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BASIC CONCEPTS

                                   Lecture 2

         Keith Vaugh BEng (AERO) MEng


Reference text: Chapter 2 - Fundamentals of Thermal-Fluid Sciences, 3rd Edition
                   Yunus A. Cengel, Robert H. Turner, John M. Cimbala
                                   McGraw-Hill, 2008
                                                                                  KEITH VAUGH
OBJECTIVES
             }

             KEITH VAUGH
OBJECTIVES
Identify the unique vocabulary associated with
thermodynamics through the precise definition of
basic concepts to form a sound foundation for the
development of the principles of thermodynamics.
                                                    }

                                                    KEITH VAUGH
OBJECTIVES
Identify the unique vocabulary associated with
thermodynamics through the precise definition of
basic concepts to form a sound foundation for the
development of the principles of thermodynamics.
                                                       }
Explain the basic concepts of thermodynamics
such as system, state, state postulate, equilibrium,
process, and cycle.




                                                       KEITH VAUGH
OBJECTIVES
Identify the unique vocabulary associated with
thermodynamics through the precise definition of
basic concepts to form a sound foundation for the
development of the principles of thermodynamics.
                                                       }
Explain the basic concepts of thermodynamics
such as system, state, state postulate, equilibrium,
process, and cycle.

Review concepts of temperature, temperature
scales, pressure, and absolute and gage pressure.




                                                       KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES

                      }

                      KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES
     System: A quantity of matter or a region in
     space chosen for study.                       }

                                                   KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES
     System: A quantity of matter or a region in
     space chosen for study.

     Surroundings: The mass or region outside
                                                   }
     the system




                                                   KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES
     System: A quantity of matter or a region in
     space chosen for study.

     Surroundings: The mass or region outside
                                                   }
     the system

     Boundary: The real or imaginary surface
     that separates the system from its
     surroundings.




                                                   KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES
     System: A quantity of matter or a region in
     space chosen for study.

     Surroundings: The mass or region outside
                                                   }
     the system

     Boundary: The real or imaginary surface
     that separates the system from its
     surroundings.

     The boundary of a system can be fixed or
     movable.




                                                   KEITH VAUGH
SYSTEMS AND CONTROL
            VOLUMES
     System: A quantity of matter or a region in
     space chosen for study.

     Surroundings: The mass or region outside
                                                   }
     the system

     Boundary: The real or imaginary surface
     that separates the system from its
     surroundings.

     The boundary of a system can be fixed or
     movable.

     Systems may be considered to be closed or
     open.

                                                   KEITH VAUGH
KEITH VAUGH
KEITH VAUGH
Closed system (Control mass)
A fixed amount of mass, and no
mass can cross its boundary

If energy is not allowed to cross
the boundary, then that system is
called an isolated system




                                    KEITH VAUGH
KEITH VAUGH
An open system (a control volume)
with one inlet and one exit.

                                    KEITH VAUGH
Open system (control volume)
    A properly selected region in space.

    It usually encloses a device that
    involves mass flow such as a
    compressor, turbine, or nozzle.

    Both mass and energy can cross the
    boundary of a control volume.

    Control surface
    The boundaries of a control volume.
    It can be real or imaginary.




An open system (a control volume)
with one inlet and one exit.

                                    KEITH VAUGH
KEITH VAUGH
A control volume with real and
imaginary boundaries




                                 KEITH VAUGH
A control volume with real and   A control volume with fixed and
imaginary boundaries             moving boundaries




                                                                  KEITH VAUGH
PROPERTIES OF A SYSTEM
                         }

                         KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
                         }

                         KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }

                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.




                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:




                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:
    Those that are independent of the mass of a system, such
    as temperature, pressure, and density.




                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:
    Those that are independent of the mass of a system, such
    as temperature, pressure, and density.

    Extensive properties




                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:
    Those that are independent of the mass of a system, such
    as temperature, pressure, and density.

    Extensive properties
    Those whose values depend on the size—or extent—of
    the system.



                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:
    Those that are independent of the mass of a system, such
    as temperature, pressure, and density.

    Extensive properties
    Those whose values depend on the size—or extent—of
    the system.

    Specific properties:
                                                               KEITH VAUGH
PROPERTIES OF A SYSTEM
    Property
    Any characteristic of a system. Some familiar properties
    are pressure P, temperature T, volume V, and mass m.
                                                               }
    Properties are considered to be either intensive or
    extensive.

    Intensive properties:
    Those that are independent of the mass of a system, such
    as temperature, pressure, and density.

    Extensive properties
    Those whose values depend on the size—or extent—of
    the system.

