lec -1- introduction & fluid properties.pptx
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AN INTRODUCTIONFluid Mechanics
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,i&ni-cance of Fluid Mechan
Analysis of Fluid Flow is essential in numerous daily encounters. e/&
0 Desi&nin& of aero%lanes/
0 Desi&nin& irri&ation canals. dams. and water su%%ly systems/
0Desi&nin& turbines. heat e1chan&ers. and +uid coolin& systems/
0 Desi&nin& of Air 2Conditionin& ,ystem/
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)ranches Of Fluid Mechanics
Followin& are some maor Di*isions of Fluid mechanics0 Fluid statics0 )ranch of +uid mechanics which deals with res%onse of +uid at rest only
0 Fluid 3inematics0 )ranch of +uid mechanics that deals with res%onse of +uid when they are in motion withou
ener&ies and forces in them/
0 4ydrodynamics0 )ranch of +uid mechanics that deals with res%onse of +uid when they are in motion consid
and forces in them
0 4ydraulics0 )ranch which deals with res%onse of water either in rest or in motion/
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Fluid6
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Di'erence )etween a solid 9 Fluid (8i:uid or ;as!
,hearstress
,hearstress
A%%lied shear stress%roduces a%ro%ortionaldeformation (strain!/
A%%lied shear stress%roduces a %ro%ortionalcontinuously increasin&deformation (strain!/
,olids Fluid
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Com%arison
8I=UID,
o It can +ow at normal tem%erature/
oMolecules are distinctly a%art/
oRelati*ely less molecular attraction/
o,li&htly com%ressible/
o 8i:uids con-rm sha%e of container/
o 8i:uids cannot sustain shear force/
,O8ID
oIt cannot +ow at normal tem%erature/
oMolecules are close to each other/
oMore molecular attraction/
o4i&hly com%ressible/
oIt is not %ossible in case of solid because solid hassha%e/
o,olid can sustain shear force/
CIIT SAHIWAL
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Com%arison
8I=UID,
o 8i:uids ha*e de-nite *olume at any tem%erature and %ressure/
oMolecules are close toðer/
oMore molecular attraction/
o 8ess com%ressible
o 8ess di'usion
;A,?,
o;ases do not ha*e de-nite *olume/
oMolecules are far a%art/
o8ess molecular attraction/
o4i&hly com%ressible/
o4i&h di'usion/
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5ro%erties of +uids There are two ty%es of +uidso 8i:uids e1hibit a free surface/
o;asses need a lid to be contained/
)ut same %rinci%les often a%%ly to both/
Followin& are some im%ortant %ro%erties/oDensity
o,%eci-c *olume
o,%eci-c wei&ht
o,%eci-c &ra*ity
oCom%ressibility
oBiscosity
o,urface tension
o 5ressure
o)uoyancy
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,%eci-c Bolume
,%eci-c *olume is de-ned as the ratio of the Bolume of a substanceMass/
Mathematically &i*en as
7here is a ;ree3 letter termed as JKNu’’.
