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Fluids.

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Presentation on theme: "Fluids."— Presentation transcript:

1 Fluids

2 Definition Has no fixed shape Ability to flow

3 Density (ρ) Mass per unit volume ρ = m/V SI unit – kg/m3
Specific to different materials (pg. 301) What is the mass of a solid iron wrecking ball of radius 18cm?

4 Specific Gravity Ratio of density of a substance to the density of water (1000 kg/m3) What is the specific gravity of whole blood?

5 Pressure Force per unit area: P = F/A Unit N/m2 = pascal (Pa)
Fluids exert pressure in all directions Pressure due to liquid at any depth, h, is due to the weight of the liquid above it

6 Equation F = mg m = ρV V = Ah F = ρAhg P = F / A P = ρAhg/A
P = ρhg (for liquids) Called Gauge Pressure

7 Pressure is directly proportional to density and depth
Pressure at equal depths in the same liquids is the same

8 At the same height, which experiences a greater water pressure at the bottom?

9 Example The surface of a water storage tank is 30m above the faucet in the kitchen. Calculate the water gauge pressure in the faucet.

10 Atmospheric Pressure Unit – atmosphere (atm) 1atm = 101.3 kPa
If the surface of a liquid is open, the total pressure is the sum of the atmospheric and gauge pressures P = Pa + ρgh

11 Example What is the total pressure on a scuba diver in a lake at a depth of 8.00? (standard atmospheric pressure)

12 Pascal’s Principle Pressure applied to a confined fluid increases the pressure throughout by the same amount Pout = Pin F1 = F2 A A2

13 Small force over small area is the same as a large force over a large area - Hydraulics

14 Example The area of the output piston is 20x that of the input cylinder. What force would need to be applied to lift a 1800kg car?

15 Buoyancy Upward net force on objects within a liquid
Occurs because pressure in a fluid increases with depth Since the bottom is deeper, more force is pushing up than force on the bottom pushing down Net upward force pushes objects up

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18 Archimedes Principle Weight of fluid displaced is equal to the volume of the object

19 FB = ρfluidgVsubmerged

20 Example A 70kg statue lies at the bottom of the sea. Its volume is 3.0 x 10-2 m3. How much force is needed to lift it? When a crown of mass 14.7kg is submerged in water, an accurate scale reads only 13.4kg. Is the crown gold?


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