SOLUTION TO HOMEWORK #5
6.1
6.16
6.28
6.66:
t
The below solution is correct, but the V should be x10-3, not -6.
7.12
Problem #8
and:
a
+ b ln T
T
So, by taking the derivate of the expression of the vapor pressure with respect to
temperature, we can get th
SOLUTION TO HOMEWORK #3
4.1
a) The way to solve this problem is to begin with the system as the ball plus the water.
Then, by doing an energy balance, we get:
i
M1U1f M2U2f M1U1i M2U2 0
Then, we can make the appropriate substitutions:
M1Cv,1 T1 f T1i M 2C
SOLUTION TO HOMEWORK #2
3.2
Starting with the energy balance, we get:
from problem statement, we can eliminate the heat, shaft work, and expansion work. Also,
since we are at steady state, all the d/dt terms cancel out.
In addition, because the temperatur
OUTLINE OF CHAPTER 4
Entropy
Recall Observation 5 (Chapter 1):
All spontaneous processes in an isolated constantvolume (rigid) system result in the evolution to
equilibrium (time invariant and uniform state)
Let us try to express this through a balance eq
ASSIGNMENT 7
CHE 3473
DUE: August 1. -5 pm.
#Problem 1:
Read Chapter 10 until page 528. Time yourself and report the time (ignore distillation)
#Problem 2:
10.1-1 Parts (a), (b) and (c)
#Problem 3:
10.1-7
#Problem 4:
10.2-4 Parts (a), (b) and (d)
#Problem
ASSIGNMENT 8
CHE 3473
DUE: August 3. -5 pm.
#Problem 1:
Read Chapter 13. Time yourself and report the time.
#Problem 2:
13.1 Solve the problem assuming no products in the initial reactant mixture. Repeat
assuming you start with a 50%-50% molar mixture of
OUTLINE OF CHAPTER 6
Math Preliminaries
or
Extensive-intensive derivatives
Example:
Extensive-extensive derivatives
Example:
More properties
Triple product rule
Chain rule
and for L=Z
EVALUATION OF THERMODYNAMIC PARTIAL DERIVATIVES Definitions
Closed Syst
OUTLINE OF CHAPTER 1
System: region under study; a specified volume or a quantity of mass. Surroundings: everything but the system (the rest!).
System Surroundings
State of a System: "Thermodynamic" state characterized by a set of (macroscopic) variables
OUTLINE OF CHAPTER 2
Conservation of any (extensive) property
Surroundings System Mass out Mass in
=Mass, Moles or Energy(not specific)
For mass:
=0
or
For moles: can be anything (chemical reactions), but if no generation takes place(no chemical reaction
OUTLINE OF CHAPTER 3
Conservation of Energy
Recall
Surroundings
System
Mass out
Mass in
= Energy(not specific energy)
THUS
(one phase, one component
no generation)
Mechanisms for Energy to Enter/Leave
With ingoing/outgoing fluid:
Note: Specific (per unit
BERNOULLIEQUATION
FirstLawforoneinputandoneoutputstream(nomassaccumulation)
d U + M
cfw_
+ mgh
= MH MH + M
1
2
dt
v2
2
cfw_
2
v1
2
2
dV
v22 + mg (h1 h2 ) + Q + WS P
dt
Forasteadystate(opensystem)wehave
d U + M
cfw_
v2
2
dt
+ mgh
=0
dV
=0
dt
and
Th
Heat Capacity Correlations
Smith, Van Ness and Abbott, 7th edition
Cp
R
= A + BT + CT 2 +
T2
Cp
T1
R
D
T2
dT = A (T2 T1 ) +
H = R
T2
1 1
B2
(T2 T12 ) + C (T23 T13 ) D T T
2
3
2
1
Cp
dT
R
H
=
T2 T1
T1
CP
H
Perrys Chemical Engineers Handbook and ChemCad
2
School of Chemical Engineering
Fall 2011
Grading Policy Homework Communication Quality
The Engineering Discourse
. . . a kind of identity kit that includes specific knowledge, costumes, and expectations on
how to act, talk, and write so as to [exhibit] a
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Interpolation and Extrapolation.pdf
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Interpolation and Extrapolation.pdf
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Interpolation and Extrapolation.pdf
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Interpolation and Extrapolation.pdf
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Interpolation and Extrapolation.pdf
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Interpolation and Extrapolation.p
CHE 3013 / 3333 / 3473 Excel Tutorial Session
Rob Whiteley, 9-Sep-2010 Incompressible Fluid Flow Example 1 in. 14 BWG Tube ID S (cross-sectional area) Case Fluid T Pa (upstream) Pb (downstream) L P m_dot q V Re fFanning Calc P Objective Fnc P - Calc P, ps
ASSIGNMENT 4
CHE 3473
DUE: July 21 Noon.
#Problem 1:
Read Chapter 5 (only the parts corresponding to the lecture). Time yourself.
#Problem 2:
5.1
#Problem 3 :
5.4
#Problem 4:
5.8
#Problem 5:
A boiler is to be fed with high pressure water to produce steam.
ASSIGNMENT 5
CHE 3473
DUE: July 25- noon
#Problem 1:
Read Chapter 6. Time yourself and report the time
#Problem 2:
6.1
#Problem 3:
6.16
#Problem 4:
6.28
#Problem 5:
6.66
#Problem 6:
Read Chapter 7. Time yourself and report the time
#Problem 7:
7.12
#Probl
OUTLINE OF CHAPTER 7
Equilibrium and Stability
(One component Systems) Recall for Closed Systems
Second Law
Constant Volume and Q=0
Macroscopically time invariant, but with internal gradients( not uniform)
Thus
Example: Non uniform System
Then
So that
But
OUTLINE OF CHAPTER 8
Multicomponent Systems!
We said that for one component systems, we need
two variables to completely chatacterize it.
For multicomponent systems, we expect
Nave expectation
Observation
Change of volume in mixing
That is:
Change of Enth
OUTLINE OF CHAPTER 9
IDEAL GAS MIXTURES
We expect no interaction between molecules. Then
and therefore
COMPONENT CHEMICAL POTENTIAL AND FUGACITY CALCULATION We start with
Commutative property tells
So that
The second leads to
Thus, we define fugacity of a
School of Chemical Engineering
Chemical Engineering 3373: Chemical Engineering Thermodynamics
Homework #5
Due: 26 August 2016
1. The worlds tallest roller coaster is the Kingda Ka in New Jersey. Each
train has 5 cars. When fully loaded, a train has 18 rid