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Phys 250 Ch10 p1 Chapter 10: Fluids Fluids: substances which flow Liquids: take the shape of their container but have a definite volume Gases: take the.

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Presentation on theme: "Phys 250 Ch10 p1 Chapter 10: Fluids Fluids: substances which flow Liquids: take the shape of their container but have a definite volume Gases: take the."— Presentation transcript:

1 Phys 250 Ch10 p1 Chapter 10: Fluids Fluids: substances which flow Liquids: take the shape of their container but have a definite volume Gases: take the shape and volume of their container Pressure in a fluid: force per area P = F/A Force = normal force, pressure exerts a force perpendicular to the surface. pressure of the bottom of a container on a liquid balances the pressure the liquid exerts on the container bottom Units for pressure: 1 N/m 2 = 1 Pa 1 Bar = 10 5 Pa ~ atmospheric pressure (14.7 psi)* 1 atmosphere = 1.01 E5 Pa 1 mm Hg= 1.33E2 Pa 1 torr= 1.33E2 Pa 1 lb/in 2 (psi)= 6.89 E3 Pa *atmospheric pressure varies from.970 bar to 1.040 bar

2 Phys 250 Ch10 p2 Most pressure gages detect pressure differences between the measured pressure and a reference pressure. absolute pressure: the actual pressure exerted by the fluid. gauge pressure: the difference between the pressure being measured and atmospheric pressure. P = P gauge + P atm Some important aspects of pressure in a fluid The forces a fluid at rest exerts on the walls of its container (and visa versa) always perpendicular to the walls. An external pressure exerted on a fluid is transmitted uniformly throughout the volume of the fluid. The pressure on a small surface in a fluid is the same regardless of the orientation if the surface.

3 Phys 250 Ch10 p3 Density

4 Phys 250 Ch10 p4 Pressure and Depth A fluid supports itself against its weight with pressure. The fluid also must support itself against external pressure P = F/A = P external + weight of fluid w = mg =  VgV = Ah P = P external +  gh   P =  g  h A P externa l P h

5 Phys 250 Ch10 p5 Example: A tank is filled with water to a depth of 1.5 m. What is the pressure at the bottom of the tank due to the water alone? Example: How high above an IV insertion point into the patient’s arm must the saline bag be hung if the density of the saline solution is 1E3 kg/m3 and the gauge pressure inside the patient's vein is 2.4E3 Pa?

6 Phys 250 Ch10 p6 Example: An application of pressure in a fluid is the hydraulic press. The smaller piston is 3 cm in diameter, and the larger piston is 24 cm in diameter. How much mass could be lifted by a 50 kg woman putting all her weight on the smaller piston? p F 1 = PA 1 F 2 = P A 2 Pascal’s Principle: The pressure applied at one point in an enclosed fluid is transmitted to every part of the fluid and to the walls of the container.

7 Phys 250 Ch10 p7 Buoyant force: pressure balances gravity for a fluid to support itself. F net = w =  Vg F net =  fluid Vg Archimedes’ principle: Buoyant force = weight of fluid displaced F buoyant = V  g Example: An object of density  is submerged in a liquid with density  0. What is the effective weight of the object in terms of the densities and the original weight of the object.

8 Phys 250 Ch10 p8 Example: Icebergs are made of freshwater (density of 0.92 E3 kg/m 3 at 0ºC). Ocean water, largely because of dissolved salt, has a density of 1.03E3 kg/m 3 at 0ºC. What fraction of an iceberg lies below the surface?

9 Phys 250 Ch10 p9 Surface Tension: attraction of molecules in liquid for each other result in imbalance in the net force for charges near the surface. Surface Tension is a force per unit length. Example: lifting a ring of circumference C out of a liquid surface Surface Tensions  = F/2C Capillary Action: F y = T  mg = 2  r  cos  –  r 2 hg =0 F   


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