    Specific properties:
    Extensive properties per unit mass.                        KEITH VAUGH
KEITH VAUGH
m   Intensive or Extensive?
    To identify whether a property is
V   either, divided the system into two
T   equal parts. Each part will have the
P   same value of intensive property but
    half the value of the extensive
ρ   property




                                     KEITH VAUGH
m            Intensive or Extensive?
                  To identify whether a property is
     V            either, divided the system into two
     T            equal parts. Each part will have the
     P            same value of intensive property but
                  half the value of the extensive
     ρ            property




½m
½V
         ½m
         ½V   }   Extensive
                  properties
 T        T
 P
 ρ
          P
          ρ
              }   Intensive
                  properties



                                                   KEITH VAUGH
CONTINUUM
            }

            KEITH VAUGH
CONTINUUM
Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a substance
and view it as a continuous, homogeneous matter with no holes, that
is, a continuum.
                                                                          }

                                                                          KEITH VAUGH
CONTINUUM
Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a substance
and view it as a continuous, homogeneous matter with no holes, that
is, a continuum.
                                                                          }
The continuum idealisation allows us to treat properties as point
functions and to assume the properties vary continually in space with
no jump discontinuities.




                                                                          KEITH VAUGH
CONTINUUM
Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a substance
and view it as a continuous, homogeneous matter with no holes, that
is, a continuum.
                                                                          }
The continuum idealisation allows us to treat properties as point
functions and to assume the properties vary continually in space with
no jump discontinuities.

This idealisation is valid as long as the size of the system we deal with
is large relative to the space between the molecules.




                                                                          KEITH VAUGH
CONTINUUM
Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a substance
and view it as a continuous, homogeneous matter with no holes, that
is, a continuum.
                                                                          }
The continuum idealisation allows us to treat properties as point
functions and to assume the properties vary continually in space with
no jump discontinuities.

This idealisation is valid as long as the size of the system we deal with
is large relative to the space between the molecules.

This is the case in practically all problems.




                                                                          KEITH VAUGH
CONTINUUM
Matter is made up of atoms that are widely spaced in the gas phase.
Yet it is very convenient to disregard the atomic nature of a substance
and view it as a continuous, homogeneous matter with no holes, that
is, a continuum.
                                                                          }
The continuum idealisation allows us to treat properties as point
functions and to assume the properties vary continually in space with
no jump discontinuities.

This idealisation is valid as long as the size of the system we deal with
is large relative to the space between the molecules.

This is the case in practically all problems.

In this text we will limit our consideration to substances that can be
modelled as a continuum.

                                                                          KEITH VAUGH
Despite the large gaps between molecules,
a substance can be treated as a continuum
because of the very large number of
molecules even in an extremely small
volume



                               KEITH VAUGH
DENSITY AND SPECIFIC
            GRAVITY
                       }

                       KEITH VAUGH
DENSITY AND SPECIFIC
            GRAVITY
  Density

  ρ=
     m
     V      ( m)
            kg
                 3
                       }

                       KEITH VAUGH
DENSITY AND SPECIFIC
            GRAVITY
  Density

  ρ=
     m
     V      ( m)
            kg
                 3
                     Specific volume
                       V 1
                     v= =
                       m ρ
                                      }

                                      KEITH VAUGH
DENSITY AND SPECIFIC
            GRAVITY
  Density

  ρ=
     m
     V            ( m)
                  kg
                       3
                                 Specific volume
                                   V 1
                                 v= =
                                   m ρ
                                                          }
  Specific gravity
  The ratio of density of a substance to the density of
  some standard substance at a specific temperature
           ρ
  SG =
         ρ H 2O




                                                          KEITH VAUGH
DENSITY AND SPECIFIC
            GRAVITY
  Density

  ρ=
     m
     V            ( m)
                  kg
                       3
                                 Specific volume
                                   V 1
                                 v= =
                                   m ρ
                                                          }
  Specific gravity
  The ratio of density of a substance to the density of
  some standard substance at a specific temperature
           ρ
  SG =
         ρ H 2O

  Specific weight
  The weight of a unit volume of a substance
  γ s = ρg        ( m)
                   N       3

                                                          KEITH VAUGH
STATE AND EQUILIBRIUM
         Thermodynamics deals with equilibrium states


                                                        }


                                                        KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
              Thermodynamics deals with equilibrium states


                                                             }


                                                             KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }


                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium
If there is no change in pressure at any point of the system with time.




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium
If there is no change in pressure at any point of the system with time.

Phase equilibrium




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium
If there is no change in pressure at any point of the system with time.

Phase equilibrium
If a system involves two phases and when the mass of each phase
reaches an equilibrium level and stays there.




                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium
If there is no change in pressure at any point of the system with time.

Phase equilibrium
If a system involves two phases and when the mass of each phase
reaches an equilibrium level and stays there.

Chemical equilibrium


                                                                               KEITH VAUGH
STATE AND EQUILIBRIUM
Equilibrium
                                Thermodynamics deals with equilibrium states


A state of balance. In an equilibrium state there are no unbalanced
potentials (or driving forces) within the system.
                                                                               }
Thermal equilibrium
If the temperature is the same throughout the entire system.

Mechanical equilibrium
If there is no change in pressure at any point of the system with time.

Phase equilibrium
If a system involves two phases and when the mass of each phase
reaches an equilibrium level and stays there.

Chemical equilibrium
If the chemical composition of a system does not change with time,
that is, no chemical reactions occur.
                                                                               KEITH VAUGH
KEITH VAUGH
A system at two different states




                                   KEITH VAUGH
A system at two different states   A closed system reaching thermal equilibrium




                                                                    KEITH VAUGH
KEITH VAUGH
The state of nitrogen is fixed by two
independent, intensive properties




                                  KEITH VAUGH
The State Postulate
The number of properties required to
fix the state of a system is given by the
state postulate:

  The state of a simple compressible
  system is completely specified by two
  independent, intensive properties.

