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gravity on a slope


kade

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Okay, so I have been thinking about this for awhile. Gravity pulls everything down with the same air resistence at the same speed no matter the weight, correct? And gravity is what makes a ball roll down a slope. Then why when you get two balls with the same amount of friction, but different wieght, and you roll them down a hill, the one with more weight rolls down faster?

 

 

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Wasn't there some famous experiment by some famous scientist (Galileo?) proving that two balls heavy enough so that air resistance becomes negligible roll down the same speed? Perhaps you should simply try if they really roll down with different speeds.

 

Seeing you are new: Welcome to sfn. Here's an alternative answer: If you [can] ignore resistance the two balls will roll down the slope with the same speed. That's what theory says. I was serious about trying it out, though.

Edited by timo
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Okay, so I have been thinking about this for awhile. Gravity pulls everything down with the same air resistence at the same speed no matter the weight, correct? And gravity is what makes a ball roll down a slope. Then why when you get two balls with the same amount of friction, but different wieght, and you roll them down a hill, the one with more weight rolls down faster?

 

That will depend on their rotational inertia as well. And gravity does not pull at a "speed", it pulls at an acceleration.

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Inertia will cancel out Mass. A lighter object will be falling with less Inertia. There is an equation that shows how inertia counters mass with free falling objects of different weights.

 

Again, rolling is different than falling. Rotational inertia depends on the mass distribution.

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A rolling object has to divide its energy between translation and rotation, so it will move slower than an object that is only translating. Depending on the mass distribution, rolling objects can also roll at different speeds, e.g. a hollow object will roll slower than a uniform, solid object of the same mass.

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