The pendulum swings back lower because of the conservation of energy. As the pendulum swings to one side, it converts potential energy to kinetic energy. When it swings back, it loses some energy to friction and air resistance, causing it to not go as high as before.
The pendulum doesn't swing as high on the return swing because some of its potential energy is converted into kinetic energy during the forward swing. This kinetic energy is then converted back into potential energy as the pendulum swings back up. Some energy is also lost to air resistance and friction, resulting in less energy being available to lift the pendulum to its highest point.
A swinging pendulum demonstrates primarily two types of energy - kinetic energy when the pendulum is in motion, and potential energy - based on how high it is above the mid-point of the swing. If not for friction, a pendulum would continue to swing forever, with the sum of the kinetic and potential energy remaining constant but the distribution between the two constantly changing as the pendulum moved through its swings.
There are 3 Points at which the pendulum significantly changes direction. First it starts off pulled back before it is released it has a high potential energy because it is higher from the source of gravitation (generally the earth) but has no kinetic energy because it is not moving. Once released the pendulum loses potential energy and it swings downward and gains kinetic energy as it speed up. At the bottom of its swing it is going as fast as it will and has the highest kinetic energy and the lowest potential energy, then as it rises it loses the kinetic energy because it has to fight against gravity and loses kinetic energy and gains potential energy as it rises. And it repeats itself. One important thing to note is this is a great application of the law of conservation of energy because as it loses potential energy it gains the same energy in kinetic energy and vice versa (not counting the effects of wind resistance and friction however minor).
No, the swing of the pendulum will never carry it back quite as high as it was when it started. The pendulum must work against air resistance, and so a little bit of momentum is lost with every swing. Even if the pendulum operated in a vacuum, there would still be some tiny amount of friction at the point where the pendulum is attached to its frame. The swing of a pendulum is never 100% efficient. So the pendulum will run down.
A pendulum swing demonstrates the principles of harmonic motion, where the period of oscillation remains constant regardless of the amplitude. This is known as isochronism. The motion of a pendulum can be used to measure time accurately and is utilized in pendulum clocks.
The pendulum doesn't swing as high on the return swing because some of its potential energy is converted into kinetic energy during the forward swing. This kinetic energy is then converted back into potential energy as the pendulum swings back up. Some energy is also lost to air resistance and friction, resulting in less energy being available to lift the pendulum to its highest point.
A swinging pendulum demonstrates primarily two types of energy - kinetic energy when the pendulum is in motion, and potential energy - based on how high it is above the mid-point of the swing. If not for friction, a pendulum would continue to swing forever, with the sum of the kinetic and potential energy remaining constant but the distribution between the two constantly changing as the pendulum moved through its swings.
There are 3 Points at which the pendulum significantly changes direction. First it starts off pulled back before it is released it has a high potential energy because it is higher from the source of gravitation (generally the earth) but has no kinetic energy because it is not moving. Once released the pendulum loses potential energy and it swings downward and gains kinetic energy as it speed up. At the bottom of its swing it is going as fast as it will and has the highest kinetic energy and the lowest potential energy, then as it rises it loses the kinetic energy because it has to fight against gravity and loses kinetic energy and gains potential energy as it rises. And it repeats itself. One important thing to note is this is a great application of the law of conservation of energy because as it loses potential energy it gains the same energy in kinetic energy and vice versa (not counting the effects of wind resistance and friction however minor).
A VHF ocsillator is a very high frequency ocsillator (30-300MHz). It oscillates (swings back and forth) at a VHF frequency.
No, the swing of the pendulum will never carry it back quite as high as it was when it started. The pendulum must work against air resistance, and so a little bit of momentum is lost with every swing. Even if the pendulum operated in a vacuum, there would still be some tiny amount of friction at the point where the pendulum is attached to its frame. The swing of a pendulum is never 100% efficient. So the pendulum will run down.
What are the forces that cause a pendulum to swing? How high will a thrown object rise before gravity pulls it back to Earth?
Because your hormone levels are high!
The bullet is pushed out of the barel at high speed by expanding gasses from the burning gunpowder. At the same time, the gun is pushed back by the recoil. This is the "equal and opposite reaction" mentioned in the Laws of motion.
A pendulum swing demonstrates the principles of harmonic motion, where the period of oscillation remains constant regardless of the amplitude. This is known as isochronism. The motion of a pendulum can be used to measure time accurately and is utilized in pendulum clocks.
It's faster at sea level and slower at the top of a mountain.
The compound pendulum has a larger moment of inertia and can be used to study more complex motions compared to the simple pendulum. It is also more sensitive to changes in gravitational acceleration, making it suitable for experiments that require high precision measurements. Additionally, the compound pendulum can exhibit chaotic behavior, allowing for the study of nonlinear dynamics.
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