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12 Work-Energy Theorem How can you apply the work-energy theorem to lifting a bowling ball from a storage rack to your shoulder 13 Potential Energy A 900-kg rock climber first climbs 450 m up to the top of a quarry, then descends 850 m from the top to the bottom of the quarry If the initial height is the reference level, find the potential energy of the system (the climber and Earth) at the top and at the bottom Draw bar graphs for both situations 14 Critical Thinking Karl uses an air hose to exert a constant horizontal force on a puck, which is on a frictionless air table He keeps the hose aimed at the puck, thereby creating a constant force as the puck moves a fixed distance a Explain what happens in terms of work and energy Draw bar graphs b Suppose Karl uses a different puck with half the mass of the first one All other conditions remain the same How will the kinetic energy and work differ from those in the first situation c Explain what happened in parts a and b in terms of impulse and momentum



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onsider a ball near the surface of Earth The sum of gravitational potential energy and kinetic energy in that system is constant As the height of the ball changes, energy is converted from kinetic energy to potential energy, but the total amount of energy stays the same

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Solve problems using the law of conservation of energy Analyze collisions to find the change in kinetic energy





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In our everyday world, it may not seem as if energy is conserved A hockey puck eventually loses its kinetic energy and stops moving, even on smooth ice A pendulum stops swinging after some time The money model can again be used to illustrate what is happening in these cases Suppose you have a total of $50 in cash One day, you count your money and discover that you are $3 short Would you assume that the money just disappeared You probably would try to remember whether you spent it, and you might even search for it In other words, rather than giving up on the conservation of money, you would try to think of different places where it might have gone Law of conservation of energy Scientists do the same thing as you would if you could not account for a sum of money Whenever they observe energy leaving a system, they look for new forms into which the energy could have been transferred This is because the total amount of energy in a system remains constant as long as the system is closed and isolated from external forces The law of conservation of energy states that in a closed, isolated system, energy can neither be created nor destroyed; rather, energy is conserved Under these conditions, energy changes from one form to another while the total energy of the system remains constant Conservation of mechanical energy The sum of the kinetic energy and gravitational potential energy of a system is called mechanical energy In any given system, if no other forms of energy are present, mechanical energy is represented by the following equation Mechanical Energy of a System E KE PE

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law of conservation of energy mechanical energy thermal energy elastic collision inelastic collision

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Figure 1 1-9 A decrease in potential energy is equal to the increase in kinetic energy 100 N 00 J 200 J

The mechanical energy of a system is equal to the sum of the kinetic energy and potential energy if no other forms of energy are present

Imagine a system consisting of a 100-N ball and Earth, as shown in Figure 11-9 Suppose the ball is released from 200 m above the ground, which you set to be the reference level Because the ball is not yet moving, it has no kinetic energy Its potential energy is represented by the following equation: PE mgh (100 N)(200 m) 200 J

The ball s total mechanical energy, therefore, is 200 J As the ball falls, it loses potential energy and gains kinetic energy When the ball is 100 m above Earth s surface: PE mgh (100 N)(100 m) 100 J

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100 N

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