Curious questions about a pendulum

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Increasing the size of the ball attached to a pendulum affects its moment of inertia, which can influence the swing period (T) if treated as a physical pendulum. The mass of the spring may also impact the swing, although the specific effects are less clear and require further exploration. An iron bob is preferred over aluminum due to its higher density, which results in a smaller surface area and reduced air friction. This reduced friction indirectly affects the swing period, as a smaller cross-section leads to less resistance. Overall, both the size of the bob and the material used can significantly influence pendulum dynamics.
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If the size of the ball that is attached to the pendulum increases, will it affect the swing at all?

What if you changed the mass of the spring, will that influence any change in T?

Also, why is that an iron bob is more suited than an aluminum?
 
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For the third question,i have no idea...Fot the second and the first what are your answers and WHY??

Daniel.
 
i'll answer the last one than... the iron is heavier (higher density) than aluminum

think about air friction...
 
for the first part, well since it isn't a point mass this isn't an ideal pendulum. So if i treat this like a physical pendulum, then I, moment of inertia is directly proportional with T, so if size of ball increases , so should T? is my conceptual thinking right or am i missing an important point

Also, when the mass of a string increases, i remember that it will change the swing of the pendulum, and i remember i saw a formula for it somewhere but i just can't remeber where. But changing the mass of a spring , i have no idea how it will effect the swing of a pendulum
thanks
 
Air friction is modeled by Stokes force and aerodynamical force (coming from the dynamical pressure)...They do not imply the density of the object that is moving in that medium...Only size,velocity and rigidness (and of course the "ita" coefficient)...Of course,the density of the medium,too... :-p

Daniel.

http://scienceworld.wolfram.com/physics/StokesFlowSphere.html

EDIT:Despite the indirect effect,the formulas still do not contain the density,but "derived" elements,like radius and cross-section...
 
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the mass of the ball increase sure won't affect the air friction... however, F=ma, if the force doesn't change, and increase the mass... the accelaration will decrease... that's mean the effect of air friction on the ball will decrease , which eventually affect the swing period...
 
I would have been an idiot to claim that air friction would not affect the swing...

Daniel...
 
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ok, so what about my reasonings for quesoitn 1 and 2?
 
nemzy said:
If the size of the ball that is attached to the pendulum increases, will it affect the swing at all?

What if you changed the mass of the spring, will that influence any change in T?

Also, why is that an iron bob is more suited than an aluminum?

For bobs of Al & Fe with the same mass,air friction is smaller for Fe,since its volume is smaller and hence the surface of the sphere (cross-section) is smaller.

So the effect of density is INDIRECT,through:density------>volume----->surface/radius------->friction---------->period of oscillation.

Daniel.
 
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