Lecture 1.Pptx(2)

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    CHAPTER 1CHAPTER 1

    BASIC THERMODYNAMICSBASIC THERMODYNAMICS

    CONCEPTSCONCEPTS

    Anita Bt. Abu BakarSchool of Engineering

    [email protected]

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    Definitions of Thermodynamics

    Basic Applications of Thermodynamics

    System, Boundary and Surrounding

    Control Volume and Control Mass

    Properties, Intensive and Extensive Properties

    Equilibrium and Quasi-EquilibriumState, Path, Process and Cycle

    Simple Compressible Substance

    Pressure and Temperature

    OUTLINE

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    Definitions of Thermodynamics

    Thermodynamicsis the science that primarily

    deals with energy

    Energy => Ability to cause Change

    Science that deals with heat and work and

    properties of substance that bear a relation withheat and work

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    1st and 2nd Laws of Thermodynamics

    Thefirst law of thermodynamicsis simply an

    expression of the conservation of energy principle,and it asserts thatenergyis a thermodynamic

    property.

    Thesecond law of thermodynamicsasserts that

    energy hasqualityas well asquantity, and actual

    processes occur in the direction of decreasing

    quality of energy.

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    Applications of Thermodynamics

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    Mass (kg), Time (s), Temperature (K), Electric Current(A), Amount of Light (c), Amount of Matter (mol)

    Dimensional Homogeneity~ Every term in an equation

    must have the same unit for the equation to be

    physically correct

    Dimensions and Units

    Physical quantities can be characterized byDimensions

    Magnitudeassigned to dimension is calledUnitsEnglish System ~ Still in use in U.S.A.

    SI System ~ Universally accepted worldwide

    7 Fundamental Dimensions in SI Systsm ~Length (m),

    6

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    Dimensions and Units

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    SI = International System of Units

    SI and English units

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    Prefixes for SI Units

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    Unit Conversion

    Example:

    Lets convert 1 g/cm3 (SI) to lbm/ft3 (English)

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    Thermodynamics Systems

    Thermodynamicssystemis defined as aquantity

    of matter or region in space chosen for study

    The mass or region outside the system is called the

    surroundings

    System boundaryis the real and imaginary surface

    that separates the system from the surrounding.Boundarycan be fixed or movable

    May beclosedoropen

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    Closed System/Control Mass

    A system of fixed mass is called aclosed system,

    orcontrol mass

    Theclosed system boundarydoes not have to be

    fixed

    No mass can cross theclosed systemboundary

    Energy in the form ofheatandworkcan cross theclosed system boundary

    If even energy is not allowed to cross we have an

    isolated system

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    Closed System/Control Mass

    Energy, not mass, crossesclosed-system boundaries

    Closed system with moving boundary

    Figure 1 Close system:

    piston-and-cylinder

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    Open System / Control Volume

    A system that involves mass transfer across its

    boundaries is called anopen system, orcontrol

    volume

    The boundaries of acontrol volumeis called

    control boundariesand is fixed in shape and

    position

    Energy in the form ofheatandworkas well as

    mass can cross thecontrol boundaries

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    Open System / Control Volume

    Mass and Energy Cross Control Volume Boundaries

    Figure 2 Open system: water heater

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    Form of Energy

    The sum of all forms of energy of a system is calledTotalEnergy, which is considered to consist of internal, kinetic, and

    potential energies.E = U +mV2

    /2 + mgz Internal energyrepresents the molecular energy of a system

    and may exist in sensible, latent, chemical, and nuclear forms.Represented by symbol,U.

    Kinetic Energyis the energy that a system possesses as aresults of its motion relative to some reference frame.

    KE =mV2/2

    Potential Energyis the energy that a system possesses as aresults of its elevation in a gravitational field.PE = mgz

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    Systems Internal Energy

    Systems Internal Energy = Sum of Microscopic Energies

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    Energy Interaction

    Form of Energy not stored in a system

    Occurred atSystem Boundary

    In the form ofHeat TransferorWork Transferor

    Mass Transfer

    Forcontrol mass, if thedriving forcefor the

    interaction is temperature then the interaction isheat transfer otherwise it is work transfer

    Forcontrol volume~ can also involve mass

    transfer

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    Properties of A System

    Propertiesare any measurable characteristics of a

    system. eg. Pressure, temperature, volume, mass and

    density.

    Extensive propertiesare the mass-dependent

    properties of a system. i.e. the properties that will vary

    proportionally with mass of the system. E.g. volume

    Intensive propertiesare the properties that are not

    dependent on mass. Eg. Temperature, density. If any

    Extensive Propertyis divided by the mass we would

    also obtain an intensive property.

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    Intensive and Extensive Properties

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    State of a System

    Definition - A set of properties that completely

    describe the conditions or characteristics of a

    system

    At a given state, all the properties of a system

    have fixed values

    State of a system will change when the propertiesof a system change

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    Thermodynamic Equilibrium

    Thermodynamicsdeals withEquilibrium States

    A system is said to be inthermodynamic equilibrium

    if it maintains thermal, mechanical, phase, andchemical equilibrium.

