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Chapter 11.  Kinetic Energy – energy of motion  Formula:KE = 1/2mv 2  Units of KE =the joule  m = mass in kg  v = velocity in m/s.

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Presentation on theme: "Chapter 11.  Kinetic Energy – energy of motion  Formula:KE = 1/2mv 2  Units of KE =the joule  m = mass in kg  v = velocity in m/s."— Presentation transcript:

1 Chapter 11

2  Kinetic Energy – energy of motion  Formula:KE = 1/2mv 2  Units of KE =the joule  m = mass in kg  v = velocity in m/s

3  Potential Energy – energy of position, or stored energy  Formula: Ug = mgh  Units of Ug are the joule  m = mass in kg  g = gravity (9.8 m/s 2 )  h = height in meters

4  With potential energy, the reference level is important. Remember, you may not always start off at 0 meters.  Velocity is what affects KE the most. Why? Look at the formula…  Height is what determines potential energy. Should the mass or gravity of an object change?

5  An object has the most KE when it is moving the (fastest/slowest)?  Ug will be greatest when an object is (highest/lowest) and (moving/not moving)?  Energy is conserved. This means energy is converted from KE to Ug and vice-versa.

6  A 90 kg rock climber climbs 45 m up to the top of a hill. He then walks 85 m from the top of the hill to the bottom. If the initial height is the reference level, find the Ug at the top of the hill and at the bottom.

7 start finish Reference level

8  At the top:  m = 90 kg  g= 9.8 m/s 2  h = 45 m  Ug = mgh  Ug = 90 x 9.8 x 45  Ug = 39,690 J

9  At the bottom:  m = 90 kg  g = 9.8 m/s 2  h = 40 m ????  Ug = mgh  Ug = 90 x -9.8 x 40  Ug = -35,280 J

10  A 50 kg artillery shell is shot from a cannon at Earth’s surface to a height of 425 m.  What is the gravitational potential energy of the system when the shell is at this height?  What is the change in potential energy when it falls to a height of 225 m?

11  a. 208,250 J  b. -98,000 J

12

13 A B C

14 A B C

15

16 p. 269 #’s 38- 40, 42, 46-49  Converting km/hr to m/s : multiply by 1000 then divide by 3600?  Use F = ma to find mass


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