Lecture 3 Flashcards

(27 cards)

1
Q

what is bernoullis equation derived from

A

forces acting on a fluid element apply newtons 2nd law

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2
Q

bernoullis very similar to

A

first law of thermodynamics

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3
Q

assumptions for bernoullis equation

A

ideal fluid (inviscid) (though modified later to include losses)
steady state
incompressibly
1D uniform flow

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4
Q

bernoullis equation

A

pressure energy + kinectic energy + potential energy = total enery (constant)

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5
Q

bernoullis equation pressure formalism

A

pressure + 0.5densityC^2 + density * g * height = constant

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6
Q

for gases what term can cancel out of bernoullis equation and why

A

potential energy term as density is small therefore can remove

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7
Q

fan delivery pressure

A

pressure straight after fan (anything about deliver is the fluids characteristics straight after the fan)

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8
Q

if delivering to large vessel what is velocity in the vessel

A

0

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9
Q

litres to m^3

A

divide by 1000

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10
Q

if velocity increases then

A

pressure must decrease

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11
Q

if cross sectional area increases

A

velocity decreases

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12
Q

cavitation occurs when

A

pressure gets so low that liquid starts to boil (due to high velocity)

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13
Q

SFEE

A

steady flow energy equation (bernoullis equation with losses)

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14
Q

major losses due to

A

roughness of pipe

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15
Q

relative roughness

A

roughness/diameter

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16
Q

SFEE assumptions

A

incompressible fluid
steady state
2D flow
could be turbulent

17
Q

where do pressure losses come

A

frictional effects
inertial losses
dissipation of energy by turbulence

18
Q

frictional losses

A

due to viscosity (low flow rates)

19
Q

inertial losses

A

movement of the fluid (turbulence high flow rate)

20
Q

work and energy from SFEE

A

times everything by volume flow rate = heat in + (- work done by the system) or heat in plus work done on the system

21
Q

reservoir

22
Q

actual work =

A

work with no losses / efficiency

23
Q

first law of thermodynamics

A

energy cannot be created nor destroyed merely converted from one form to another

24
Q

mass flow rate =

A

density * volume flow rate

25
laminar flow down a pipe use
poiseuille equation which simplifies down to change in pressure = 64/Re
26
volume flow rate symbol
V with dot over the top or Q
27
if working out pressure required to maintain flow rate what must be added
pressure due to major and minor losses plus the pressure needed to accelerate the flow to desired flow rate