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ASSIGNMENT 1 THERMODYANMICS
COURSE : CHEMICAL ENGINEERING
NAME : SHILENGE T.P
STUDENT NO : 212046710
PATNER : LEKHULENI N.P
DUE DATE : 20/03/13
SUBMITTING TO : PROFFESOR KOLESNIKOV
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APPARATUS USED TO PERFORM THESE EXPERIMENT
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TITLE PAGE
EXPERIMENT PROOVING THE FIRST LAW OFTHERMODYNAMICS
1.ABSTRACT
2. INTRODUCTION
3.THEORY BASED ON THE CHAPTER4.OBJECTIVE OF THE EXPERIMENT
5. APPARATUS AND PROCEDURE
6. SAFETY PRECAUTIONS
7.ACKNOWLEDGEMENTS
8.CONCLUSION
9. RECOMMENDATIONS
10. REFERENCES
11. NOMENTLATURE
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ABSTRACT
A hairdryer , digital anenometer, thermocouple, and multimeter can beused to demonstrate the first law of thermodynamics. A hairdryer which
is cheaper makes an excellent example of an open thermodynamic
system, and can be used as an effective piece of lab equipment.
Heat , work and mass all cross boundary. From the first law of
thermodynamics , the energy into the system has to equal the energy
out for the steady state. From the conservation of mass, which states
that mass can neither be created nor destroyed meaning the mass going
in to the system should equal to the mass going out of the system
The experiment requires one to consider all of the energy terms
associated with the hairdryer.
The energy going in includes the electric , work the total enthalpy of theincoming air, kinetic energy of the incoming air. Energy out includes the
total enthalpy of the outgoing air , and any heat transfer from the case to
the ambient. Potential energy differences between the inlet and the
outlet are also considered. By accounting for all of the energy terms one
should begin to recognise what is most significant and what could be
neglected
The first law of thermodynamic can be prooven in a form of any energy
in nature.
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INTRODUCTION
A common hairdryer makes an example of an open thermodynamic
system. The figure below shows the energy terms that are involved in a
first law analysis. For a steady state condition the total energy in must
equal the total energy out. Attempt to measure all of these energy terms
and then compare the energy in with the energy out to show that the
hairdryer obeys the first law of thermodynamics. A hairdryer uses three
different forms of energies to work, electrical energy, heat energy andmechanical energy, electricity is used to generate forms of energy in the
hairdryer.
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THEORETICAL BACKGROUND
The first law of thermodynamics also known as the conservation of
energy principle which stated that energy can neither be created nor
destroyed but it can only be converted from one form to the other
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If we are interested in how heat transfer is converted into doing work,
then the conservation of energy principle is important. The first law of
thermodynamics applies the conservation of energy principle to systems
where heat transfer and doing work are the methods of transferring
energy into and out of the system. The first law of thermodynamics
states that the change in internal energy of a system equals the net heat
transferinto the system minus the net work done bythe system. In
equation form, the first law of thermodynamics is
U=QW.
Here U is the change in internal energyU of the system. Q is the
net heat transferred into the systemthat is, Q is the sum of all heat
transfer into and out of the system. W is thenet work done by the
systemthat is, W is the sum of all work done on or by the system. We
use the following sign conventions: if Q is positive, then there is a net
heat transfer into the system; if W is positive, then there is net work done
by the system. So positive Q adds energy to the system and positive W
takes energy from the system. Thus U=QW Note also that if more
heat transfer into the system occurs than work done, the difference is
stored as internal energy. Heat engines are a good example of this
heat transfer into them takes place so that they can do work. We will
now examine Q , W and U further.
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The first law of thermodynamics is actually the law of conservation of
energy stated in a form most useful in thermodynamics. The first law
gives the relationship between heat transfer, work done, and the change
in internal energy of a system.
