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Pressure P = Force per unit area = F/A SI units: = N/m 2 = Nm -2 = 1 pascal = 1 Pa.

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Presentation on theme: "Pressure P = Force per unit area = F/A SI units: = N/m 2 = Nm -2 = 1 pascal = 1 Pa."— Presentation transcript:

1 Pressure P = Force per unit area = F/A SI units: = N/m 2 = Nm -2 = 1 pascal = 1 Pa

2 Ex. Calculate the pressure in Pa exerted on the ground by a 1.2 kg book that has length 6.0 cm, a width 8.0 cm and a height 3.0 cm when… a/ …it is lying on the side with the largest area. b/ Repeat for when it is lying on its smallest-area side.

3 Pascal’s Principle - The pressure applied to a fluid (like water or air) in a closed container is transmitted equally to every point of the fluid and to the walls of the container. Ex: Two cylinders with moveable pistons that contain a fluid and are connected: The pressure is the same in both cylinders. But if the areas are different, then the forces will differ.

4 If you call the pressure in the left-hand cylinder P left, and the pressure in the right-hand cylinder P right, then Pascal’s principle states that: P left = P right F L /A L = F R /A R Ex. If a force of 2.0 N is exerted on an area A L = 0.10 m 2, what force is needed to balance it on the other side if A R = 5.0 m 2 ?

5 Ex. Car breaks transmit forces using this principle.

6 Conversion: 1 atmosphere = 1.01x10 5 Nm -2 = 101 kPa = 760 mm Hg Ex. How much force (in N) is exerted on an inch squared at sea level by the pressure of the atmosphere (1 inch = 2.54 x 10 -2 m)? Use 1 N = 0.225 lbs to convert to this force to pounds.

7 Ex. The weight of the atmosphere above one inch squared is 14.7 pounds. This force is transmitted everywhere in the air at sea level.

8 Ex. Bernoulli’s Principle: an increase in the speed of the fluid occurs simultaneously with a decrease in pressure. Ex. A fluid flows from a thicker tube into a smaller one. What happens to its speed as in enters the smaller tube? What happens to its KE? If it is moving with a greater v forward, will it exert the same pressure on the walls of the tube? v v

9 Ex. Wings.

10 Ex. Curve balls:

11 Q: Where does air pressure come from? A: When a gas molecule bounces off of a surface, it undergoes a change in v: Ex. Draw  v:  v = v f – v i = v f + (-v i )   v --> m  v -->  p --> impulse exerted by wall on molecule  = -impulse of molecule on wall --> F  t --> Pressure What determines the amount of the pressure? 1. higher T --> greater KE --> faster v --> more P 2. more frequent collisions (b/c smaller space)--> greater P vfvf vivi vfvf -v i vv wall impulse molecule impulse

12 Homework: Read pages: 280-283 in your text. On page 288, do 14-16, 21, 22 and 27


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