Fun With Fluids.pptx

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    FUN WITH FLU

    opic: Application Of Bernoulli’s T  In Bloo Flo!

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    B":

    #amsi $rishna %haitan"a BT&'%Sai -a.ha/a BT&'

    Nitish 1N BT&

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    Introuction:

    •   In fluid dynamics, Bernoulli's principle states that an

    the speed of a fluid occurs simultaneously with a decrein pressure or a decrease in the fluid's potential energ

    •   It can be derived from the principle of conservation of

    states that, in a steady flow, the sum of all forms of en

    along a streamline is the same at all points on that

      streamline. This requires that the sum of   kinetic energy, potential

    energy and internal

      energy remains constant.

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    Applications : 

     Bernoullis theorem is the reason behind the flight of the

    The wings of the airplanes are shaped in

    such a way so as to make the lift easier 

     The spin on the ball is also due to

    Bernoullis theorem.

    !urprising , Bernoullis Theorem is also

    applicable in the flow of blood and also in heart attacks .

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    B)-NOULLI’S TH)O-)( IN BLOOD FLOW

     Bloo pla"s an important role in the transport onutrients in the 4o"1 With each heart4eat the 4

    5o!s throu.h the arteries6 /eins an the lar.e nof capillaries !hich are a part of the circulator"s"stem1

    Blood pressure is measured using a type of gauge" us

    calibrated in mm #g.

    Two values of blood pressure are measured$ the ma%im

    pressure when the heart is pumping,

      which is called systolic pressure; and the

      pressure when the heart is in the resting

      part of the cycle, which is called

    diastolic pressure.

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     Durin. a fe! cases6 the cholesterol carr"in.lipoproteins attach themsel/es to the !alls of th/eins6 cells an arteries an hence pla.ue forms

    the 4loo /essels1 The smooth !alls of the 4loo/essels 4ecome rou.h an restricts the 4loo 5o The arter" is constricte as a result of anaccumulation of pla7ue on its inner !alls1

    Bloo 5o! in a health" 4loo /essel is  foun to 4e laminar as lon. as no

    o4struction to the 5o! has occurre 1

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    In case of a constricte arter" 6accorin. to the resease/ere narro!in. ma" occur an the arterial cross8s

      4e reuce 4" 921

      Therefore 6 from the continuit" e7uation :  A& ; A0#0 an A0;

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     point & 4e the open portionpoint 0 4e the constricte re.ion

    o assume streamline 5o! of 4loo1

    rnoulli’s )7uation can 4e appliepoints & an 01

    C.h& C/& 0 ; 0 C.h0  C/0

    0

     

    onsier h&;h0

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    l/in. for pressure iEerence 4et!een points & an 0 6

    ; 0 G & ; C /& 0  8 C/0

    0

    ;  C /& 0  8 /0

     6 su4stitutin. e7uation @ 6 !e .et

      ; C /& 0

      8

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    mparin. this result !ith the a/era.e pressure 6 !e .et

      = *  ; = &219

      ; 8+ is + pressure rop 4et!een the tissue outsie the /esie the constriction can cause the 4loo /essel to colomentar" interruption in the 4loo 5o! 1this point the 4loo /elocit" 4ecomes ero 6

    s pressure rises a.ain an /essel reopens1the 4loo rushes throu.h the constricteter" 6 the internal pressure rops an arter"oses 1is phenomenon is calle /ascular 5utter1

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    The continue openin. an closin. of arter" can contr4ulence of 4loo an its eEects 1

    Therefore the /ascular 5utter must 4e taKen seriousl" heart attacKs 1

    The relation 4et!een tur4ulent 5o! occurrin. throu.h the arter" constriction an the 4uil up of pla.ue is th  for atherosclerosis an heart attacKs1

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     THAN$ MOU