Heat Q and WorkW
Heat transfer (Q) and doing work (W) are the two everyday means of
bringing energy into or taking energy out of a system. The processes are
quite different. Heat transfer, a less organized process, is driven by
temperature differences. Work, a quite organized process, involves a
macroscopic force exerted through a distance. Nevertheless, heat and
Figure 2: The first law of thermodynamics is the
conservation-of-energy principle stated for a system where
heat and work are the methods of transferring energy for a
system in thermal equilibrium. Q represents the net heat
transfer
it is the sum of all heat transfers into and out of the
system. Q is positive for net heat transferinto the system. W
is the total work done on and by the system. W is positive
when more work is done bythe system than on it. The
change in the internal energy of the system, U, is related to
heat and work by the first law of thermodynamics, U=QW
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work can produce identical results.For example, both can cause a
temperature increase. Heat transfer into a system, such as when the
Sun warms the air in a bicycle tire, can increase its temperature, and so
can work done on the system, as when the bicyclist pumps air into the
tire. Once the temperature increase has occurred, it is impossible to tell
whether it was caused by heat transfer or by doing work. This
uncertainty is an important point. Heat transfer and work are both energy
in transitneither is stored as such in a system. However, both can
change the internal energy( U)of a system. Internal energy is a form of
energy completely different from either heat or work.
Internal Energy U
We can think about the internal energy of a system in two different but
consistent ways. The first is the atomic and molecular view, which
examines the system on the atomic and molecular scale. The internal
energy(U)of a system is the sum of the kinetic and potential energies of
its atoms and molecules. Recall that kinetic plus potential energy is
called mechanical energy. Thus internal energy is the sum of atomic and
molecular mechanical energy. Because it is impossible to keep track of
all individual atoms and molecules, we must deal with averages and
distributions. A second way to view the internal energy of a system is in
terms of its macroscopic characteristics, which are very similar to atomicand molecular average values.
Macroscopically, we define the change in internal energy U to be that
given by the first law of thermodynamics:
U=QW.
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Many detailed experiments have verified that U=QW, where U is
the change in total kinetic and potential energy of all atoms andmolecules in a system. It has also been determined experimentally that
the internal energy U of a system depends only on the state of the
system and not how it reached that state. More specifically, U is found to
be a function of a few macroscopic quantities (pressure, volume, and
temperature, for example), independent of past history such as whether
there has been heat transfer or work done. This independence means
that if we know the state of a system, we can calculate changes in its
internal energy U from a few macroscopic variables.
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OBJECTIVES OF THE EXPERIMENT
1.To proove the first law of thermodynamics, to give students a basic
understand of the fundamental laws of thermodynamics and the ability to
use them in solving a range of simple engineering problems
2. To illustrate the relationship of the different energies found when the
hairdryer is operating
3.To transform energy in one form to another.
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APPARATUS AND PROCEDURE
Hair dryer with 2 speed and 3 heat settings (max power 2000 W)
Stand for mounting hair dryer
Custom made holder for five thermocouples with thermocouples
Digital anenometer (measures air velocity, 0-30 m/s)
Two digital multimeters for measuring voltage and current
Any device for reading the thermocouples
Infrared thermometers temperature range -50 C to 300C
Dial calipers to measure the area
SAFETY PRECAUTIONS
During the experiment, the hairdryer should be well insulated to
avoid shocks caused by electric current
PROCEDURE
Setup a hairdryer and mount it on the holder to hold and balancethe hairdryer from moving
Measure the ambient temperature and the barometric pressure
using the thermocouples and barometer
Turn on the hairdryer and allow it to reach a steady condition
Record the voltage and current to the hairdryer
Measure and record the temperature
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in each of the 17 regions of the hairdryer using the thermocouples
holding feature
Measure and record the differential speed the hairdryer driven by
the turbine inside the hairdryer
Measure and record the temperature of the nozzle
Turn off the hairdryer and measure and record all the necessary
physical dimensions
Inside diameter is to be measured using the dial caliper
Measure the velocity of the moving turbine inside the hairdryer,
using anenometer
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TEST PROCEDURE
Before the experiment is perfomed the required data should be
measured, which includes:
Ambient temperature
Inside diameter of the outlet
Any measurements needed to determine the inlet area
Electrical work in: Voltage and current
Mass flow rate and enthalpy out: The outlet is divided into 17
equal area regions (figure5). Within each of these regions the
outlet temperature
The reason for dividing the outlet into regions is because the
temperatures and velocities have large variations across the outlet
due to the
locations of the internal components. This method gives much better
results than using
an average value across the cross-sections
Heat out: Surface temperature of the nozzle and length and
diameter of the heated area.
figure5
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CALCULATIONS REGARDING THE EXPERIMENT
The basic first law of thermodynamics for the hairdryer can be written as
(
)
equation 1
Electric Work In:
W=
.equation 2
The above equation is used since the hairdryer has power(2000W)
and the mass flow rate can be calculated in order to get the work in
joules per kilogram.