Simple compressible system
If a system involves no electrical,
magnetic, gravitational, motion, and       The state of nitrogen is fixed by two
surface tension effects.                   independent, intensive properties




                                                                             KEITH VAUGH
PROCESSES AND CYCLES
                       }


                       KEITH VAUGH
PROCESSES AND CYCLES
       Process         }


                       KEITH VAUGH
PROCESSES AND CYCLES
       Process
       Any change that a system undergoes from
       one equilibrium state to another.
                                                 }


                                                 KEITH VAUGH
PROCESSES AND CYCLES
       Process
       Any change that a system undergoes from
       one equilibrium state to another.
                                                 }
               Path




                                                 KEITH VAUGH
PROCESSES AND CYCLES
       Process
       Any change that a system undergoes from
       one equilibrium state to another.
                                                      }
               Path
               The series of states through which a
               system passes during a process.




                                                      KEITH VAUGH
PROCESSES AND CYCLES
       Process
       Any change that a system undergoes from
       one equilibrium state to another.
                                                       }
               Path
               The series of states through which a
               system passes during a process.

               To describe a process completely,
               one should specify the initial and
               final states, as well as the path it
               follows and the interactions with the
               surroundings.



                                                       KEITH VAUGH
Quasistatic or quasi-equilibrium
process
When a process proceeds in such
a manner that the system remains
infinitesimally close to an
equilibrium state at all times, i.e.
properties in one part of the
system do not change are faster
than those in another part.

Nonquasi-equilibrium process
When a process proceeds in such
a manner that the system rapidly
changes and cannot maintain an
equilibrium state.



                                       KEITH VAUGH
Process diagrams plotted by employing
thermodynamic properties as coordinates are very
useful in visualising the processes.

Some common properties that are used as
coordinates are temperature T, pressure P, and
volume V (or specific volume v).

The prefix iso- is often used to designate a process
for which a particular property remains constant.


Isothermal process
A process during which the temperature T remains constant.

Isobaric process
A process during which the pressure P remains constant.

Isochoric (or isometric) process
A process during which the specific volume v remains constant.

Cycle
A process during which the initial and final states are identical.   KEITH VAUGH
THE STEADY-FLOW PROCESS
                      }


                          KEITH VAUGH
THE STEADY-FLOW PROCESS
      The term steady implies no change with time. The
      opposite of steady is unsteady, or transient.
                                                         }


                                                         KEITH VAUGH
THE STEADY-FLOW PROCESS
      The term steady implies no change with time. The
      opposite of steady is unsteady, or transient.
                                                          }
      A large number of engineering devices operate for
      long periods of time under the same conditions,
      and they are classified as steady-flow devices.




                                                          KEITH VAUGH
THE STEADY-FLOW PROCESS
      The term steady implies no change with time. The
      opposite of steady is unsteady, or transient.
                                                          }
      A large number of engineering devices operate for
      long periods of time under the same conditions,
      and they are classified as steady-flow devices.

      Steady-flow process




                                                          KEITH VAUGH
THE STEADY-FLOW PROCESS
      The term steady implies no change with time. The
      opposite of steady is unsteady, or transient.
                                                          }
      A large number of engineering devices operate for
      long periods of time under the same conditions,
      and they are classified as steady-flow devices.

      Steady-flow process
      A process during which a fluid flows through a
      control volume steadily.




                                                          KEITH VAUGH
THE STEADY-FLOW PROCESS
      The term steady implies no change with time. The
      opposite of steady is unsteady, or transient.
                                                          }
      A large number of engineering devices operate for
      long periods of time under the same conditions,
      and they are classified as steady-flow devices.

      Steady-flow process
      A process during which a fluid flows through a
      control volume steadily.

      Steady-flow conditions can be closely
      approximated by devices that are intended for
      continuous operation such as turbines, pumps,
      boilers, condensers, and heat exchangers or power
      plants or refrigeration systems

                                                          KEITH VAUGH
During a steady-flow process, fluid
                         properties within the control
                         volume may change with position
                         but not with time




Under steady-flow conditions,
the mass and energy contents of
a control volume remain constant
                                                             KEITH VAUGH
TEMPERATURE & THE ZEROTH
    LAW OF THERMODYNAMICS
                   If two bodies are in thermal equilibrium with a third body,
                   they are also in thermal equilibrium with each other.

                   By replacing the third body with a thermometer, the zeroth
                                                                                 }
                   law can be restated as two bodies are in thermal
                   equilibrium if both have the same temperature reading
                   even if they are not in contact.




Two bodies reaching thermal
equilibrium after being brought into
contact in an isolated enclosure
                                                                                 KEITH VAUGH
TEMPERATURE SCALES
                 }


                     KEITH VAUGH
TEMPERATURE SCALES
  All temperature scales are based on some easily
  reproducible states such as the freezing and
  boiling points of water: the ice point and the
  steam point.
                                                    }


                                                    KEITH VAUGH
TEMPERATURE SCALES
  All temperature scales are based on some easily
  reproducible states such as the freezing and
  boiling points of water: the ice point and the
  steam point.
                                                     }
  Ice point: A mixture of ice and water that is in
  equilibrium with air saturated with vapour at 1
  atm pressure (0°C or 32°F).




