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student321
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Homework Statement
I need all the variables that causes the pendulum to stop.
Homework Equations
The Attempt at a Solution
I know friction causes the pendulum to stop but what type of friction is it and what from?
thanks
Welcome to Physics Forums.student321 said:Homework Statement
I need all the variables that causes the pendulum to stop.Homework Equations
The Attempt at a Solution
I know friction causes the pendulum to stop but what type of friction is it and what from?
thanks
By definition a simple pendulum ignores air resistance, friction, etc.student321 said:doesn't it stop due to air resistance etc.
Hootenanny said:By definition a simple pendulum ignores air resistance, friction, etc.
I don't quite understand what you mean.student321 said:is that even possible ignoring air resistance?
Is a simple pendulum the same a real pendulum?student321 said:But real pendulums are subject to friction and air drag, so the amplitude of their swings declines.
Hootenanny said:Is a simple pendulum the same a real pendulum?
Well, you've already given one cause:student321 said:OK, what causes a real pendulum to stop?
Another cause could be friction from the pivot.student321 said:doesn't it stop due to air resistance etc.
The usual way is friction between axle and the bearing. Take the simple case of a piece of string tied round a pin. If the knot is loose then as the pendulum oscillates the string will 'rub' against the pin.student321 said:how does the pivot cause friction?
You are indeed correct. We would also presumably need to invent frictionless bearings or ideal springs to practically realize SHM. We would also need to find massless strings and point particles.noblegas said:SHM is just a mathematical picture right? It would not exist in the real world unless it were place in a vacuous region of the universe
student321 said:is 'SHM' what a pendulum creates?
ideasrule said:A pendulum can actually approximate SHM extremely well. The string doesn't need to be massless, nor does the bob need to be a point mass; extended pendulums still swing with SHM provided the amplitude of its oscillations is small.
Dadface said:A simple pendulum is just one example of a system that vibrates with SHM.If we were to be fussy we would say that the motion is only exactly simple harmonic if the string were massless the bob had zero size and if the amplitude of swing was negligible,in other words,a real pendulum does not move with SHM.I suspect,however,that this fussiness is confusing you and that at your current level you do not need to be fussy.Provided that the size of the bob is small,the string is light and the amplitude of swing is small the motion is approximately SHM.
student321 said:Is it possible to prove that a real pendulum does not move with SHM? and does SHM create a sin graph?
Dadface said:Hello student 321.The proof can be theoretical or it can be experimental and achieved by taking very precise measurements,however, I still think this is being too fussy.With a well constructed pendulum swinging through a very small angle the motion differs from perfect SHM by an amount that is so tiny that ,I guess,for most purposes it can be considered as negligible.
If we ignore damping(energy losses)The displacement, velocity and acceleration can be displayed graphically as sin or cos curves but the three quantities are out of phase with each other.For example when the displacement is a maximum the velocity is zero and the acceleration is a maximum but in the opposite direction to the displacement.
The simplest way would be to note that the amplitude of the real pendulum does not remain constant. Set the pendulum in motion and observe whether the pendulum eventually stops (which it will).student321 said:I'm doing an experiment with a real pendulum and I am able to calculate the period quite accurately using a motion sensor which draws a graph for me on a computer and provides information. how do i prove that a real pendulum doesn't move in a SHM.
student321 said:I'm doing an experiment with a real pendulum and I am able to calculate the period quite accurately using a motion sensor which draws a graph for me on a computer and provides information. how do i prove that a real pendulum doesn't move in a SHM. for e.g
Length of pendulum : 0.5m
amplitude: 30 degrees
and using the formula i get T = 1.418s
while from my experiment i get T = 1.515s
does this show that a real pendulum does not move in SHM? or am i wrong. I know my amplitude is large but also am doing 5 degrees.
student321 said:I'm doing an experiment with a real pendulum and I am able to calculate the period quite accurately using a motion sensor which draws a graph for me on a computer and provides information. how do i prove that a real pendulum doesn't move in a SHM. for e.g
Length of pendulum : 0.5m
amplitude: 30 degrees
and using the formula i get T = 1.418s
while from my experiment i get T = 1.515s
does this show that a real pendulum does not move in SHM? or am i wrong. I know my amplitude is large but also am doing 5 degrees.
The time period of a simple pendulum is affected by its length, mass, and the acceleration due to gravity. The longer the length of the pendulum, the longer its time period. Similarly, a heavier mass and a higher acceleration due to gravity will result in a longer time period.
Air resistance can affect the motion of a simple pendulum by slowing it down. As the pendulum swings back and forth, it encounters air resistance which creates drag and reduces its speed. This ultimately results in a shorter time period for the pendulum.
The main reason a simple pendulum stops swinging is due to the loss of energy. As it swings back and forth, it loses energy due to air resistance, friction at the pivot point, and the conversion of potential energy to kinetic energy. Eventually, the pendulum will come to a stop when all of its energy is dissipated.
Yes, the amplitude of a simple pendulum can affect its time period. The amplitude is the maximum angle that the pendulum swings from its resting position. A larger amplitude means the pendulum will take longer to complete one swing, resulting in a longer time period.
The angle of release can affect the motion of a simple pendulum by changing its time period. When the pendulum is released at a higher angle, it has a longer distance to travel and therefore a longer time period. On the other hand, releasing the pendulum at a lower angle will result in a shorter time period.