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    1

    THERMODYNAMICS AND ENERGY

    • Thermodynamics: The science of

    energy.• Energy: The ability to cause changes.

    • The name thermodynamics stems fromthe Greek words therme (heat) anddynamis (power).

    • Conservation of energy rinci!e: During an interaction energy can changefrom one form to another but the totalamount of energy remains constant.

    • !nergy cannot be created or destroyed.

    • The first !a" of thermodynamics: "ne#pression of the conser$ation of energyprinciple.

    • The first law asserts that energy is athermodynamic property.

    !nergy cannot be created

    or destroyed% it can only

    change forms (the first law).

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    &

    • The second !a" of thermodynamics# 't asserts that energy has quality  as wellas quantity , and actual processes occurin the direction of decreasing uality ofenergy.

    • C!assica! thermodynamics: "macroscopic approach to the study ofthermodynamics that does not reuire aknowledge of the beha$ior of indi$idual

    particles.

    • 't pro$ides a direct and easy way to thesolution of engineering problems and itis used in this te#t.

    • Statistica! thermodynamics:  "microscopic approach based on thea$erage beha$ior of large groups ofindi$idual particles.

    • 't is used in this te#t only in thesupporting role.

    onser$ation of energy

    principle for the human body.

    *eat flows in the direction of

    decreasing temperature.

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    +

    A!ication Areas of Thermodynamics

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    ,

    IM$ORTANCE O% DIMENSIONS AND &NITS•  "ny physical uantity can be characteri-ed by

    dimensions.

    • The magnitudes assigned to the dimensionsare called 'nits.

    • ome basic dimensions such as mass mlength L time t  and temperature T areselected as rimary or f'ndamenta!dimensions while others such as $elocity V energy E  and $olume V are e#pressed interms of the primary dimensions and are calledsecondary dimensions or deriveddimensions.

    • Metric SI system: " simple and logical system

    based on a decimal relationship between the$arious units.

    • Eng!ish system: 't has no apparentsystematic numerical base and $arious unitsin this system are related to each other rather

    arbitrarily.

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    Some SI and Eng!ish &nits

    The ' unit prefi#es are used in all

    branches of engineering.

    The definition of the force units.

    0ork 2orce × Distance

    1 3 1 45m

    1 cal ,.1676 31 8tu 1.9//1 k3

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    The relati$e magnitudes of the force

    units newton (4) kilogramforce

    (kgf) and poundforce (lbf).

    The weight of a unit

    mass at sea le$el.

     " body weighing

    79 kgf on earth

    will weigh only 19

    kgf on the moon.

    W   weight

    m  mass

    g   gra$itationalacceleration

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    ;

    &nity Conversion Ratios All nonprimary units (secondary units) can be

    formed by combinations of primary units.

    2orce units for e#ample can be e#pressed as

    They can also be e#pressed more con$eniently

    as 'nity conversion ratios as

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    • Oen system (contro! vo!'me,: " properlyselected region in space.

    • 't usually encloses a de$ice that in$ol$esmass flow such as a compressor turbine orno--le.

    • 8oth mass and energy can cross theboundary of a control $olume.

    • Contro! s'rface: The boundaries of acontrol $olume. 't can be real or imaginary.

     "n open system (a

    control $olume) with one

    inlet and one e#it.

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    Contin''m• @atter is made up of atoms that are

    widely spaced in the gas phase. Aetit is $ery con$enient to disregard the

    atomic nature of a substance and$iew it as a continuoushomogeneous matter with no holesthat is a contin''m.

    • The continuum ideali-ation allows usto treat properties as point functions

    and to assume the properties $arycontinually in space with no Bumpdiscontinuities.

    • This ideali-ation is $alid as long asthe si-e of the system we deal withis large relati$e to the space

    between the molecules.• This is the case in practically all

    problems.

    • 'n this te#t we will limit ourconsideration to substances that canbe modeled as a continuum.

    Despite the large gaps between

    molecules a substance can be treated as

    a continuum because of the $ery large

    number of molecules e$en in an

    e#tremely small $olume.

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    1&

    DENSITY AND S$ECI%IC GRA)ITY

    Density is

    mass per unit$olume%

    specific $olume

    is $olume per

    unit mass.

    Secific gravity: The ratioof the density of a

    substance to the density ofsome standard substance ata specified temperature(usually water at ,C).

    Density

    Secific "eight: The

    weight of a unit $olumeof a substance.

    Secific vo!'me

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    1+

    STATE AND E.&I(I*RI&M

    • Thermodynamics deals withequilibrium states.

    • E/'i!i0ri'm:  " state of balance.

    • 'n an euilibrium state there are nounbalanced potentials (or dri$ingforces) within the system.

    • Therma! e/'i!i0ri'm: 'f thetemperature is the same throughoutthe entire system.

