TABLE P12-29 Vapor-liquid equilibrium of R-125 (1) + isobutane (2) at 30°C. P (Mpa) y, 0.4070 0.6900 0.0816 0.3998 0.7376 0.0977 0.4474 0.8492 0.1492 0.5277 0.9714 0.2085 0.5977 1.0858 0.2889 0.6515 1.2240 0.4115 0.7125 1.3412 0.5371 0.7611 1.4530 0.6894 0.8200 Based on data from B-G Lee, et al, J. Chem. Eng. Data, 2000,45, 760-763.
TABLE P12-29 Vapor-liquid equilibrium of R-125 (1) + isobutane (2) at 30°C. P (Mpa) y, 0.4070 0.6900 0.0816 0.3998 0.7376 0.0977 0.4474 0.8492 0.1492 0.5277 0.9714 0.2085 0.5977 1.0858 0.2889 0.6515 1.2240 0.4115 0.7125 1.3412 0.5371 0.7611 1.4530 0.6894 0.8200 Based on data from B-G Lee, et al, J. Chem. Eng. Data, 2000,45, 760-763.
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
Related questions
Question
In Problem 12-18 in this section, you used a gamma-phi modeling approach for the pentafluoroethane [R-125] (1) 1 isobutane (2) system at 308C. There (if you solved that problem), you realized the benefit of incorporating a gamma-phi approach (i.e., treating the vapor phase as a real gas rather than an ideal gas) as compared to using modified Raoult’s law. In this problem repeat the gamma-phi modeling, but treat the vapor-phase as an ideal solution. Here, you are not including the composition effects on the fugacity coefficient, but modeling it as a pure component at the mixture temperature and pressure. Plot both results (the full gammaphi approach from Problem 12-18 and the current approach) as well as the experimental data (as symbols). Additionally, report the following information in tabular form: The experimental activity coefficients for both approaches The ratio of the mixture fugacity coefficient of component i to the saturation fugacity coefficient of component. What can you conclude about the ideal solution approach to the vapor phase in the context of this problem? |
![TABLE P12-29 Vapor-liquid equilibrium of R-125
(1) + isobutane (2) at 30°C.
P (Mpa)
y,
0.4070
0.6900
0.0816
0.3998
0.7376
0.0977
0.4474
0.8492
0.1492
0.5277
0.9714
0.2085
0.5977
1.0858
0.2889
0.6515
1.2240
0.4115
0.7125
1.3412
0.5371
0.7611
1.4530
0.6894
0.8200
Based on data from B-G Lee, et al, J. Chem. Eng. Data, 2000,45, 760-763.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3ccfea38-7a98-4569-99bc-da7d68b29602%2F5068a206-a986-447d-9c83-6d8fb77e5564%2F8382pa5_processed.png&w=3840&q=75)
Transcribed Image Text:TABLE P12-29 Vapor-liquid equilibrium of R-125
(1) + isobutane (2) at 30°C.
P (Mpa)
y,
0.4070
0.6900
0.0816
0.3998
0.7376
0.0977
0.4474
0.8492
0.1492
0.5277
0.9714
0.2085
0.5977
1.0858
0.2889
0.6515
1.2240
0.4115
0.7125
1.3412
0.5371
0.7611
1.4530
0.6894
0.8200
Based on data from B-G Lee, et al, J. Chem. Eng. Data, 2000,45, 760-763.
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