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n 9, you learned about the conservation of momentum You learned that you could examine the state of a system before and after an impulse acted on it without knowing the details about the impulse The law of conservation of momentum was especially useful when considering collisions, during which forces sometimes changed dramatically Recall the discussion in 9 of the two skaters who push each other away While momentum is conserved in this situation, the skaters continue to move after pushing each other away; whereas before the collision, they were at rest When two cars crash into each other, momentum is conserved Unlike the skaters, however, the cars, which were moving prior to the collision, became stationary after the crash The collision probably resulted in a lot of twisted metal and broken glass In these types of situations, some other quantity must have been changed as a result of the force acting on each system

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Recall that change in momentum is the result of an impulse, which is the product of the average force exerted on an object and the time of the interaction Consider a force exerted on an object while the object moves a certain distance Because there is a net force, the object will be accelerated, a F/m, and its velocity will increase Examine Table 3-3 in 3, on page 68, which lists equations describing the relationships among position, velocity, and time for motion under constant acceleration Consider the equation involving acceleration, velocity, and distance: 2ad vf2 vi2 If you use Newton s second law to replace a with F/m and multiply both sides by m/2, you obtain Fd 1 mvf2 1 mvi2 2 2 Work The left side of the equation describes something that was done to the system by the external world (the environment) A force, F, was exerted on an object while the object moved a distance, d, as shown in Figure 10-1 If F is a constant force, exerted in the direction in which the object is moving, then work, W, is the product of the force and the object s displacement Work W Fd

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Figure 10-1 Work is done when a constant force, F, is exerted on the backpack in the direction of motion and the backpack moves a distance, d

Work is equal to a constant force exerted on an object in the direction of motion, times the object s displacement

You probably have used the word work in many other ways For example, a computer might work well, learning physics can be hard work, and you might work at an after-school job To physicists, however, work has a very precise meaning Recall that Fd

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in W The right side of the equation involves the object s mass and its velocities after and before the force was exerted The quantity 1 mvi2 describes a property of the system 2 Kinetic energy What property of a system does 1 mvi2 describe A 2 massive, fast-moving vehicle can do damage to objects around it, and a baseball hit at high speed can rise high into the air That is, an object with this property can produce a change in itself or the world around it This property, the ability of an object to produce a change in itself or the world around it, is called energy The fast-moving vehicle and the baseball possess energy that is associated with their motion This energy resulting from motion is called kinetic energy and is represented by the symbol KE Kinetic Energy KE

Multiple-Hierarchy Dimension 1/2

The kinetic energy of an object is equal to times the mass of the object 2 multiplied by the speed of the object squared

Figure 10-2 If a planet is in a circular orbit, then the force is perpendicular to the direction of motion Consequently, the gravitational force does no work on the planet

Substituting KE into the equation W 1 mvf2 1 mvi2 results in W KEf 2 2 KEi The right side is the difference, or change, in kinetic energy The work-energy theorem states that when work is done on an object, the result is a change in kinetic energy The work-energy theorem can be represented by the following equation

Then, to act on the value in $result, you might use code such as this:

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