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What happens if the ball does not fall down, but rolls down a ramp, as shown in Figure 11-10 If there is no friction, there are no external forces acting on the system Thus, the system remains closed and isolated The ball still moves down a vertical distance of 200 m, so its loss of potential energy is 200 J Therefore, it gains 200 J of kinetic energy As long as there is no friction, the path that the ball takes does not matter Roller coasters In the case of a roller coaster that is nearly at rest at the top of the first hill, the total mechanical energy in the system is the coaster s gravitational potential energy at that point Suppose some other hill along the track were higher than the first one The roller coaster would not be able to climb the higher hill because the energy required to do so would be greater than the total mechanical energy of the system Skiing Suppose you ski down a steep slope When you begin from rest at the top of the slope, your total mechanical energy is simply your gravitational potential energy Once you start skiing downhill, your gravitational potential energy is converted to kinetic energy As you ski down the slope, your speed increases as more of your potential energy is converted to kinetic energy In ski jumping, the height of the ramp determines the amount of energy that the jumper has to convert into kinetic energy at the beginning of his or her flight Pendulums The simple oscillation of a pendulum also demonstrates conservation of energy The system is the pendulum bob and Earth Usually, the reference level is chosen to be the height of the bob at the lowest point, when it is at rest If an external force pulls the bob to one side, the force does work that gives the system mechanical energy At the instant the bob is released, all the energy is in the form of potential energy, but as the bob swings downward, the energy is converted to kinetic energy Figure 11-11 shows a graph of the changing potential and kinetic energies of a pendulum When the bob is at the lowest point, its gravitational potential energy is zero, and its kinetic energy is equal to the total mechanical.



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energy in the system Note that the total mechanical energy of the system is constant if we assume that there is no friction You will learn more about pendulums in 14 Loss of mechanical energy The oscillations of a pendulum eventually come to a stop, a bouncing ball comes to rest, and the heights of rollercoaster hills get lower and lower Where does the mechanical energy in such systems go Any object moving through the air experiences the forces of air resistance In a roller coaster, there are frictional forces between the wheels and the tracks When a ball bounces off of a surface, all of the elastic potential energy that is stored in the deformed ball is not converted back into kinetic energy after the bounce Some of the energy is converted into thermal energy and sound energy As in the cases of the pendulum and the roller coaster, some of the original mechanical energy in the system is converted into another form of energy within members of the system or transmitted to energy outside the system, as in air resistance Usually, this new energy causes the temperature of objects to rise slightly You will learn more about this form of energy, called thermal energy, in 12 The following strategies will be helpful to you when solving problems related to conservation of energy





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1 Carefully identify the system Make sure it is closed In a closed system, no objects enter or leave the system 2 Identify the forms of energy in the system 3 Identify the initial and final states of the system 4 Is the system isolated a If there are no external forces acting on the system, then the system is isolated and the total energy of the system is constant Ebefore Eafter b If there are external forces, then the following is true Ebefore W Eafter 5 If mechanical energy is conserved, decide on the reference level for potential energy Draw bar graphs showing initial and final energy like the bar graphs shown to the right

It s easiest to work this question from the bottom up, as the must go here comments indicate 54 Given:

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Conservation of Mechanical Energy During a hurricane, a large tree limb, with a mass of 220 kg and a height of 133 m above the ground, falls on a roof that is 60 m above the ground a Ignoring air resistance, find the kinetic energy of the limb when it reaches the roof b What is the speed of the limb when it reaches the roof

Sketch the initial and final conditions Choose a reference level Draw a bar graph Known:

Note that in all cases the mathematical interpretation corresponds to the graphical interpretation of the problem, within the limits of accuracy of the graphical method

PEi After (final)

class Grandfather { static String name = "gf "; String doStuff() { return "grandf "; } } class Father extends Grandfather { static String name = "fa "; String doStuff() { return "father "; } } public class Child extends Father { static String name = "ch "; String doStuff() { return "child "; } public static void main(String[] args) { Father f = new Father(); Systemoutprint(((Grandfather)f)name + ((Grandfather)f)doStuff()) ; 16 Child c = new Child(); 17 Systemoutprintln(((Grandfather)c)name + ((Grandfather)c)doStuff() + ((Father)c)doStuff()); 18 } } 2 3 4 5 6 7 8 9 10 11 12 13 14 15

Unknown:

a Set the reference level as the height of the roof Solve for the initial height of the limb relative to the roof h hlimb hroof 133 m 60 m Substitute hlimb 133 m, hroof 73 m Solve for the initial potential energy of the limb PEi mgh (220 kg)(980 m/s2)(73 m) Substitute m 16 103 J

60 m

73 m

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