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2. The exit substrate concentration c'(t) (mol/L) as a deviation variable is expressed as a function of the feed substrate concentration CF(t) (mol/L) by using the transfer function C'(s) 4 %3D C'F(s) 2s + 1 Derive the expression for c'(t) if CF(t) is a pulse function such that a. t <0 Cf(t) = { 4 0

2. The exit substrate concentration c'(t) (mol/L) as a deviation variable is expressed as a function of the feed substrate concentration CF(t) (mol/L) by using the transfer function C'(s) 4 %3D C'F(s) 2s + 1 Derive the expression for c'(t) if CF(t) is a pulse function such that a. t <0 Cf(t) = { 4 0

Introduction to Chemical Engineering Thermodynamics
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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2. The exit substrate concentration c'(t) (mol/L) as a deviation variable is expressed as a function of the feed substrate concentration CF(t) (mol/L) by using the transfer function C'(s) 4 C'F(s) 2s + 1 a. Derive the expression for c'(t)if CF(t) is a pulse function such that t < 0 0<t< 2 2 2<t< 0 2 Cf(t) = 4 b. Determine the maximum value of c'(t) and the time at which it occurs. c. Determine the final value of c'(t) d. How long does it take for c(t) to return to a value of 1.1 after reaching its maximum value when the initial value of c(0)=1.
Transcribed Image Text:2. The exit substrate concentration c'(t) (mol/L) as a deviation variable is expressed as a function of the feed substrate concentration CF(t) (mol/L) by using the transfer function C'(s) 4 C'F(s) 2s + 1 a. Derive the expression for c'(t)if CF(t) is a pulse function such that t < 0 0<t< 2 2 2<t< 0 2 Cf(t) = 4 b. Determine the maximum value of c'(t) and the time at which it occurs. c. Determine the final value of c'(t) d. How long does it take for c(t) to return to a value of 1.1 after reaching its maximum value when the initial value of c(0)=1.
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