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f=ma that in equilibrium postion the force are zero that why the in sample pendulum the force is zero that mean that acceleration is also zero that point velocity is maximum
i think its velocity is min n its try to attain max. velocity which is terminal velocity...what say?
At the bottom of it's swing. This is because it has accelerated to it's peak velocity due to gravity.
1- Walking: Some aspects of walking can be analyzed in terms of the simple harmonic motion of a pendulum. The motion of one foot in each step can be considered as approximately a half-cycle of a simple harmonic motion. 2- Energy Expended in Running: During each step of the run, the leg is accelerated to a maximum angular velocity ωmax. In our pendulum model, this maximum angular velocity is reached as the foot swings past the vertical position =0. 3- Carrying Loads.
No matter how high you set a pendulum, the amount of time for it to take one arc (maximum to maximum) will always remain the same.
When a pendulum reaches its maximum elongation the velocity is zero and the acceleration is maximum
when the vertical component of its velocity is zero.
f=ma that in equilibrium postion the force are zero that why the in sample pendulum the force is zero that mean that acceleration is also zero that point velocity is maximum
The velocity reaches a maximum, and the pendulum will begin to decelerate. Because the acceleration is the derivative of the velocity, and the derivative at the location of an extrema is zero, the acceleration goes to zero.
When the pendulum is at its lowest point, it has the least potential energy. Therefore, logically, due to conservation of energy, its kinetic energy is at its maximum. Therefore its speed is also at its maximum, as well as its momentum (velocity x mass).
f = (mv^2)/r therefore the longer the length (ie. r) then the smaller the velocity, if the force is assumed to be constant.
i think its velocity is min n its try to attain max. velocity which is terminal velocity...what say?
The whole point of a pendulum is that is swings back and forth. It does not travel at constant angular velocity: the angular velocity is zero at the two ends of its arc and it reaches a maximum when the pendulum is vertical. Consequently there cannot be a sensible answer to the question as asked.The average angular velocity, which is an entirely different measure, is 45 degrees per second.
At the bottom of it's swing. This is because it has accelerated to it's peak velocity due to gravity.
1- Walking: Some aspects of walking can be analyzed in terms of the simple harmonic motion of a pendulum. The motion of one foot in each step can be considered as approximately a half-cycle of a simple harmonic motion. 2- Energy Expended in Running: During each step of the run, the leg is accelerated to a maximum angular velocity ωmax. In our pendulum model, this maximum angular velocity is reached as the foot swings past the vertical position =0. 3- Carrying Loads.
No matter how high you set a pendulum, the amount of time for it to take one arc (maximum to maximum) will always remain the same.
The rocket would attain a maximum height of 158.65 feet (63.65 feet from the top of the structure).