    • Mechanica! e/'i!i0ri'm# 'f there isno change in pressure at any point ofthe system with time.

    • $hase e/'i!i0ri'm# 'f a systemin$ol$es two phases and when themass of each phase reaches aneuilibrium le$el and stays there.

    • Chemica! e/'i!i0ri'm# 'f thechemical composition of a systemdoes not change with time that is nochemical reactions occur.  " closed system reaching thermal

    euilibrium.

     " system at two different states.

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    1,

    The State $ost'!ate

    • The number of properties

    reuired to fi# the state of asystem is gi$en by the stateost'!ate:

    The state of a simplecompressible system iscompletely specified byt#o independent,intensi!e properties.

    • Sim!e comressi0!esystem# 'f a system in$ol$esno electrical magneticgra$itational motion andsurface tension effects.

    The state of nitrogen is

    fi#ed by two independent

    intensi$e properties.

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    1/

    $ROCESSES AND CYC(ES$rocess: "ny change that a system undergoes from one euilibrium state to another.

    $ath: 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 aswell as the path it follows and the interactions with the surroundings.

    .'asistatic or /'asi1e/'i!i0ri'm rocess# 0hen a process proceeds in such amanner that the system remains infinitesimally close to an euilibrium state at alltimes.

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    • >rocess diagrams plotted byemploying thermodynamic propertiesas coordinates are $ery useful in$isuali-ing the processes.

    • ome common properties that areused as coordinates are temperatureT  pressure "  and $olume V (orspecific $olume ! ).

    • The prefi# iso is often used todesignate a process for which a

    particularproperty remains constant.• Isotherma! rocess: " process

    during which the temperature Tremains constant.

    • Iso0aric rocess:  " process duringwhich the pressure " remains

    constant.• Isochoric +or isometric, rocess:  "

    process during which the specific$olume ! remains constant.

    • Cyc!e: " process during which theinitial and final states are identical.

    The " V diagram of a compression

    process.

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    1;

    The Steady1%!o" $rocess• The term steady  implies no

    change #ith time. The

    opposite of steady isunsteady , or transient .

    •  " large number ofengineering de$ices operatefor long periods of timeunder the same conditionsand they are classified assteady$flo# de!ices.

    • Steady1f!o" rocess: "process during which a fluidflows through a control$olume steadily.

    •teadyflow conditions canbe closely appro#imated byde$ices that are intended forcontinuous operation suchas turbines pumps boilerscondensers and heate#changers or power plants

    or refrigeration systems.

    During a steady

    flow process fluid

    properties within

    the control

    $olume may

    change withposition but not

    with time.

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    16

    TEM$ERAT&RE AND THE 2EROTH (A3 O%

    THERMODYNAMICS• The 4eroth !a" of thermodynamics: 'f two bodies are in thermal

    euilibrium with a third body they are also in thermal euilibrium witheach other.

    • 8y replacing the third body with a thermometer the -eroth law can berestated as t#o bodies are in thermal equilibrium if both ha!e the sametemperature reading e!en if they are not in contact .

    Two bodies reaching

    thermal euilibrium

    after being brought

    into contact in an

    isolated enclosure.

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    1=

    Temerat're Sca!es•  "ll temperature scales are based on

    some easily reproducible states such asthe free-ing and boiling points of water:the ice point and the steam point. 

    • Ice oint: " mi#ture of ice and water thatis in euilibrium with air saturated with$apor at 1 atm pressure (9C or +&C2).

    • Steam oint: " mi#ture of liuid waterand water $apor (with no air) ineuilibrium at 1 atm pressure (199C or

    &1&C2).• Ce!si's sca!e: in ' unit system

    • %ahrenheit sca!e: in !nglish unit system

    • Thermodynamic temerat're sca!e: "temperature scale that is independent ofthe properties of any substance.

    • 5e!vin sca!e (') Ran6ine sca!e (!)•  " temperature scale nearly identical to

    the el$in scale is the idea!1gastemerat're sca!e. The temperatureson this scale are measured using aconstant$olume gas thermometer.

    " $ersus T plots

    of the

    e#perimental

    data obtained

    from a constant$olume gas

    thermometer

    using four

    different gases

    at different (but

    low) pressures.

     " constant$olume gas thermometer would

    read &;+.1/C at absolute -ero pressure.

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    &9

    omparison of

    temperature

    scales.

    • The reference temperature in the original el$in scale was the ice point 7 

    &;+.1/ which is the temperature at which water free-es (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 phases of water

    coe#ist in euilibrium) which is assigned the $alue &;+.17 .

    omparison of

    magnitudes of

    $arious

    temperature

    units.

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    &1

    $RESS&RE

    The normal stress (or EpressureF) on the

    feet of a chubby person is much greaterthan on the feet of a slim person.

    ome basic

    pressure

    gages.