                                                     KEITH VAUGH
TEMPERATURE SCALES
  All temperature scales are based on some easily
  reproducible states such as the freezing and
  boiling points of water: the ice point and the
  steam point.
                                                     }
  Ice point: A mixture of ice and water that is in
  equilibrium with air saturated with vapour at 1
  atm pressure (0°C or 32°F).

  Steam point: A mixture of liquid water and water
  vapour (with no air) in equilibrium at 1 atm
  pressure (100°C or 212°F).




                                                     KEITH VAUGH
Celsius scale: in SI unit system

Fahrenheit scale: in English unit
system

Thermodynamic temperature scale:
A temperature scale that is
independent of the properties of any
substance.

Kelvin scale (SI) Rankine scale (E)
A temperature scale nearly identical
to the Kelvin scale is the ideal-gas
temperature scale. The temperatures
on this scale are measured using a
constant-volume gas thermometer.

                                       KEITH VAUGH
KEITH VAUGH
P versus T plots of the
experimental data obtained
from a constant-volume gas
thermometer using four
different gases at different (but
low pressures)

                      KEITH VAUGH
T(K) = T(̊C) + 273.15
T(R) = T(̊F) + 459.67
T(R) = 1.8T(K)
T(̊F) = 1.8T(̊C) + 32



The reference temperature in the original
Kelvin scale was the ice point, 273.15 K,
which is the temperature at which water
freezes (or ice melts)

The reference point was changed to a much
more precisely reproducible point, the triple
point of water (the state at which all three    Comparison of temperature
                                                scales
phases of water coexist in equilibrium),
which is assigned the value 273.16 K.

                                                                    KEITH VAUGH
PRESSURE
       }


           KEITH VAUGH
PRESSURE
A normal force exerted by a fluid per unit area   }


                                                 KEITH VAUGH
PRESSURE
A normal force exerted by a fluid per unit area   }
1Pa = 1 N
           m2
1 bar = 10 5 Pa = 0.1MPa = 100kPa
1 atm = 101, 325Pa = 101.325kPa = 1.01325 bars
1 kgf      = 9.807 N 2 = 9.807 × 10 4 N 2 = 9.807 × 10 4 Pa
      cm 2          cm                 m
                        = 0.9807 bar
                        = 0.9679 atm




                                                  KEITH VAUGH
Absolute pressure
The actual pressure at a given position. It is measured relative to absolute vacuum
(i.e., absolute zero pressure).

Gage pressure
The difference between the absolute pressure and the local atmospheric pressure.
Most pressure-measuring devices are calibrated to read zero in the atmosphere, and
so they indicate gage pressure.

Vacuum pressures
Pressures below
atmospheric pressure.             Pgage = Pabs − Patm
                                  Pvac = Patm − Pabs




                                                                             KEITH VAUGH
Variation of Pressure with Depth

   ΔP = P2 − P1 = ρ gΔz = γ s Δz               When the variation of density with
                                               elevation is known
                                                                    2
    P = Patm + ρ gh      or Pgage = ρ gh       ΔP = P2 − P1 = − ∫ ρ g dz
                                                                   1




   The pressure of a fluid at rest increases     Free-body diagram of a rectangular fluid
   with depth (as a result of added weight).    in equilibrium.
                                                                                KEITH VAUGH
In a room filled with a gas, the variation
of pressure with height is negligible


                                            Pressure in a liquid at rest increases
                                            linearly with distance from the free
                                            surface




                                                                             KEITH VAUGH
The pressure is the same at all points on a horizontal
plane in a given fluid regardless of geometry, provided
that the points are interconnected by the same fluid




                                                         KEITH VAUGH
Pascal’s Law
The pressure applied to a confined
fluid increases the pressure
throughout by the same amount

          F1 F2  F2 A2
P1 = P2 →   =   → =
          A1 A2  F1 A1

The area ratio is called the Ideal
mechanical advantage of the
hydraulic lift



                                     Lifting of a large weight by a small force
                                     by the application of Pascal’s law



                                                                                  KEITH VAUGH
The Barometer and Atmospheric Pressure
Atmospheric pressure is measured by a device called a barometer; thus,
the atmospheric pressure is often referred to as the barometric pressure.

A frequently used pressure unit is the standard atmosphere, which is
defined as the pressure produced by a column of mercury 760 mm in
height at 0°C (ρHg = 13,595 kg/m3) under standard gravitational
acceleration (g = 9.807 m/s2).

