yes it can change....
Changing the length will increase its period. Changing the mass will have no effect.
Changing the length or mass of a pendulum does not affect the value of acceleration due to gravity (g). The period of a pendulum depends on the length of the pendulum and not on its mass. The formula for the period of a pendulum is T = 2π√(L/g), where T is the period, L is the length of the pendulum, and g is the acceleration due to gravity.
The value of gravitational acceleration 'g' is totally unaffected by changing mass of the body. We are not talking about weight of the pendulum. It is the value 'g' we are talking about, which remains unaffected by changing mass as: g= ((2xpie)2)xL)/T2 where, g= gravitational acceleration L= length of simple pendulum T= time period in which the pendulum completes its single vibration or oscillation
The period of a pendulum is not affected by the mass of the bob. The period is determined by the length of the pendulum and the acceleration due to gravity. Changing the mass of the bob will not alter the time period of the pendulum's swing.
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.
When determining the effect of mass on the period of a pendulum, you must control the length of the pendulum and the angle at which it is released. By keeping these variables constant, you can isolate the effect of mass on the period of the pendulum for a more accurate comparison.
Increasing the mass of a pendulum would not change the period of its oscillation. The period of a pendulum only depends on the length of the pendulum and the acceleration due to gravity, but not the mass of the pendulum bob.
Yes, the mass of the pendulum can affect the period of its swing. A heavier mass may have a longer period compared to a lighter mass due to changes in the pendulum's inertia and the force required to move it.
The period of a pendulum is determined by the length of the pendulum and the acceleration due to gravity, but it is independent of the mass of the pendulum bob. This is because as the mass increases, so does the force of gravity acting on it, resulting in a larger inertia that cancels out the effect of the increased force.
The mass of a pendulum does not affect its speed. The speed at which a pendulum swings is determined by its length and the acceleration due to gravity. A heavier pendulum will have more inertia, which means it requires more force to set it in motion, but once it is in motion, its speed will be the same regardless of its mass.
The mass of a pendulum does not affect its period of oscillation. The period of a pendulum is determined by its length and the acceleration due to gravity. This means that pendulums with different masses but the same length will have the same period of oscillation.
While we consider the pendulum experiment, we consider so many assumptions that the string is inelastic and there is no air friction to the movement of the bob. With all these, we derive the expression for the time period of the pendulum as T = 2 pi sqrt (l/g) Here, in no way, mass of the bob comes to the scene. So, mass of the bob does not have any effect on the time period or its reciprocal value, namely, frequency. ie number of swings in one second.