Its units are mEL&. ftELslu&. cmEL&/
Relation between s%eci-c *olume 9 density is &i*en as
Find out the s%eci-c *olume. for the %re*ious stated e1am%le/
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,%eci-c wei&ht
The s%eci-c wei&ht (wei&ht! of a li:uid may be de-nes as the wei&*olume (at standard %ressure 9 tem%erature!. mathematically stat
For all %ur%oses the s%eci-c wei&ht of the water is considered to beNLmE/
Example in an e1%eriment. the wei&ht of / mE of a certain li:uid
found to be #@/> KN, -nd its s%eci-c wei&ht and density/ Bolume G /mE . wei&ht G #@/> H #E
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Com%ressibilityCom%ressibility of a li:uid may be de-ned as the "ariation in its "!ith "ariation o pressure#
A li:uidKs com%ressibility is measured in terms of its )ul3 Modulus oelasticity/ Com%ressibility de-ned as
The bul3 modulus of elasticity is the % is its reci%rocal/
The *ariation in the *olume of water. with the *ariation of %ressuresmall that for all %ractical %ur%oses it is ne&lected/ Thus water is coto be incom%ressible +uid/
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BiscosityConsider an e1%eriment in which you ha*e four ars -lled with followin&o7atero ,yru%
o4oney
oOil
oNow if we in*ert all of the four ars. what will be the rate at which the +uid +ows out
oIs it same or all o them or it "aries&
oIf we analyQe we -nd out that there is some +uid characteristic that controls the +ow
as "iscosity# And it is clear from the abo*e e1%eriment that the denser the +uid theBiscosity/
o There are two assum%tionso There is no relati*e motion between the solid boundary and adacent +uid layer/
o ,hear stress between two adacent layers is directly %ro%ortional to the rate of shear in the %er%endicular to that of motion/
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NewtonKs 8aw of *iscosityConsider two 5lates. one -1ed and other mo*able.-lled with +uid/ A force F bein& a%%lied on u%%er%late. mo*in& it with uniform *elocity/
?1%eriments ha*e shows . .
Abo*e e:uation is termed as NewtonKs law of*iscosity/ Followin& NewtonKs law i/e/
inematic *iscosity. ratio bLw absolute *iscosity (!and density (!. mathematically &i*en as
)A4AUDDIN SAARIA UNIB?R,IT 8A4OR? CAM5U,
7here.
A G conta G &a% b
F G a%%lieU G *eloc
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Ba%our 5ressure Consider a +uid. a %ortion. (as shown in the -&ure!
,ome of the molecules (more ener&etic! 3ee% on lea*in&the surface/ Formin& *a%ours/
Now consider some water in a closed container/ 5articlescontinue to brea3 away from the surface of the li:uid 2 butthis time they are tra%%ed in the s%ace abo*e the li:uid/*ressure exerted )y these "apors is termed as "aporpressure/
As the &aseous %articles bounce around. some of them willhit the surface of the li:uid a&ain. and be tra%%ed there/
There will ra%idly be an e:uilibrium set u% in which thenumber of %articles lea*in& the surface is e1actly balancedby the number reoinin& it/
In this e:uilibrium. there will be a -1ed number of the&aseous %articles in the s%ace abo*e the li:uid/ 7henthese %articles hit the walls of the container. they e1ert a%ressure/ This %ressure is called the saturated *a%or
%ressure/ )A4AUDDIN SAARIA UNIB?R,IT 8A4OR? CAM5U,
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,aturated *a%our 5ressure 9)oilin& 5oint
A li:uid boils when its saturated *a%or %ressure becomes e:ual to te1ternal %ressure on the li:uid/ 7hen that ha%%ens. it enables bub*a%or to form throu&hout the li:uid 2 those are the bubbles you seeli:uid boils/
If the e1ternal %ressure is hi&her than the saturated *a%or %ressurebubbles are %re*ented from formin&. and you ust &et e*a%oration surface of the li:uid/ If the li:uid is in an o%en container and e1%osnormal atmos%heric %ressure. the li:uid boils when its saturated *a
%ressure becomes e:ual to # atmos%here (or ##E 5a or ##/E>C/ 7hene*er we ust tal3 about Vthe boilin& %ointVwe always assume that it is bein& measured at e1actly # atmos%he%ressure/ In %ractice. of course. that is rarely e1actly true/
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5ressureFluid %ressure P at a %oint is the ratio of normal force to area as thea%%roaches to a small *alue/
Units are Psi or N/m2 as explained in the picture.
Unli3e stress howe*er. %ressure acts in all directions.
not +ust the direction o the applied orce#
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5ressure 3ey %oints
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5ressure ey 5oints (contd/!
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)uoyancyAn obect submer&ed in li:uid feels an u%ward force called buoyan
The buoyancy force is e1actly e:ual to the wei&ht of li:uid dis%laceobect/
Obects sin3 if the buoyancy force is less than their own wei&ht/
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=U?,TION,6
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