                                 The basic manometer




                                      The length or the cross-
                                      sectional area of the
                                      tube has no effect on
                                      the height of the fluid
                                      column of a barometer

                                                                            KEITH VAUGH
The Manometer
It is commonly used to measure small and
moderate pressure differences. A manometer
contains one or more fluids such as mercury,
water, alcohol, or oil



                                                        P2 = Patm + ρ gh

                                                       The basic manometer




                                   Patm + ρ1gh1 + ρ2 gh2 + ρ 3 gh3 = P1


                             In stacked-up fluid layers, the pressure
                             change across a fluid layer of density ρ
                             and height h is ρgh
                                                                             KEITH VAUGH
Measuring the pressure drop across a
flow section or a flow device by a
differential manometer

P1 + ρ1g ( a + h ) − ρ2 gh − ρ1ga = P2
P1 − P2 = ( ρ2 − ρ1 ) gh                 Other pressure measurement devices




                                                                         KEITH VAUGH
Systems and control volumes
Properties of a system
Density and specific gravity
State and equilibrium
    The state postulate
Processes and cycles
    The state-flow process
Temperature and the zeroth law of thermodynamics
    Temperature scales
Pressure
    Variation of pressure with depths

                                                   KEITH VAUGH

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SSL2 Basic Concepts

  • 1. BASIC CONCEPTS Lecture 2 Keith Vaugh BEng (AERO) MEng Reference text: Chapter 2 - Fundamentals of Thermal-Fluid Sciences, 3rd Edition Yunus A. Cengel, Robert H. Turner, John M. Cimbala McGraw-Hill, 2008 KEITH VAUGH
  • 2. OBJECTIVES } KEITH VAUGH
  • 3. OBJECTIVES Identify the unique vocabulary associated with thermodynamics through the precise definition of basic concepts to form a sound foundation for the development of the principles of thermodynamics. } KEITH VAUGH
  • 4. OBJECTIVES Identify the unique vocabulary associated with thermodynamics through the precise definition of basic concepts to form a sound foundation for the development of the principles of thermodynamics. } Explain the basic concepts of thermodynamics such as system, state, state postulate, equilibrium, process, and cycle. KEITH VAUGH
  • 5. OBJECTIVES Identify the unique vocabulary associated with thermodynamics through the precise definition of basic concepts to form a sound foundation for the development of the principles of thermodynamics. } Explain the basic concepts of thermodynamics such as system, state, state postulate, equilibrium, process, and cycle. Review concepts of temperature, temperature scales, pressure, and absolute and gage pressure. KEITH VAUGH
  • 6. SYSTEMS AND CONTROL VOLUMES } KEITH VAUGH
  • 7. SYSTEMS AND CONTROL VOLUMES System: A quantity of matter or a region in space chosen for study. } KEITH VAUGH
  • 8. SYSTEMS AND CONTROL VOLUMES System: A quantity of matter or a region in space chosen for study. Surroundings: The mass or region outside } the system KEITH VAUGH
  • 9. SYSTEMS AND CONTROL VOLUMES System: A quantity of matter or a region in space chosen for study. Surroundings: The mass or region outside } the system Boundary: The real or imaginary surface that separates the system from its surroundings. KEITH VAUGH
  • 10. SYSTEMS AND CONTROL VOLUMES System: A quantity of matter or a region in space chosen for study. Surroundings: The mass or region outside } the system Boundary: The real or imaginary surface that separates the system from its surroundings. The boundary of a system can be fixed or movable. KEITH VAUGH
  • 11. SYSTEMS AND CONTROL VOLUMES System: A quantity of matter or a region in space chosen for study. Surroundings: The mass or region outside } the system Boundary: The real or imaginary surface that separates the system from its surroundings. The boundary of a system can be fixed or movable. Systems may be considered to be closed or open. KEITH VAUGH
  • 14. Closed system (Control mass) A fixed amount of mass, and no mass can cross its boundary If energy is not allowed to cross the boundary, then that system is called an isolated system KEITH VAUGH
  • 16. An open system (a control volume) with one inlet and one exit. KEITH VAUGH
  • 17. Open system (control volume) A properly selected region in space. It usually encloses a device that involves mass flow such as a compressor, turbine, or nozzle. Both mass and energy can cross the boundary of a control volume. Control surface The boundaries of a control volume. It can be real or imaginary. An open system (a control volume) with one inlet and one exit. KEITH VAUGH
  • 19. A control volume with real and imaginary boundaries KEITH VAUGH
  • 20. A control volume with real and A control volume with fixed and imaginary boundaries moving boundaries KEITH VAUGH
  • 21. PROPERTIES OF A SYSTEM } KEITH VAUGH
  • 22. PROPERTIES OF A SYSTEM Property } KEITH VAUGH
  • 23. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } KEITH VAUGH
  • 24. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. KEITH VAUGH
  • 25. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: KEITH VAUGH
  • 26. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: Those that are independent of the mass of a system, such as temperature, pressure, and density. KEITH VAUGH
  • 27. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: Those that are independent of the mass of a system, such as temperature, pressure, and density. Extensive properties KEITH VAUGH
