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ENERGY
TRANSFER
BY
WORK
Energy Transfer
Energy can cross the boundaries of a closed system
in the form of heat or work.
If the energy transfer across the boundaries of a
closed system is due to a temperature difference, it is
heat; otherwise, it is work.
Energy transferred across a system boundary that can
be thought of as the energy expended to lift a weight
is called work.
Q W
System
Q W
System
Both are recognized at the boundaries of a system
as they cross the boundaries. They are both
boundary phenomena.
Systems possess energy, but not heat or work.
Both are associated with a process, not a state.
Unlike properties, heat or work has no meaning at a
state.
Both are path functions (i.e., their magnitudes
depends on the path followed during a process as
well as the end states.
The similarities between heat and
work are as follows :
Work
Work is defined as the energy transfer associated
with force acting through a distance.
Symbols of Work:
W or 1W2
The amount of work done by or on a system during
process from state 1 to state 2.
Units: kJ or BTU
w
Work per unit mass.
Units: kJ/kg or BTU/lbm
Power: The work done by unit time.
kJ/sec = kW
Path Function
5
Path functions have inexact
differentials designated by the
symbol , eg.  Q and  W.
  
2
1
12 not WWW
Point functions have exact
differentials designated by the
symbol , eg.  V
 
2
1
12 ΔV-VVdV
Properties are point functions, but heat and work are
path functions.




Types of work
Mechanical Work
• Moving boundary work
• Shaft work
• Spring work
Electric Work
An electric wire crossing the system boundaries
(We=V I t)
V = voltage
I = current
t = time
Electrical Work
The rate of electrical work done by electrons crossing a
system boundary is called electrical power and is given
by the product of the voltage drop in volts and the current
in amps.
(W)eW V I&
The amount of electrical work done in a time period is
found by integrating the rate of electrical work over the
time period.
2
1
(kJ)eW V I dt 
Mechanical Work
Work is energy expended by a force acting through a
distance. Thermodynamic work is defined as energy in
transition across the system boundary and is done by a
system if the sole effect external to the boundaries
could have been the raising of a weight.
Mathematically, the differential of work is expressed as
W F ds Fds  
 
cos
here  is the angle between the force vector and the
displacement vector. As with the heat transfer, the
Greek symbol  means that work is a path-dependent
function and has an inexact differential. If the angle
between the force and the displacement is zero, the
work done between two states is
 
2
1
2
1
12 FdsWW 
Net Work Done By System
The net work done by a system may be in two forms other
work and boundary work. First, work may cross a system
boundary in the form of a rotating shaft work, electrical
work or other the work forms listed above. We will call
these work forms “other” work, that is, work not associated
with a moving boundary. In thermodynamics electrical
energy is normally considered to be work energy rather
than heat energy; however, the placement of the system
boundary dictates whether to include electrical energy as
work or heat. Second, the system may do work on its
surroundings because of moving boundaries due to
expansion or compression processes that a fluid may
experience in a piston-cylinder device.
The net work done by a closed system is defined by
  botherinoutnet WWWW  
Here, Wout and Win are the magnitudes of the other
work forms crossing the boundary.
Wb is the work due to the moving boundary as would
occur when a gas contained in a piston cylinder device
expands and does work to move the piston. The
boundary work will be positive or negative depending
upon the process.
  bothernetnet WWW 
References Links
http://education.jlab.org/jsat/powerpoint/energy_fo
rms_and_changes.ppt
http://alex.state.al.us/uploads/548/Energy%20and
%20Work.ppt
http://highered.mheducation.com/sites/dl/free/007
352932x/826076/Chapter_02.ppt
Energy transfer by work

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Energy transfer by work

  • 2. Energy Transfer Energy can cross the boundaries of a closed system in the form of heat or work. If the energy transfer across the boundaries of a closed system is due to a temperature difference, it is heat; otherwise, it is work. Energy transferred across a system boundary that can be thought of as the energy expended to lift a weight is called work. Q W System Q W System
  • 3. Both are recognized at the boundaries of a system as they cross the boundaries. They are both boundary phenomena. Systems possess energy, but not heat or work. Both are associated with a process, not a state. Unlike properties, heat or work has no meaning at a state. Both are path functions (i.e., their magnitudes depends on the path followed during a process as well as the end states. The similarities between heat and work are as follows :
  • 4. Work Work is defined as the energy transfer associated with force acting through a distance. Symbols of Work: W or 1W2 The amount of work done by or on a system during process from state 1 to state 2. Units: kJ or BTU w Work per unit mass. Units: kJ/kg or BTU/lbm Power: The work done by unit time. kJ/sec = kW
  • 5. Path Function 5 Path functions have inexact differentials designated by the symbol , eg.  Q and  W.    2 1 12 not WWW Point functions have exact differentials designated by the symbol , eg.  V   2 1 12 ΔV-VVdV Properties are point functions, but heat and work are path functions.    
  • 6. Types of work Mechanical Work • Moving boundary work • Shaft work • Spring work Electric Work An electric wire crossing the system boundaries (We=V I t) V = voltage I = current t = time
  • 7. Electrical Work The rate of electrical work done by electrons crossing a system boundary is called electrical power and is given by the product of the voltage drop in volts and the current in amps. (W)eW V I& The amount of electrical work done in a time period is found by integrating the rate of electrical work over the time period. 2 1 (kJ)eW V I dt 
  • 8. Mechanical Work Work is energy expended by a force acting through a distance. Thermodynamic work is defined as energy in transition across the system boundary and is done by a system if the sole effect external to the boundaries could have been the raising of a weight. Mathematically, the differential of work is expressed as W F ds Fds     cos here  is the angle between the force vector and the displacement vector. As with the heat transfer, the Greek symbol  means that work is a path-dependent function and has an inexact differential. If the angle between the force and the displacement is zero, the work done between two states is   2 1 2 1 12 FdsWW 
  • 9. Net Work Done By System The net work done by a system may be in two forms other work and boundary work. First, work may cross a system boundary in the form of a rotating shaft work, electrical work or other the work forms listed above. We will call these work forms “other” work, that is, work not associated with a moving boundary. In thermodynamics electrical energy is normally considered to be work energy rather than heat energy; however, the placement of the system boundary dictates whether to include electrical energy as work or heat. Second, the system may do work on its surroundings because of moving boundaries due to expansion or compression processes that a fluid may experience in a piston-cylinder device. The net work done by a closed system is defined by   botherinoutnet WWWW  
  • 10. Here, Wout and Win are the magnitudes of the other work forms crossing the boundary. Wb is the work due to the moving boundary as would occur when a gas contained in a piston cylinder device expands and does work to move the piston. The boundary work will be positive or negative depending upon the process.   bothernetnet WWW 