    Thermal Equilibrium =>Temperatureis the same

    throughout the system

    Mechanical Equilibrium=>Pressureis the samethroughout the system

    Phase Equilibrium=>No phase changeprocess in the

    system

    Chemical Equilibrium=>No chemical reactions 21

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    Process, Path and Cycle

    Process- Any change that a system undergoes

    from one equilibrium state to another is called a

    process.

    Path- The series of state through which a system

    passes during a process is calledapath

    Cycle- A process with identical end states is

    called acycle.

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    State, Path, Process and Cycle

    Compressed Process P-V Diagram

    Each Point Along the Path is in

    Quasi-Equilibrium State

    If the Process returns to its initial

    State then we have a Cycle

    If the Outgoing and ReturningPaths are Different ~ Net work is

    Produced (+ve or -ve)23

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    Pressure Pressure is defined as force per unit area

    The SI unit of pressure is Nm-2, also known as Pascal (Pa)

    Theabsolute, gage, and vacuum pressures arerelated by

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    Absolute pressure: The actual pressure at a given position. It is measuredrelative to absolute vacuum (i.e., absolute zero pressure).

    Gage pressure: The difference between the absolute pressure and the localatmospheric 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.

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    Figure 2: In

    stacked-up fluid

    layers, the

    pressure change

    across a fluid

    layer of density

    and height h

    is gh.

    Figure 1:The basic 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.

    1. Manometer,

    Pressure Measurements

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    Atmospheric pressure is measured by a device called abarometer; thus, theatmospheric pressure is often referred to as the baromet ric pressure.

    A frequently used pressure unit is thest andard at mosphere, which is defined

    as the pressure produced by a column of mercury 760 mm in height at 0C

    (Hg = 13,595 kg/m3) under standard gravitational acceleration (g = 9.807

    m/s

    2

    ).

    The basic barometer.

    Pressure Measurements

    1. Bar ometer

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    A vacuum gauge connected to a chamber reads 40 kPa at a location where the

    atmospheric pressure is 100 kPa. Determine the absolute pressure in thechamber.

    Pabs

    = Patm

    - Pvac

    = 100 - 40

    = 60 kPa

    Example 1: Absolute Pressure of a Vacuum Chamber

    Solution

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    Example 2 : Measuring Pressure with a Manometer

    A manometer is used to measure the pressure in a tank. The fluid used has a

    specific gravity of 0.85, and the manometer column height is 55 cm, as shown

    in figure. If the local atmospheric pressure is 96 kPa, determine the absolutepressure within the tank.

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    OH kg/m850)0kg/m(0.85)(100)SG( 2

    ghPP atm

    = 96

    kPa

    850

    kg/m3

    9.81

    m/s20.5

    5

    m

    1 N 1 kPa

    1

    kg.m

    /s2

    1000

    N/m2

    = 100.6 kPa

    Solution:

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    Temperature and Zeroth Law of Thermodynamics

    Temperatureis a measure ofhotnessorcoldness

    Thezeroth law of thermodynamicsstates that twobodies are inthermal equilibriumif both have the

    same temperature readingeven if they are not in

    contact.

    Basis for validity of Temperature Measurement More fundamental than 1st and 2nd Laws of

    Thermodynamics

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    Temperature Scale

    Temperature scales used in the SI system areCelsiusandKelvin.

    The absolute Temperature Scale in SI isKelvinand is related to

    Celsius by

    And

    Temperature scale used in the English system areFahrenheitand

    Rankine. The absolute temperature scale isRankineand relatedtoFahrenheitby

    And T(R)= T(oF) 30

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    Temperature Scale Comparison

    1 K = 1oC = 1.8 R = 1.8oF 31

    Boiling point of pure water at

    standard atmospheric pressure

    Freezing point of water

    saturated with air at standard

    atmospheric pressure

    Lower limit of temperature

    Relations among temperature

    scales

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    Self Exercises

    1.A manometer containing oil ( = 850 kg/m3) is attached to a

    tank filled with air. If the oil-level difference between the two

    columns is 36 cm and the atmospheric pressure is 98 kPa,

    determine the absolute pressure of the air in the tank.

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    AIR

    Patm= 98 kPa

    0.36 m

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    2. The water in a tank is pressurized by air, and the pressure is

    measured by a multi-fluid manometer, as shown in the figure.

    Determine thegauge pressureof air in the tank at point 1,

    P1,gau ifh1 = 0.2 m, h2 = 0.3 m and h3 = 0.46 m.

    Given that; Densities of water, oil and mercury to be 1000

    kg/m3, 850 kg/m3 and 13,600 kg/m3, respectively. Patm =

    101.325 kPa. Acceleration of gravity,g = 9.81 ms-2

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    Air

    Water

    Oil

    Mercury

    h1

    h2

    h3

    Patm

    1

    2

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    3. The absolute pressure of the below system is measured to

    be 80 kPa. Determine the differential height, h of the

    mercury column. SG for water is 1.

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    4. A MULTIFLUID container is connected to a U-tube, as

    shown in figure. For the given specific gravities and fluid

    column heights, determine the gage pressure at A. also

    determine the height of a mercury column that would createthe same pressure at A.

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    ENDEND

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    THANK YOU..