A pendulum swings as far out as you care to set it going, irrespective of length.
There's no relationship between the length of the pendulum and the number of swings.However, a shorter pendulum has a shorter period, i.e. the swings come more often.So a short pendulum has more swings than a long pendulum has in the same amountof time.
A shorter pendulum will make more swings per second. Or per minute. Or whatever.
The pendulum has an arm length of 0.06 meters or 2.36 inches.
The longer the length of the pendulum, the longer the time taken for the pendulum to complete 1 oscillation.
A pendulum swings as far out as you care to set it going, irrespective of length.
There's no relationship between the length of the pendulum and the number of swings.However, a shorter pendulum has a shorter period, i.e. the swings come more often.So a short pendulum has more swings than a long pendulum has in the same amountof time.
A shorter pendulum will make more swings per second. Or per minute. Or whatever.
The pendulum has an arm length of 0.06 meters or 2.36 inches.
A pendulum swings due to the force of gravity acting on it as it moves back and forth. When the pendulum is released from a raised position, gravity causes it to fall and start swinging. The length of the pendulum and the angle at which it is released also affect how it swings.
it is the distance from the point at which it pivots/swings to its center of mass
The longer the length of the pendulum, the longer the time taken for the pendulum to complete 1 oscillation.
Shortening the length of the pendulum typically decreases its period, meaning it swings back and forth faster. This relationship is described by the formula T = 2π√(L/g), where T is the period, L is the length of the pendulum, and g is the acceleration due to gravity. Shortening the length lowers the value inside the square root, resulting in a shorter period.
The length of a pendulum affects its period of oscillation. The longer the pendulum, the slower it swings and the longer its period. This relationship is described by the equation T = 2π√(L/g), where T is the period, L is the length, and g is the acceleration due to gravity.
The mass of the pendulum does not significantly affect the number of swings. The period (time taken for one complete swing) of a pendulum depends on the length of the pendulum and the acceleration due to gravity. The mass only influences the amplitude of the swing.
The number of return swings that will strike the wall depends on the length of the pendulum and the distance it was released from the wall. If the length is shorter and the release angle is more acute, the pendulum may strike the wall on the first return swing. If the length is longer or the release angle is less acute, it may take multiple swings for the pendulum to reach the wall.
The length of the pendulum that made the most number of swings is the longest one. Longer pendulums have a longer period of oscillation, allowing them to swing back and forth more times before coming to a stop.