f the mixture has an overall molar composition of 45% A and 55% B (binary mixture), find the following: A. Bubble temperature at 101.3 kPa, analytical solution assuming Raoult’s law B. Dew temperature at 101.3 kPa, analytical solution assuming Raoult’s law C. Create a Txy plot and find solutions for part A and B graphically assuming Raoult’s law

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
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If the mixture has an overall molar composition of 45% A and 55% B (binary mixture), find the following:
A. Bubble temperature at 101.3 kPa, analytical solution assuming Raoult’s law
B. Dew temperature at 101.3 kPa, analytical solution assuming Raoult’s law
C. Create a Txy plot and find solutions for part A and B graphically assuming Raoult’s law

The image contains two equations related to the natural logarithm of the saturation pressure of components A and B, given in kilopascals (kPa):

1. \( \ln p_A^{\text{sat}} \, (\text{kPa}) = 16.1 - \frac{2900}{T(K) - 40} \)

2. \( \ln p_B^{\text{sat}} \, (\text{kPa}) = 15.9 - \frac{3000}{T(K) - 60} \)

These equations express the natural logarithm of the saturation pressures of two components A and B as functions of temperature in Kelvin (K). The constants and coefficients are specific to each component and are used to model the change in pressure with temperature.
Transcribed Image Text:The image contains two equations related to the natural logarithm of the saturation pressure of components A and B, given in kilopascals (kPa): 1. \( \ln p_A^{\text{sat}} \, (\text{kPa}) = 16.1 - \frac{2900}{T(K) - 40} \) 2. \( \ln p_B^{\text{sat}} \, (\text{kPa}) = 15.9 - \frac{3000}{T(K) - 60} \) These equations express the natural logarithm of the saturation pressures of two components A and B as functions of temperature in Kelvin (K). The constants and coefficients are specific to each component and are used to model the change in pressure with temperature.
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