3. A pure gas is absorbed in a solvent in which the gas is highly soluble. The controlling resistance (A) in the gas film (B) in the liquid film (C) in the interface (D) any of the above. 4. For the air-water system under adiabatic conditions, the adiabatic saturation temperature and the wet bulb temperature are nearly equal, because (A) water has a high latent heat of evaporation (B) Lewis number is close to unity (C) they are always equal under all circumstances (D) solubility of the components of air in water is very small. 5. Starting at the minimum reflux ratio, as the reflux ratio is increased for a given separation, the operating cost of a fractionating column (A) Decreases (B) Increases (C) First decreases and then increases (D) First increases and then decreases Engineering analysis 1- The particular solution of the differential equation could be solved either by: Variation of parameters or by undetermined coefficients. Which method that requires to calculate the determinant of the matrix? (A) Undetermined coefficients (B) Variation of parameter (C) None of them (D) both of them 2-y In (x). In (y)dx+ dy = 0 is solved by separable variable method and the final solution is: (A) xln(x) x+ In(lny) + c (B) x In(x) In(y)+c (C) xln(x) + c (D) x In(x) + In(Iny) + c 3- The roots of the following differential equation y" + y" -16 y' -16 y=0 are: (A)λ= 1,2 4,3=-4 (B) 2,2-2, 23=1 (C)21 3,2 3,3=2

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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Please solve all the choices with explanation
3. A pure gas is absorbed in a solvent in which the gas is highly soluble. The controlling resistance
(A) in the gas film
(B) in the liquid film
(C) in the interface
(D) any of the above.
4. For the air-water system under adiabatic conditions, the adiabatic saturation temperature and
the wet bulb temperature are nearly equal, because
(A) water has a high latent heat of evaporation
(B) Lewis number is close to unity
(C) they are always equal under all circumstances
(D) solubility of the components of air in water is very small.
5. Starting at the minimum reflux ratio, as the reflux ratio is increased for a given separation, the
operating cost of a fractionating column
(A) Decreases
(B) Increases
(C) First decreases and then increases
(D) First increases and then decreases
Engineering analysis
1- The particular solution of the differential equation could be solved either by: Variation of
parameters or by undetermined coefficients. Which method that requires to calculate the
determinant of the matrix?
(A) Undetermined coefficients
(B) Variation of parameter
(C) None of them
(D) both of them
2-y In (x). In (y)dx+ dy = 0 is solved by separable variable method and the final solution is:
(A) xln(x) x+ In(lny) + c
(B) x In(x)
In(y)+c
(C) xln(x) + c
(D) x In(x) + In(Iny) + c
3- The roots of the following differential equation y" + y" -16 y' -16 y=0 are:
(A)λ= 1,2 4,3=-4
(B) 2,2-2, 23=1
(C)21 3,2 3,3=2
Transcribed Image Text:3. A pure gas is absorbed in a solvent in which the gas is highly soluble. The controlling resistance (A) in the gas film (B) in the liquid film (C) in the interface (D) any of the above. 4. For the air-water system under adiabatic conditions, the adiabatic saturation temperature and the wet bulb temperature are nearly equal, because (A) water has a high latent heat of evaporation (B) Lewis number is close to unity (C) they are always equal under all circumstances (D) solubility of the components of air in water is very small. 5. Starting at the minimum reflux ratio, as the reflux ratio is increased for a given separation, the operating cost of a fractionating column (A) Decreases (B) Increases (C) First decreases and then increases (D) First increases and then decreases Engineering analysis 1- The particular solution of the differential equation could be solved either by: Variation of parameters or by undetermined coefficients. Which method that requires to calculate the determinant of the matrix? (A) Undetermined coefficients (B) Variation of parameter (C) None of them (D) both of them 2-y In (x). In (y)dx+ dy = 0 is solved by separable variable method and the final solution is: (A) xln(x) x+ In(lny) + c (B) x In(x) In(y)+c (C) xln(x) + c (D) x In(x) + In(Iny) + c 3- The roots of the following differential equation y" + y" -16 y' -16 y=0 are: (A)λ= 1,2 4,3=-4 (B) 2,2-2, 23=1 (C)21 3,2 3,3=2
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