No Time period, T = 2π √(l/g) π - pi l - lenght of the pendulum g - acceleration due to gravity at the place
The length of the pendulum is measured from the pendulum's point of suspension to the center of mass of its bob. Its amplitude is the string's angular displacement from its vertical or its equilibrium position.
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).
The amplitude of a pendulum is the distance between its equilibrium point and the farthest point that it reaches during each oscillation.
The equilibrium point of a pendulum is when it does not oscillate and is quite stable. It does not count if you interfere with the movement of the pendulum (eg.: by holding it).
The acceleration of a simple pendulum is highest at the lowest point of its swing. At the lowest point, the gravitational force acting on the pendulum is at its maximum, causing the pendulum to accelerate most rapidly in the direction of the force.
The period of a compound pendulum is minimum when the center of mass of the pendulum is at its lowest point (lowest potential energy) and the maximum kinetic energy occurs. This happens when the pendulum is in a vertical position.
A swinging pendulum is moving fastest at the lowest point of its arc. That is the point where all its potential energy has been converted into kinetic energy, and it is the only point in a pendulum's arc where that happens. See related link (a simulation).
The string tension is greatest at the lowest point of the pendulum swing, where the mass is at its lowest position and experiences the highest acceleration. The tension is least at the highest point of the swing, where the string is almost vertical and the force of gravity is mostly perpendicular to the string.
The speed of a pendulum can be calculated using the formula: speed = (2Ļā(L/g)), where L is the length of the pendulum and g is the acceleration due to gravity (approximately 9.81 m/sĀ²). This formula represents the speed of the pendulum at the lowest point of its swing.
An extreme point on a pendulum swing is the highest or lowest point the pendulum reaches during its motion. At this point, the pendulum temporarily comes to a stop before changing direction.
At the lowest point of its swing, a simple pendulum's velocity is at its maximum, and its potential energy is at its minimum. The kinetic energy is at its highest since the pendulum has the highest speed.
A pendulum has the most momentum at the lowest point of its swing, where it is moving fastest, due to the combined effect of its velocity and mass.
The path of a pendulum will follow a predictable pattern as it swings back and forth due to gravity. The pendulum will oscillate in a consistent manner, swinging back and forth, eventually coming to rest at its lowest point.
At its lowest point
As the pendulum swings, the energy continually changes between potential energy (at the highest point) and kinetic energy (at the lowest point). This energy conversion allows the pendulum to keep swinging back and forth. Some energy is also lost to air resistance and friction, causing the pendulum to eventually come to a stop.
A pendulum is fastest at the lowest point of its swing, where its kinetic energy is maximum. At this point, all the potential energy has been converted into kinetic energy, resulting in the highest speed of the pendulum.