The area of the nozzle is given by:
A=
..equation 3
The diameter of the nozzle of the hairdryer is to be measured using
the dial caliper making it easier to calculate the area using equation
3.
Heat Transfer:
Q = hA(TsT)equation 4
h is the convection coefficient. This number is given as 5 w/m2- 0C. The
area can be calculated using equation 3.The surface temperature is
measured using an digital thermometer. The temperature varies across
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the surface, a judgment can be made about what to use as an average
temperature. No effort is made to break the nozzle surface into regions
of different temperatures, mainly because the heat loss through the
nozzle is quite low and the extra effort would not be worth the extra time
it would take.
Specific enthalpy in:
.equation 5
Cp is the specific heat of the incoming air, given to the students as 1.004
KJ/kg-0C. The temperature T is the absolute temperature of the
incoming air (room temperature) in K.
Specific Enthalpy Out:
is calculated using equation 5, but the temperature used is thetemperature for each data region in the outlet.
Air Density:
= .equation 6
In this equation Pb is the barometric pressure in inches of mercury and T
is the temperature of the air in the data region measured in 0C. Theother constants are conversion factors so the units of density are kg/m3.
The constants are correction factors for inconsistent units.
Mass Flow Rate Out:
equation 7
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In this equation is the density of the exiting air as determined byequation 6, V is the velocity measured using the digital anemometer,
and A is the area of the region of interest. The exit is divided into 17
equal regions, so A becomes the total exit area divided by 17.
Velocity In:
The velocity in is to measured between zero and 30 because the inlet
area is much larger than the exit, so the velocity will be very low. From
this information the inlet velocity can be calculated from equation 8.
equation 8
Where is the density of the room air , is the inlet velocity, and Ainis the total inlet area. The velocity is assumed to be constant across the
inlet area. The students are required to take any necessary
measurements to determine the total inlet area.
Potential Energy:
The vertical distance between the centre of the inlet and the centre of
the outlet is measured. This elevation change is used to calculate the
potential energy change.
Miscellaneous Information:
Many of the equations above contain correction factors for unit
conversion. As mentioned, these factors are not provided for more
advanced classes. However, some of the measurements still contain
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inconsistent units, such as the measurements for the heated area of the
nozzle, the nozzle diameter, and the measurements for the inlet area.
The students must recognize inconsistent units throughout the
calculations and make conversions as needed.
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CONCLUSION
The above experiment shows the demonstration of the first law of
thermodynamics at a very low cost for equipment. Most of the
instrumentation is available in any typical lab. The hairdryer cost is
negligible, and the two custom holding fixtures are very simple to
make. The hairdryer uses three different forms of energy tom work,
heat energy and mechanical energy, electricity is used to generate
forms of energy in the hairdryer.
Energy can be converted in different forms but it cannot be createdor destroyed , proven by the first law of thermodynamics.
RECOMMENDATIONS
Bigger equipments such as turbines are recommended to do the
above experiment, and will give better results since the inside
diameter and the temperatures can be measured accurately because
it is wide open on the nozzle.
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ACKNOWLEDGEMENTS
We would like to thank professor Kolesnikov for providing us with the
start up equipments and futher thanks to my patner NkhensaniLekhuleni who worked with me on this assignment.
REFERENCES
R. Edwards, A Simple Hair Dryer Experiment to Demonstrate the
First Law of Thermodynamics,
Proceedings of the American Society for Engineering EducationAnnual Conference & Exposition, 2005.
[6] M.J. Prince, R. M. Felder, Inductive Teaching and Learning
Methods: Definitions, Comparisons, and
Research Bases, Journal of Engineering Education, 2006.
L.C. McDermott, Oerstead Medal Lecture 2001: Physics
Education Research The Key to Student
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Learning, American Journal of Physics 69, 1127-1137, 2001.
D.E. Kanter, H.D. Smith, A. McKenna, C. Rieger, R.A.
Linsenmeier, Inquiry-based Laboratory
Instruction Throws Out the Cookbookand Improves Learning,
Proceedings of the American Society for
Engineering Education Annual Conference & Exposition, 2003.
L.C. McDermott, et.al., Physics by Inquiry, John Wiley & Sons,
1996.
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NOMENCLATURE
= mass flow rate of the incoming air(
mass flow rate of the outgoing air(
specific enthalpy of the incoming air
specific enthalpy of the outgoing air
g= acceleration due to gravity(
D=diameter of the nozzle(m)
= density of the air((
A= Area of the nozzle ()