    $ress're: " normal force e#erted

    by a fluid per unit area

    76 kg 1+7 kg

     "feet+99cm&

    9.&+ kgfcm& 9.,7 kgfcm&

    " 76+999.&+ kgfcm&

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    &&

    • A0so!'te ress're: The actual pressure at a gi$en position. 't ismeasured relati$e to absolute $acuum (i.e. absolute -ero pressure).

    • Gage ress're: The difference between the absolute pressure andthe local atmospheric pressure. @ost pressuremeasuring de$ices are

    calibrated to read -ero in the atmosphere and so they indicate gagepressure.

    • )ac''m ress'res: >ressures below atmospheric pressure.

    Throughout

    this te#t the

    pressure P  

    will denote

    absolute

     pressure 

    unless

    specifiedotherwise.

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    &+

    )ariation of $ress're "ith Deth

    2reebody diagram of a rectangular 

    fluid element in euilibrium.

    The pressure of a fluid at rest

    increases with depth (as a

    result of added weight).

    0hen the $ariation of density

    with ele$ation is known

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    &,

    'n a room filled with

    a gas the $ariation

    of pressure with

    height is negligible.

    >ressure in a liuid

    at rest increases

    linearly with

    distance from thefree surface.

    The pressure is the

    same at all points on

    a hori-ontal plane in

    a gi$en fluid

    regardless of

    geometry pro$ided

    that the points are

    interconnected by the

    same fluid.

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    &/

    $asca!8s !a": The pressure applied to a

    confined fluid increases the pressure

    throughout by the same amount.

    Hifting of a large weight

    by a small force by the

    application of >ascalIs

    law.

    The area ratio A& A1 is

    called the ideal mechanical

    ad!antage of the hydrauliclift.

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    &7

    The Manometer 

    'n stackedup fluid layers the

    pressure change across a fluid layer

    of density  ρ  and height h is gh.

    @easuring the

    pressure drop across a

    flow section or a flow

    de$ice by a differential

    manometer.

    The basic

    manometer.

    't is commonly used to measure small and

    moderate pressure differences. " manometer

    contains one or more fluids such as mercury water

    alcohol or oil.

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    &;

    Other $ress're Meas'rement Devices

    Jarious types of 8ourdon tubes used

    to measure pressure.

    • *o'rdon t'0e: onsists of a hollow metal tube

    bent like a hook whose end is closed and

    connected to a dial indicator needle.

    • $ress're transd'cers: ressure transducers are smaller and faster

    and they can be more sensiti$e reliable andprecise than their mechanical counterparts.

    • Strain1gage ress're transd'cers# 0ork by

    ha$ing a diaphragm deflect between two

    chambers open to the pressure inputs.

    •$ie4oe!ectric transd'cers: "lso called solidstate pressure transducers work on the principle

    that an electric potential is generated in a

    crystalline substance when it is subBected to

    mechanical pressure.

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    &6

    THE *AROMETER AND ATMOS$HERIC $RESS&RE

    •  "tmospheric pressure is measured by a de$ice called a 0arometer % thus the

    atmospheric pressure is often referred to as the barometric pressure.

    •  " freuently used pressure unit is the standard atmosphere which is defined asthe pressure produced by a column of mercury ;79 mm in height at 9C ( ρ *g 

    1+/=/ kgm+) under standard gra$itational acceleration (g % =.69; ms&).

    The basic barometer.

    The length or thecrosssectional area

    of the tube has no

    effect on the height

    of the fluid column of

    a barometer

    pro$ided that thetube diameter is

    large enough to

    a$oid surface tension

    (capillary) effects.

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    &=

    $RO*(EM1SO()ING TECHNI.&E

    • tep 1: >roblem tatement

    • tep &: chematic• tep +: "ssumptions and "ppro#imations

    • tep ,: >hysical Haws

    • tep /: >roperties

    • tep 7: alculations

    • tep ;: Keasoning Jerification and Discussion

    EES +Engineering E/'ation So!ver, (>ronounced as ease): 

    !! is a program that sol$es systems of linear or nonlinearalgebraic or differential euations numerically. 't has a large

    library of builtin thermodynamic property functions as well as

    mathematical functions.

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    +9

    S'mmary• Thermodynamics and energy

     "pplication areas of thermodynamics

    • 'mportance of dimensions and units ome ' and !nglish units Dimensional homogeneity

    roperties of a system

    • Density and specific gra$ity• tate and euilibrium

    The state postulate

    • >rocesses and cycles

    The steadyflow process

    • Temperature and the -eroth law of thermodynamics Temperature scales

    • >ressure

    Jariation of pressure with depth

    • The manometer and the atmospheric pressure

    • >roblem sol$ing techniue