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Main Page FizziCalc Intermediate ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() Advanced Cool Topics Reference Search Games and Fun Stuff Meeting Forum Physics Links |
Return to the Intermediate Level Page. An object is said to be in simple harmonic motion if the following occurs:
Springs![]() k is a constant for the particular spring and x is the displacement. The right side of the equation is negative because the force always acts opposite the displacement (positions 2 and 4 on the illustration at right). No force is acting when the mass returns to its original position (positions 1 and 3), but the mass keeps moving because it was moving before. In addition, at the original position, the mass is moving at its highest speed. Once it passes the original position, the force acts to slow it down and move it in the opposite direction. The entire cycle repeats again and again in a certain period of time. The period (T) of one full cycle can be calculated with the following equation: ![]() (Equation 1-21) If you look at the equation for the period, you'll notice that it is independent of the maximum displacement. No matter how far you stretch or compress the spring, the period will remain the same. Pendulums![]() The pendulum works almost like the spring. The force is always pointing opposite the displacement. The bob is moving the fastest when it passes its lowest point (position 2 on the illustration at right). The pendulum continuously moves back and forth. Also, the equation for the period of a pendulum is similar to that of the spring: ![]() (Equation 1-22) L is the length of the string and g is the gravitation acceleration (your good ol' 9.8 m/s2). Note that the period does not depend at all on the mass or the initial displacement. Check out the Pendulum in our games and fun stuff section to experiment with how a pendulum works. ![]() ![]() |
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