Q4/ Reduce the following system by using Masson's method:G7H8G5G6G4G₁G2G3H4H5H6H₁H₂H3G8H7

Step 1: Given signal flow graph, asked to compute gain using Mason's gain formula. We know Mason's…

Answered: Q4/ Reduce the following system by…

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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I just got confused by this table isn't the enthalpy supposed to go lower in (highlighted)value how did he put it 130 then 400 ? Is there trick behind it. Please answer this query
1. 3A + C → D (rate constant = k1) 2. A + D → G + D (rate constant = k2) 3. D + G → 2C (rate constant = k3) 4. A + 0.5G → D + C (rate constant = k4) Express the net change of [A] AND [C] SELECT 2 ANSWERS Be attentive to the stoichiometric coefficients and their position! Select one or more: a. ?[?]/??=d[A]dt= - k1[A]3[C]-k2[A][D]-k4[A][G]0.5 b. ?[?]/??=d[A]dt= +k1[A]3[C]+k2[A][D]+k4[A][G]0.5 c. ?[?]/??=d[A]dt= -3*k1[A][C]-k2[A][D]-0.5*k4[A][G] d. ?[?]/??=d[A]dt= +3*k1[A][C]+k2[A][D]+0.5*k4[A][G] e. ?[?]/??=d[C]dt= +k1[A]3[C]-k3[D][G]-k4[A][G]0.5 f. ?[?]/??=d[C]dt= -k1[A]3[C]+k3[D][G]+k4[A][G]0.5 g. ?[?]/??=d[C]dt= -k1[A]3[C]+2*k3[D][G]+k4[A][G]0.5 h. ?[?]/??=d[C]dt= +k1[A]3[C]-2*k3[D][G]-k4[A][G]0.5
Many one-dimensional transient diffusion-reaction problems in chemical systems involve solving partial differential equations (PDES). One such PDE has the form: 1 ac əx at Treat all quantities here as dimensionless. Using combination of variables, i.e., n = x//t, prove that the partial analytical solution to the above PDE involves the following expression: C = A + B eln+an²]dn Here A and B are constants of integration. Determine the value of the constant a. Do not apply any boundary conditions and / or determine the constants of integration.
Q1-Prove that the following flowchart depicts a balanced process by writing three balances. 5 Ibm 0.2 Ibm Hlbm 0.8 Ibm Oz/lbm 10 Ibm 0.5 Ibm Hlbm 0.5 lbm 0/lbm 4 Ibm H2 1 lbm 02
I got 10^(-8) instead of 10^(-5) can someone tell me what I'm doing wrong or if my answer is correct?
80 • 53 °C A 63 °C -75,6 "C x -82.7 "C A -100 °C Triple Point --- Predicted •59.4 °C - 70 "C o 80 °C O 90 "C - -120 "C --Critical Locus 70 60 * ** * * 40 30 20 -75.6 C 41 10 110°C 0.76 0.78 0.8 0.82 0.84 0.86 0.88 0.9 0.92 0.94 0.96 0.98 1 Mole fraction of CH, in vapor phase At 20 bar and -90 Celsius At 40 bar -63 Celsius At 10 bar and -90 Celsius At 50 bar and -53 Celsius CH4 in vapor 0.97 .A CH4 in vapor 0.85 .B Pressure (bar)
Evaluate g'(4) if g(x) = (12 - x) / (x² -9x - 36)
In the equilibrium-stage model equations, are K-values and enthalpies counted as variables? Are the equations used to compute these properties counted as equations?
s] Type the answer (value only) in the boxes below for the following questions given the equation below: 2 C₂H6 (g) + 7 02 (g) 6 H₂0 (g) + 4 CO₂ (g) a) When [CO₂] is increasing at 0.32 mol/L.s, how fast is [C₂H6] decreasing? mol/L.s b) When [0₂] is decreasing at 0.28 mol/L.s, how fast is [H₂0] increasing? mol/L.s.
(Refer attachment) By fitting the experimental data into Margules model, Perform consistency test with respect to Gibbs Duhem equation (show all your working steps and answers, then present in a graph). Comment whether the calculated values are consistent with experimental data.
I need help sketching a concentration profile vs volume. I have already found the volume (which the work is showed in part a )I need help in part C, which is sketching the concentration. I initially thought It might just be a straight line, but I am not sure if I need to use levenspiel plot to calculate concentration. There is an equation in part C. I’m not sure if I can use that to sketch a concentration profile I just put it there. please help.
De Priester chart values and Antoine Constant table is also attached with the question

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Q4/ Reduce the following system by using Masson's method: G7 H8 G5 G6 G4 G₁ G2 G3 H4 H5 H6 H₁ H₂ H3 G8 H7