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ou ve probably seen a clock pendulum swing back and forth You would have noticed that every swing followed the same path, and each trip back and forth took the same amount of time This action is an example of vibrational motion Other examples include a metal block bobbing up and down on a spring and a vibrating guitar string These motions, which all repeat in a regular cycle, are examples of periodic motion In each example, the object has one position at which the net force on it is zero At that position, the object is in equilibrium Whenever the object is pulled away from its equilibrium position, the net force on the system becomes nonzero and pulls the object back toward equilibrium If the force that restores the object to its equilibrium position is directly proportional to the displacement of the object, the motion that results is called simple harmonic motion Two quantities describe simple harmonic motion The period, T, is the time needed for an object to repeat one complete cycle of the motion, and the amplitude of the motion is the maximum distance that the object moves from equilibrium



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Describe the force in an elastic spring Determine the energy stored in an elastic spring Compare simple harmonic motion and the motion of a pendulum





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3 Difference in length: 2229 ft 2182 ft = 047 ft 4 Convert to inches: 047 ft 12 in/ft = 564 in 5 Frequency difference: 21,450 kHz 21,000 kHz = 450 kHz frequency 450 kHz 6 Calculate : = 80 kHz/in unit length 564 in At 80 m, the frequency change per foot is small, but at 15 m small changes can result in very large frequency shifts You can calculate approximately how much to add (or subtract) from an antenna under construction from this kind of calculation If, for example, you design an antenna for the so-called net frequency on 15 m (21,390 kHz), and find the actual resonant point is 21,150 kHz, the frequency shift required is 21,390 21,150, or 240 kHz To determine how much to add or subtract (as a first guess): 1 The factor for 15 m is 80 kHz/in, which is the same as saying 1 in/80 kHz 2 The required frequency shift is 240 kHz 3 Therefore: Length change = 240 kHz = 3 in 1 in 80 kHz [612] [613]

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1 2 3 4 5 6 7 8 9 10 11 12 13 import javautil*; enum Heroes { GANDALF, HANS, ENDER } public class MyStuff { public static void main(String[] args) { List<String> stuff = new ArrayList<String>(); stuffadd("Bob"); stuffadd("Fred"); new MyStuff()go(); } Heroes myH = HeroesENDER; void go() { for(Heroes h: Heroesvalues()) if(h == myH) Systemoutprintln(myH); } }

How does a spring react to a force that is applied to it Figure 14-1a shows a spring hanging from a support with nothing attached to it The spring does not stretch because no external force is exerted on it Figure 14-1b shows the same spring 0m with an object of weight mg hanging from it The spring has stretched by distance x so that the xm upward force it exerts balances the downward force mg of gravity acting on the object Figure 14-1c shows the same spring stretched twice as far, 2x, to support 2x m twice the weight, 2mg, hanging from it Hooke s 2mg law states that the force exerted by a spring is directly proportional to the amount that the spring Figure 14-1 The force exerted by a spring is directly proportional is stretched A spring that acts in this way is said to obey Hooke s law, to the distance the spring is which can be expressed by the following equation

The force exerted by a spring is equal to the spring constant times the distance the spring is compressed or stretched from its equilibrium position

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