  • 28. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: Those that are independent of the mass of a system, such as temperature, pressure, and density. Extensive properties Those whose values depend on the size—or extent—of the system. KEITH VAUGH
  • 29. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: Those that are independent of the mass of a system, such as temperature, pressure, and density. Extensive properties Those whose values depend on the size—or extent—of the system. Specific properties: KEITH VAUGH
  • 30. PROPERTIES OF A SYSTEM Property Any characteristic of a system. Some familiar properties are pressure P, temperature T, volume V, and mass m. } Properties are considered to be either intensive or extensive. Intensive properties: Those that are independent of the mass of a system, such as temperature, pressure, and density. Extensive properties Those whose values depend on the size—or extent—of the system. Specific properties: Extensive properties per unit mass. KEITH VAUGH
  • 32. m Intensive or Extensive? To identify whether a property is V either, divided the system into two T equal parts. Each part will have the P same value of intensive property but half the value of the extensive ρ property KEITH VAUGH
  • 33. m Intensive or Extensive? To identify whether a property is V either, divided the system into two T equal parts. Each part will have the P same value of intensive property but half the value of the extensive ρ property ½m ½V ½m ½V } Extensive properties T T P ρ P ρ } Intensive properties KEITH VAUGH
  • 34. CONTINUUM } KEITH VAUGH
  • 35. CONTINUUM Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. } KEITH VAUGH
  • 36. CONTINUUM Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. } The continuum idealisation allows us to treat properties as point functions and to assume the properties vary continually in space with no jump discontinuities. KEITH VAUGH
  • 37. CONTINUUM Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. } The continuum idealisation allows us to treat properties as point functions and to assume the properties vary continually in space with no jump discontinuities. This idealisation is valid as long as the size of the system we deal with is large relative to the space between the molecules. KEITH VAUGH
  • 38. CONTINUUM Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. } The continuum idealisation allows us to treat properties as point functions and to assume the properties vary continually in space with no jump discontinuities. This idealisation is valid as long as the size of the system we deal with is large relative to the space between the molecules. This is the case in practically all problems. KEITH VAUGH
  • 39. CONTINUUM Matter is made up of atoms that are widely spaced in the gas phase. Yet it is very convenient to disregard the atomic nature of a substance and view it as a continuous, homogeneous matter with no holes, that is, a continuum. } The continuum idealisation allows us to treat properties as point functions and to assume the properties vary continually in space with no jump discontinuities. This idealisation is valid as long as the size of the system we deal with is large relative to the space between the molecules. This is the case in practically all problems. In this text we will limit our consideration to substances that can be modelled as a continuum. KEITH VAUGH
  • 40. Despite the large gaps between molecules, a substance can be treated as a continuum because of the very large number of molecules even in an extremely small volume KEITH VAUGH
  • 41. DENSITY AND SPECIFIC GRAVITY } KEITH VAUGH
  • 42. DENSITY AND SPECIFIC GRAVITY Density ρ= m V ( m) kg 3 } KEITH VAUGH
  • 43. DENSITY AND SPECIFIC GRAVITY Density ρ= m V ( m) kg 3 Specific volume V 1 v= = m ρ } KEITH VAUGH
  • 44. DENSITY AND SPECIFIC GRAVITY Density ρ= m V ( m) kg 3 Specific volume V 1 v= = m ρ } Specific gravity The ratio of density of a substance to the density of some standard substance at a specific temperature ρ SG = ρ H 2O KEITH VAUGH
  • 45. DENSITY AND SPECIFIC GRAVITY Density ρ= m V ( m) kg 3 Specific volume V 1 v= = m ρ } Specific gravity The ratio of density of a substance to the density of some standard substance at a specific temperature ρ SG = ρ H 2O Specific weight The weight of a unit volume of a substance γ s = ρg ( m) N 3 KEITH VAUGH
  • 46. STATE AND EQUILIBRIUM Thermodynamics deals with equilibrium states } KEITH VAUGH
  • 47. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states } KEITH VAUGH
  • 48. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } KEITH VAUGH
  • 49. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium KEITH VAUGH
  • 50. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. KEITH VAUGH
  • 51. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium KEITH VAUGH
  • 52. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium If there is no change in pressure at any point of the system with time. KEITH VAUGH
  • 53. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium If there is no change in pressure at any point of the system with time. Phase equilibrium KEITH VAUGH
  • 54. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium If there is no change in pressure at any point of the system with time. Phase equilibrium If a system involves two phases and when the mass of each phase reaches an equilibrium level and stays there. KEITH VAUGH
  • 55. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium If there is no change in pressure at any point of the system with time. Phase equilibrium If a system involves two phases and when the mass of each phase reaches an equilibrium level and stays there. Chemical equilibrium KEITH VAUGH
