikki.lorentz@onera.fi Januar 23 rd 200 Content. Introduction

More information

01. The pole-zero plots of three discrete-time systems P, Q and R on the z-plane are shown below.

01. The pole-zero plots of three discrete-time systems P, Q and R on the z-plane are shown below. : : EE GATE 07 SOLUTIONS 0. The pole-zero plot of three dicrete-time ytem P, Q and R on the z-plane are hown below. pole P Im(z) Q Im(z) R Im(z) 0.5 Re(z) 0.5 Re(z) Re(z) Unit Circle Unit Circle Unit Circle

More information

Module 4: Time Response of discrete time systems Lecture Note 1

Module 4: Time Response of discrete time systems Lecture Note 1 Digital Control Module 4 Lecture Module 4: ime Repone of dicrete time ytem Lecture Note ime Repone of dicrete time ytem Abolute tability i a baic requirement of all control ytem. Apart from that, good

More information

ISSN: [Basnet* et al., 6(3): March, 2017] Impact Factor: 4.116

ISSN: [Basnet* et al., 6(3): March, 2017] Impact Factor: 4.116 IJESR INERNAIONAL JOURNAL OF ENGINEERING SCIENCES & RESEARCH ECHNOLOGY DIREC ORQUE CONROLLED INDUCION MOOR DRIVE FOR ORQUE RIPPLE REDUCION Bigyan Banet Department of Electrical Engineering, ribhuvan Univerity,

More information

GATE 2007 Electronics and Communication Engineering

GATE 2007 Electronics and Communication Engineering GATE 2007 Electronics and Communication Engineering Q.1 to Q.20 carry one mark each 1. If E denotes expectation, the variance of a random variable X is given by (A) E[X ] E [X] (C) E[X ] (B) E[X ] E [X]

More information

CHAPTER 4 DESIGN OF STATE FEEDBACK CONTROLLERS AND STATE OBSERVERS USING REDUCED ORDER MODEL

CHAPTER 4 DESIGN OF STATE FEEDBACK CONTROLLERS AND STATE OBSERVERS USING REDUCED ORDER MODEL 98 CHAPTER DESIGN OF STATE FEEDBACK CONTROLLERS AND STATE OBSERVERS USING REDUCED ORDER MODEL INTRODUCTION The deign of ytem uing tate pace model for the deign i called a modern control deign and it i

More information

NUMERICAL ANSWER TYPE. GENERAL APTITUDE

NUMERICAL ANSWER TYPE. GENERAL APTITUDE SOLVED PAPE - 05 05-05 SET - Duration: hr Maximum Mark: 00. There are a total of 65 quetion carrying 00 mark. INSTUCTIONS. Thi quetion paper conit of ection, General Aptitude (GA) for 5 mark and the ubject

More information

Chapter 7. Root Locus Analysis

Chapter 7. Root Locus Analysis Chapter 7 Root Locu Analyi jw + KGH ( ) GH ( ) - K 0 z O 4 p 2 p 3 p Root Locu Analyi The root of the cloed-loop characteritic equation define the ytem characteritic repone. Their location in the complex

More information

376 CHAPTER 6. THE FREQUENCY-RESPONSE DESIGN METHOD. D(s) = we get the compensated system with :

376 CHAPTER 6. THE FREQUENCY-RESPONSE DESIGN METHOD. D(s) = we get the compensated system with : 376 CHAPTER 6. THE FREQUENCY-RESPONSE DESIGN METHOD Therefore by applying the lead compenator with ome gain adjutment : D() =.12 4.5 +1 9 +1 we get the compenated ytem with : PM =65, ω c = 22 rad/ec, o

More information

MM1: Basic Concept (I): System and its Variables

MM1: Basic Concept (I): System and its Variables MM1: Baic Concept (I): Sytem and it Variable A ytem i a collection of component which are coordinated together to perform a function Sytem interact with their environment. The interaction i defined in

More information

Exercise: 4. 1 converges. 1. The series. (D) e. (A) 2 ln 2 (C) 2 (B) 2. equal to. 4. If. a and b equation. d x 2. (D) ae 2t. (A) ae t.

Exercise: 4. 1 converges. 1. The series. (D) e. (A) 2 ln 2 (C) 2 (B) 2. equal to. 4. If. a and b equation. d x 2. (D) ae 2t. (A) ae t. Exercise: 4 1. The series n 1 = 0 n! converges to (A) ln (B) (C) (D) e. The magnitude of the gradient for the function f(x, y, z) = x =3y +z 3 at the point (1, 1, 1) is. 3. Let X be a zero mean unit variance

More information

Comparison of Hardware Tests with SIMULINK Models of UW Microgrid

Comparison of Hardware Tests with SIMULINK Models of UW Microgrid Comparion of Hardware Tet with SIMULINK Model of UW Microgrid Introduction Thi report include a detailed dicuion of the microource available on the Univerity- of- Wiconin microgrid. Thi include detail

More information

S.E. Sem. III [EXTC] Circuits and Transmission Lines

S.E. Sem. III [EXTC] Circuits and Transmission Lines S.E. Sem. III [EXTC] Circuit and Tranmiion Line Time : Hr.] Prelim Quetion Paper Solution [Mark : 80 Q.(a) Tet whether P() = 5 4 45 60 44 48 i Hurwitz polynomial. (A) P() = 5 4 45 60 44 48 5 45 44 4 60

More information

Several schematic symbols for a capacitor are shown below. The symbol resembles the two conducting surfaces separated with a dielectric.

