solve and show work 1. Consider a second order system which has the following transfer functionH(s)1s² + 6s+ kwhere k ≥ 0 is a design parameter of the system. Find the values or range of values of kfor which the system will have (i) undamped, (ii) underdamped, (iii) overdamped, and(iv) critically overdamped responses.

Answered: 1. Consider a second order system which…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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please provide sketch!!!!! Please answer in typing format please ASAP for the like please
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Please solve part d and e only. Thanks!
Given responses in a first-order RC or RL circuit, (a) describe how you would find the circuit parameters or other responses. (b) How would you find the circuit’s natural frequencies and initial conditions (if not given)?
1) It is desired to measure a voltage that has a range of -10V to 10V and needed a resolution of 0.2 mV/step or smaller which A to D converter would be the best option if your choices were between 14, 16, 18, 20 and 22 bits.Remember you want to a DAQ with the minimum number of bits to meet your needs to save money. 2) An ultrasonic ranging device sends at pulse out attime = 0 seconds and receives a return echo at time = 25 ms. What is the distance to the object? Assume the speed of light is 3∙108meters/second and the speed of sound is 340.29 meters/second. 3) If you used multiplexing to read 7 sensors with a data acquisition device that had a sampling frequency of 10 kS/s (kilo samples per second), what is the fastest update time (sampling period) you could achieve for each sensor (in μs)?
1-Determine the transfer function of the circuit in Figure 5 on standard form on standard form. 2-Determine the state-space model of the circuit in Figure using the state variables x = [x1 x2]^T = [vC iL]^T , the input variable u = Uin and the output variable y = Uout. To analyze the electrical circuit, the differential equations of the system components are given for an ideal capacitor: and for an ideal inductor:(see the another photo) :
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Q3: In term ofR, L, and C of the circuit shown in figure Q3, answer the following 1- Derive an expression for the transfer function Y (s) /U (s). 2- The condition for underdamped response and the expression for Wa. 3- The condition for critically damped response. 4- The condition for overdamped response. 5- The condition for undamped response.
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This homework deals with applications of concepts related to the Bilateral Laplace Transform, or otherwise known as the BLT 1. For the circuit shown, the voltage source x(t) is the input and the current y(t) y(t) is the output. Write the differential equation of the cireuit relating the input L and the output without assigning x(t) numerical values to the eireuit elements 2. Use the differential equation developed in Prob. 1 to obtain the transfer function H(s) of the system (circuit) 3. Assume now for simplicity that the circuit elements have the unrealistic values of 10 1H, and 1F. Draw the pole-zero plot of the transfer function of the system using these component values. 4. Use graphical methods to evaluate and plot the magnitude of the transfer function H(j@) as a function of o. Show five separate pole-zero plots and the associated vectors. One plot will be done with o=0 rps, the next one with o=0.5 rps , the next one with o-1rps, the next one with -5 rps , and the last one with…
Question 3: Design the values of Kl and K2 for the system shown below to meet the following specifications: (i) (ii) steady-state error component due to a unit step disturbance is - 0.000012 and steady-state error component due to a unit ramp input is 0.003. D(s) R(s) + K1(s + 2) K2 C(s) (s + 3) s(s + 4)

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