  • 56. STATE AND EQUILIBRIUM Equilibrium Thermodynamics deals with equilibrium states A state of balance. In an equilibrium state there are no unbalanced potentials (or driving forces) within the system. } Thermal equilibrium If the temperature is the same throughout the entire system. Mechanical equilibrium If there is no change in pressure at any point of the system with time. Phase equilibrium If a system involves two phases and when the mass of each phase reaches an equilibrium level and stays there. Chemical equilibrium If the chemical composition of a system does not change with time, that is, no chemical reactions occur. KEITH VAUGH
  • 58. A system at two different states KEITH VAUGH
  • 59. A system at two different states A closed system reaching thermal equilibrium KEITH VAUGH
  • 61. The state of nitrogen is fixed by two independent, intensive properties KEITH VAUGH
  • 62. The State Postulate The number of properties required to fix the state of a system is given by the state postulate: The state of a simple compressible system is completely specified by two independent, intensive properties. Simple compressible system If a system involves no electrical, magnetic, gravitational, motion, and The state of nitrogen is fixed by two surface tension effects. independent, intensive properties KEITH VAUGH
  • 63. PROCESSES AND CYCLES } KEITH VAUGH
  • 64. PROCESSES AND CYCLES Process } KEITH VAUGH
  • 65. PROCESSES AND CYCLES Process Any change that a system undergoes from one equilibrium state to another. } KEITH VAUGH
  • 66. PROCESSES AND CYCLES Process Any change that a system undergoes from one equilibrium state to another. } Path KEITH VAUGH
  • 67. PROCESSES AND CYCLES Process Any change that a system undergoes from one equilibrium state to another. } Path The series of states through which a system passes during a process. KEITH VAUGH
  • 68. PROCESSES AND CYCLES Process Any change that a system undergoes from one equilibrium state to another. } Path The series of states through which a system passes during a process. To describe a process completely, one should specify the initial and final states, as well as the path it follows and the interactions with the surroundings. KEITH VAUGH
  • 69. Quasistatic or quasi-equilibrium process When a process proceeds in such a manner that the system remains infinitesimally close to an equilibrium state at all times, i.e. properties in one part of the system do not change are faster than those in another part. Nonquasi-equilibrium process When a process proceeds in such a manner that the system rapidly changes and cannot maintain an equilibrium state. KEITH VAUGH
  • 70. Process diagrams plotted by employing thermodynamic properties as coordinates are very useful in visualising the processes. Some common properties that are used as coordinates are temperature T, pressure P, and volume V (or specific volume v). The prefix iso- is often used to designate a process for which a particular property remains constant. Isothermal process A process during which the temperature T remains constant. Isobaric process A process during which the pressure P remains constant. Isochoric (or isometric) process A process during which the specific volume v remains constant. Cycle A process during which the initial and final states are identical. KEITH VAUGH
  • 71. THE STEADY-FLOW PROCESS } KEITH VAUGH
  • 72. THE STEADY-FLOW PROCESS The term steady implies no change with time. The opposite of steady is unsteady, or transient. } KEITH VAUGH
  • 73. THE STEADY-FLOW PROCESS The term steady implies no change with time. The opposite of steady is unsteady, or transient. } A large number of engineering devices operate for long periods of time under the same conditions, and they are classified as steady-flow devices. KEITH VAUGH
  • 74. THE STEADY-FLOW PROCESS The term steady implies no change with time. The opposite of steady is unsteady, or transient. } A large number of engineering devices operate for long periods of time under the same conditions, and they are classified as steady-flow devices. Steady-flow process KEITH VAUGH
  • 75. THE STEADY-FLOW PROCESS The term steady implies no change with time. The opposite of steady is unsteady, or transient. } A large number of engineering devices operate for long periods of time under the same conditions, and they are classified as steady-flow devices. Steady-flow process A process during which a fluid flows through a control volume steadily. KEITH VAUGH
  • 76. THE STEADY-FLOW PROCESS The term steady implies no change with time. The opposite of steady is unsteady, or transient. } A large number of engineering devices operate for long periods of time under the same conditions, and they are classified as steady-flow devices. Steady-flow process A process during which a fluid flows through a control volume steadily. Steady-flow conditions can be closely approximated by devices that are intended for continuous operation such as turbines, pumps, boilers, condensers, and heat exchangers or power plants or refrigeration systems KEITH VAUGH
  • 77. During a steady-flow process, fluid properties within the control volume may change with position but not with time Under steady-flow conditions, the mass and energy contents of a control volume remain constant KEITH VAUGH
  • 78. TEMPERATURE & THE ZEROTH LAW OF THERMODYNAMICS If two bodies are in thermal equilibrium with a third body, they are also in thermal equilibrium with each other. By replacing the third body with a thermometer, the zeroth } law can be restated as two bodies are in thermal equilibrium if both have the same temperature reading even if they are not in contact. Two bodies reaching thermal equilibrium after being brought into contact in an isolated enclosure KEITH VAUGH
  • 79. TEMPERATURE SCALES } KEITH VAUGH
  • 80. TEMPERATURE SCALES All temperature scales are based on some easily reproducible states such as the freezing and boiling points of water: the ice point and the steam point. } KEITH VAUGH