Several schematic symbols for a capacitor are shown below. The symbol resembles the two conducting surfaces separated with a dielectric. Capacitor Capacitor are two terminal, paive energy torage device. They tore electrical potential energy in the form of an electric field or charge between two conducting urface eparated by an inulator

More information

5.5 Application of Frequency Response: Signal Filters

5.5 Application of Frequency Response: Signal Filters 44 Dynamic Sytem Second order lowpa filter having tranfer function H()=H ()H () u H () H () y Firt order lowpa filter Figure 5.5: Contruction of a econd order low-pa filter by combining two firt order

More information

Solutions. Digital Control Systems ( ) 120 minutes examination time + 15 minutes reading time at the beginning of the exam

Solutions. Digital Control Systems ( ) 120 minutes examination time + 15 minutes reading time at the beginning of the exam BSc - Sample Examination Digital Control Sytem (5-588-) Prof. L. Guzzella Solution Exam Duration: Number of Quetion: Rating: Permitted aid: minute examination time + 5 minute reading time at the beginning

More information

MOSFET DC Models. In this set of notes we will. summarize MOSFET V th model discussed earlier. obtain BSIM MOSFET V th model

MOSFET DC Models. In this set of notes we will. summarize MOSFET V th model discussed earlier. obtain BSIM MOSFET V th model n thi et of note we will MOSFET C Model ummarize MOSFET V th model dicued earlier obtain BSM MOSFET V th model decribe V th model parameter ued in BSM develop piece-wie compact MOSFET S model: baic equation

More information

GATE SOLVED PAPER - EC

GATE SOLVED PAPER - EC 0 ONE MARK Q. Conider a delta connection of reitor and it equivalent tar connection a hown below. If all element of the delta connection are caled by a factor k, k > 0, the element of the correponding

More information

Proposal of the Thin Film Pirani Vacuum Sensor Still Sensitive Above 1 Atmosphere ABSTRACT INTRODUCTION

Proposal of the Thin Film Pirani Vacuum Sensor Still Sensitive Above 1 Atmosphere ABSTRACT INTRODUCTION P1.11 Propoal of the Thin Film Pirani Vacuum Senor Still Senitive Above 1 Atmophere Takahima Noriaki and Kimura Mituteru Faculty of Engineering, Tohoku Gakuin Univerity 13-1, Chuo-1, Tagajo, Miyagi, 985-8537,

More information

Metal-Semiconductor Interfaces. Metal-Semiconductor contact. Schottky Barrier/Diode. Ohmic Contacts MESFET. UMass Lowell Sanjeev Manohar

Metal-Semiconductor Interfaces. Metal-Semiconductor contact. Schottky Barrier/Diode. Ohmic Contacts MESFET. UMass Lowell Sanjeev Manohar Metal-Semiconductor Interface Metal-Semiconductor contact Schottky Barrier/iode Ohmic Contact MESFET UMa Lowell 10.5 - Sanjeev evice Building Block UMa Lowell 10.5 - Sanjeev UMa Lowell 10.5 - Sanjeev Energy

More information

Thermionic Emission Theory

Thermionic Emission Theory hapter 4. PN and Metal-Semiconductor Junction Thermionic Emiion Theory Energy band diagram of a Schottky contact with a forward bia V applied between the metal and the emiconductor. Electron concentration

More information

Mechanics. Free rotational oscillations. LD Physics Leaflets P Measuring with a hand-held stop-clock. Oscillations Torsion pendulum

Mechanics. Free rotational oscillations. LD Physics Leaflets P Measuring with a hand-held stop-clock. Oscillations Torsion pendulum Mechanic Ocillation Torion pendulum LD Phyic Leaflet P.5.. Free rotational ocillation Meauring with a hand-held top-clock Object of the experiment g Meauring the amplitude of rotational ocillation a function

More information

GATE 2009 Electronics and Communication Engineering

GATE 2009 Electronics and Communication Engineering GATE 2009 Electronics and Communication Engineering Question 1 Question 20 carry one mark each. 1. The order of the differential equation + + y =e (A) 1 (B) 2 (C) 3 (D) 4 is 2. The Fourier series of a

More information

MODELING OF NEGATIVE INFLUENCES AT THE SIGNAL TRANSMISSION IN THE OPTICAL MEDIUM. Rastislav Róka, Filip Čertík

MODELING OF NEGATIVE INFLUENCES AT THE SIGNAL TRANSMISSION IN THE OPTICAL MEDIUM. Rastislav Róka, Filip Čertík MODELING OF NEGATIVE INFLUENCES AT THE SIGNAL TRANSMISSION IN THE OPTICAL MEDIUM Ratilav Róka, Filip Čertík Intitute of Telecommunication, FEEIT, Slovak Univerity of Technology in Bratilava E-mail: ratilav.roka@tuba.k,

More information

Electronics and Communication Exercise 1

Electronics and Communication Exercise 1 Electronics and Communication Exercise 1 1. For matrices of same dimension M, N and scalar c, which one of these properties DOES NOT ALWAYS hold? (A) (M T ) T = M (C) (M + N) T = M T + N T (B) (cm)+ =

More information

On Stability of Electronic Circuits

On Stability of Electronic Circuits roceeding of the th WSAS International Conference on CIUITS On Stability of lectronic Circuit HASSAN FATHABADI lectrical ngineering Department Azad Univerity (South Tehran Branch) Tehran, IAN h4477@hotmailcom

More information

Homework Assignment 08

Homework Assignment 08 Homework Assignment 08 Question 1 (Short Takes) Two points each unless otherwise indicated. 1. Give one phrase/sentence that describes the primary advantage of an active load. Answer: Large effective resistance

More information