The effective potential is just that of a simple pendulum equation.
2.
Potential energy and phase portrait of a simple pendulum.
3.
Look at Figure 2, which presents the trigonometry of a simple pendulum.
4.
Some examples of Newton's law include describing the motion of a simple pendulum,
5.
The A-4 used a simpler pendulum system for guidance, as the gyroscopic system was being repaired.
6.
Comparison of this natural frequency to that of a simple pendulum consisting of a single point of mass provides a mathematical formulation for moment of inertia of an extended body.
7.
To get around this problem, the early researchers above approximated an ideal simple pendulum as closely as possible by using a metal sphere suspended by a light wire or cord.
8.
At this point the period " T " is equal to the period of an'ideal'simple pendulum of length equal to the distance between the pivots.
9.
British physicist and army captain Henry Kater in 1817 realized that Huygens'principle could be used to find the length of a simple pendulum with the same period as a real pendulum.
10.
A simple pendulum has one generalized coordinate ( the angular displacement \ phi ) and two constraints ( the length of the string is constant and there is no motion along the z axis ).
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