Given the step input 8/s and a second order transfer function model shown below,what is the maximum value of y(t)? The initial steady state is y(0)=1. (Keep onesignificant figure)G(s) =982+38+401No correct answer1.43.92.9

Given Data : The step input value =8sThe second order transfer function is given as G(S) =…

Answered: ven the step input 8/s and a second…

Introduction to Chemical Engineering Thermodynamics

8th Edition

ISBN:9781259696527

Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart

Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart

Chapter1: Introduction

Section: Chapter Questions

Problem 1.1P

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Answer them all. Process Control and Instrumentation. Thank you!
Consider a transfer function: Y(s)/U(s)=d/{bs+c(a)} What is the steady-state gain?(b)For a step change of magnitudeMin the input, will theoutput response be bounded for all values of constantsb,candd? Briefly justify your answer.
feedback to help with ques - ans = Q3. (i) 1; (ii)0; (iii)0.4; (iv)1.08; (v) -0.038
3) mycard: (The Front-End) • Create variables for five variables: name, accountnumber, unpaidbalance, newpurchases, and topay Ask for each of the first four variables Create a cardholder instance: cardholder bob=new cardholder(unpaid balance, newpurchases, name, accountnumber); Using getCurrentBalance(), getTotalBalance(), isActive(), print out (either using getters or a toString method): O Their name Their account status (active or frozen) 0 The current balance O The total balance Then ask how much they want to pay on their current balance (store in topay) and print out whether they are paid up for the month (good to go) or their unpaid balance has increased.
answers given steps how to reach these please
Problem # 7A Part A: Show all your work. Identify the tranşfer function X(s)/F(s) from the block diagram shown in figure. [Set G(s) = 0.] G(s)| Els) X(s) |4 PAR T B: After your selection, determine zeta and if the response is critically damped, underdamped or over damp using any method you choose: | 6 X(s) 4 F(s) s-8s-24 a. Critically Over damped X(s) 4 F(s) s2+8s+24 IF you select this problem (which I highly recommend, you must cross out the other problem b. Over Damped X(s) 4 F(s) s2+85-24 c. Underdamped X(s) 4 d. Not Damp, Oscillates continuously F(s) s2-8s+24
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.19 A liquid storage facility can be modeled by where y is the liquid level (m) and u is an inlet flow rate (m*/s) Both are defined as deviations from the nominal steady-state values. Thus, y-u0 at the nominal steady state. Also, the initial values of all the derivatives are zero. (a) If u(t) suddenly changes from 0 to 1 m/s at 0, deter- mine the liquid level response, y(). (b) If the tank height is 2.5 m, will the tank overflow? (c) Based on your results for (b), what is the maximum flow change, umax, that can occur without the tank overflowing? (Hint: Consider the Principle of Superposition.)
Example 2: Draw the Bode plot of the unity feedback system with forward gain as G(s) = 40 (8+2)(8+5) Also determine the gain margin, phase margin and comment on the stability of the system.
A step change of magnitude 4 is introduced into a system having the transfer (a) Ultimate value of Y(t) ? (b) Max Y(t)？
Using method 1 on the picture
) Develop a 1-dimensional nonlinear state space model of the system and iden- tify the process state. i) If v;, is considered the disturbance input and p, is the manipulated variable, Vin caleulate the linearized model ef the process. Assume nominal values of o5eP = 1 m /min and psoP =0,01 m* /(min k g/2). 6ant in

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ven the step input 8/s and a second order transfer function model shown below, what is the maximum value of y(t)? The initial steady state is y(0)=1. (Keep one significant figure) 1 G(s) = 9s2+38+4 01 O No correct answer O 1.4