Chapter 16 - Hydrostatics and Hydraulics (322-333) Flashcards

1
Q

Hydrostatics

A

fluid statics- the science of fluid at rest
subset of fluid mechanics
conditions under which fluids are at stable equilibrium

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2
Q

hydraulics

A

science of fluid in motion
mechanical properties of liquids
used for generation, control and transmission of power by the use of pressurized liquids

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3
Q

Weight of water per gallon

A

8.34 lbs

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4
Q

weight of one cubic foot of water

A

62.4 lbs

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5
Q

one foot of water height

A

0.434 lbs per square inch

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6
Q

hydrostatic pressure

A

pressure exerted by water
force per unit area
square inch (psi)
Newtons per square meter

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7
Q

psi to N/m2 conversion

A

0.000145 psi = N/m2

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8
Q

To calculate pressure

A

P= force / area
For hydraulics F= weight 62.4 lbs/ft3

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9
Q

Toricelli’s Law

A

velocity of a liquid flowing under the force of gravity out of an opening in a tank is proportional to the squre root of the vertical distance between the liquid surface and the center of the opeing and to the squre root of tiwce the accelarion caued by gravity
v= square root of 2gh

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10
Q

Head

A

distance below the water surface

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11
Q

Berniulli’s principle

A

total energy in a given point in a fluid is the energy associated with movement of the fluid, plus energy from pressure in the fluid, plus energy from the height of the fluid relative to an arbitrary datum

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12
Q

Head pressure

A

hp = p/w
where p - gauge pressure and w = weight of water

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12
Q

Velocity head

A

velocity of a fluid expressed in terms of the head or static pressure requied to produce that velocity
hv = v^2/2g

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12
Q

Laminar flow

A

streamline flow
parallel layers with no disruption

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13
Q

Turbulent flow

A

occurs at highter velocities where eddies or small packets of fluid particles lead to lateral mixing

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13
Q

Reynolds number

A

Re<2000- laminar
2000<RE<4000- transitional
Re>4000 turbulent

14
Q

Flow rates and flow pressures

A

direct relationship
Q1/Q2 = square root of P1 /square root of P2

15
Q

Bernouilli’s Principle

A

For an inviscid flow, an increase in the speed of the fluid occurs simultaneously with a decrease in the fluid’s potential energy