At the extremities of the pendulum's swing, the sand leaving the bob could exert a force on the bob. Provided that this force is negligible and also, provided the mass of the bob (with or without the sand) is large compared with the rest of the pendulum, the time period should not be affected.
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 elevator starts moving down, the time period increases. But when the elevator is descending at a constant velocity, the time period returns to its normal.
The time of a period doesn't depend on the mass of the Bob(that'll be a mass spring system) It also doesn't depend on Friction..
The period of a pendulum is totally un-affected by the mass of the bob.The time period of pendulum is given by the eqn.T=2*PIE*(l/g)1/2 ;l is the length of pendulum;g is the acceleration due to gravity.'l' is the length from the centre of suspension to the centre of gravity the bob.ie.the length of the pendulum depends on the centre of gravity of the bob,and hence the distribution of mass of the bob.
The period of a pendulum is not affected by the angle of the bob. The period depends only on the length of the pendulum and the acceleration due to gravity. The angle of the bob will affect the maximum height the bob reaches, but not the time it takes to complete a full swing.
The period of a simple pendulum is independent of the mass of the bob. Keep in mind that the size of the bob does affect the length of the pendulum.
A pendulum consists of a weight (bob) attached to a rod or string that swings back and forth due to gravity. The period of a pendulum (time for one complete swing) depends on the length of the rod/string and gravity. Pendulums exhibit simple harmonic motion, with the period being independent of the mass of the bob.
At the extremities of the pendulum's swing, the sand leaving the bob could exert a force on the bob. Provided that this force is negligible and also, provided the mass of the bob (with or without the sand) is large compared with the rest of the pendulum, the time period should not be affected.
There are two main types of pendulums: simple pendulums, which consist of a mass (bob) attached to a string or rod swinging back and forth, and compound pendulums, which have multiple bobs or arms that can oscillate independently. Within these two categories, there can be various designs and configurations for pendulums used in different applications.
Doubling the mass of a pendulum will not affect the time period of its oscillation. The time period of a pendulum depends on the length of the pendulum and the acceleration due to gravity, but not on the mass of the pendulum bob.
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.
The time period of a simple pendulum is not affected by the mass of the bob, as long as the amplitude of the swing remains small. So, doubling the mass of the bob will not change the time period of the pendulum.
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 time period of a simple pendulum depends only on the length of the pendulum and the acceleration due to gravity, not the mass of the pendulum bob. This is because the mass cancels out in the equation for the time period, leaving only the factors that affect the motion of the pendulum.
The weight on a pendulum is called a "bob" because the term "bob" historically referred to any weight suspended from a string or rope. It is often used in mechanical devices like pendulums to provide a swinging motion.
The time period of a simple pendulum is independent of mass because the formula for the time period only depends on the length of the pendulum and the acceleration due to gravity. The mass of the pendulum bob does not affect the time it takes for one complete swing because the force due to gravity acts equally on all masses. This makes the mass cancel out in the equation, resulting in a time period that is mass-independent.