  • 81. TEMPERATURE SCALES All temperature scales are based on some easily reproducible states such as the freezing and boiling points of water: the ice point and the steam point. } Ice point: A mixture of ice and water that is in equilibrium with air saturated with vapour at 1 atm pressure (0°C or 32°F). KEITH VAUGH
  • 82. TEMPERATURE SCALES All temperature scales are based on some easily reproducible states such as the freezing and boiling points of water: the ice point and the steam point. } Ice point: A mixture of ice and water that is in equilibrium with air saturated with vapour at 1 atm pressure (0°C or 32°F). Steam point: A mixture of liquid water and water vapour (with no air) in equilibrium at 1 atm pressure (100°C or 212°F). KEITH VAUGH
  • 83. Celsius scale: in SI unit system Fahrenheit scale: in English unit system Thermodynamic temperature scale: A temperature scale that is independent of the properties of any substance. Kelvin scale (SI) Rankine scale (E) A temperature scale nearly identical to the Kelvin scale is the ideal-gas temperature scale. The temperatures on this scale are measured using a constant-volume gas thermometer. KEITH VAUGH
  • 85. P versus T plots of the experimental data obtained from a constant-volume gas thermometer using four different gases at different (but low pressures) KEITH VAUGH
  • 86. T(K) = T(̊C) + 273.15 T(R) = T(̊F) + 459.67 T(R) = 1.8T(K) T(̊F) = 1.8T(̊C) + 32 The reference temperature in the original Kelvin scale was the ice point, 273.15 K, which is the temperature at which water freezes (or ice melts) The reference point was changed to a much more precisely reproducible point, the triple point of water (the state at which all three Comparison of temperature scales phases of water coexist in equilibrium), which is assigned the value 273.16 K. KEITH VAUGH
  • 87. PRESSURE } KEITH VAUGH
  • 88. PRESSURE A normal force exerted by a fluid per unit area } KEITH VAUGH
  • 89. PRESSURE A normal force exerted by a fluid per unit area } 1Pa = 1 N m2 1 bar = 10 5 Pa = 0.1MPa = 100kPa 1 atm = 101, 325Pa = 101.325kPa = 1.01325 bars 1 kgf = 9.807 N 2 = 9.807 × 10 4 N 2 = 9.807 × 10 4 Pa cm 2 cm m = 0.9807 bar = 0.9679 atm KEITH VAUGH
  • 90. Absolute pressure The actual pressure at a given position. It is measured relative to absolute vacuum (i.e., absolute zero pressure). Gage pressure The difference between the absolute pressure and the local atmospheric pressure. Most pressure-measuring devices are calibrated to read zero in the atmosphere, and so they indicate gage pressure. Vacuum pressures Pressures below atmospheric pressure. Pgage = Pabs − Patm Pvac = Patm − Pabs KEITH VAUGH
  • 91. Variation of Pressure with Depth ΔP = P2 − P1 = ρ gΔz = γ s Δz When the variation of density with elevation is known 2 P = Patm + ρ gh or Pgage = ρ gh ΔP = P2 − P1 = − ∫ ρ g dz 1 The pressure of a fluid at rest increases Free-body diagram of a rectangular fluid with depth (as a result of added weight). in equilibrium. KEITH VAUGH
  • 92. In a room filled with a gas, the variation of pressure with height is negligible Pressure in a liquid at rest increases linearly with distance from the free surface KEITH VAUGH
  • 93. The pressure is the same at all points on a horizontal plane in a given fluid regardless of geometry, provided that the points are interconnected by the same fluid KEITH VAUGH
  • 94. Pascal’s Law The pressure applied to a confined fluid increases the pressure throughout by the same amount F1 F2 F2 A2 P1 = P2 → = → = A1 A2 F1 A1 The area ratio is called the Ideal mechanical advantage of the hydraulic lift Lifting of a large weight by a small force by the application of Pascal’s law KEITH VAUGH
  • 95. The Barometer and Atmospheric Pressure Atmospheric pressure is measured by a device called a barometer; thus, the atmospheric pressure is often referred to as the barometric pressure. A frequently used pressure unit is the standard atmosphere, which is defined as the pressure produced by a column of mercury 760 mm in height at 0°C (ρHg = 13,595 kg/m3) under standard gravitational acceleration (g = 9.807 m/s2). The basic manometer The length or the cross- sectional area of the tube has no effect on the height of the fluid column of a barometer KEITH VAUGH
  • 96. The Manometer It is commonly used to measure small and moderate pressure differences. A manometer contains one or more fluids such as mercury, water, alcohol, or oil P2 = Patm + ρ gh The basic manometer Patm + ρ1gh1 + ρ2 gh2 + ρ 3 gh3 = P1 In stacked-up fluid layers, the pressure change across a fluid layer of density ρ and height h is ρgh KEITH VAUGH
  • 97. Measuring the pressure drop across a flow section or a flow device by a differential manometer P1 + ρ1g ( a + h ) − ρ2 gh − ρ1ga = P2 P1 − P2 = ( ρ2 − ρ1 ) gh Other pressure measurement devices KEITH VAUGH
  • 98. Systems and control volumes Properties of a system Density and specific gravity State and equilibrium  The state postulate Processes and cycles  The state-flow process Temperature and the zeroth law of thermodynamics  Temperature scales Pressure  Variation of pressure with depths KEITH VAUGH

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  105. Other pressure measurement devices\nBourdon tube: Consists of a hollow metal tube bent like a hook whose end is closed and connected to a dial indicator needle.\nPressure transducers: Use various techniques to convert the pressure effect to an electrical effect such as a change in voltage, resistance, or capacitance. \nPressure transducers are smaller and faster, and they can be more sensitive, reliable, and precise than their mechanical counterparts.\nStrain-gage pressure transducers: Work by having a diaphragm deflect between two chambers open to the pressure inputs.\nPiezoelectric transducers: Also called solid-state pressure transducers, work on the principle that an electric potential is generated in a crystalline substance when it is subjected to mechanical pressure.\n
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