no. it affects the period of the cycles.
Length of the rope, speed at which the pendulum is moving, friction between the rope and the air, the rope and its suspension point, and within the rope itself.
A shorter pendulum will make more swings per second. Or per minute. Or whatever.
The period of the pendulum can be influenced by the local magnitude of gravity, by the length of the string, and by the density of the material in the swinging rod (which influences the effective length).It's not affected by the weight of the bob, or by how far you pull it to the side before you let it go.
No relationship.
1/v = 2pi sqrt(l/g)
The relationship between the number of pendulum swings and time is inverse. This means that as the number of pendulum swings increases, the time taken for each swing decreases.
no. it affects the period of the cycles.
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.
i got NO IDEA?
Length of the rope, speed at which the pendulum is moving, friction between the rope and the air, the rope and its suspension point, and within the rope itself.
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.
A shorter pendulum will make more swings per second. Or per minute. Or whatever.
The number of swings a pendulum makes in a second is determined by its length. A typical pendulum with a length of 1 meter will make about 1 swing per second. This relationship is also described by the formula: period = 2π√(length/g), where g is the acceleration due to gravity.
If it is a short pendulum, then the leg or whatever you call it has a smaller distance to cover, and therefore can swing faster than a longer pendulum.
No, the force of gravity does not affect the period of a pendulum. The period of a pendulum is determined by the length of the pendulum and the acceleration due to gravity. Changing the force of gravity would not change the period as long as the length of the pendulum remains constant.
The length of the pendulum, the angular displacement of the pendulum and the force of gravity. The displacement can have a significant effect if it is not through a small angle.