Why do spheres roll easier than cubes?

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SUMMARY

Spheres roll easier than cubes due to the physics of motion, specifically the behavior of the center of mass (CoM). When a sphere rolls, its CoM remains at a constant height above the surface, minimizing energy loss. In contrast, a cube requires energy to lift its CoM when pivoting around an edge, resulting in energy loss through heat and sound upon landing. This fundamental difference in energy dynamics explains why spheres are more efficient in rolling motion compared to cubes and other irregular shapes.

PREREQUISITES
  • Understanding of basic physics principles, particularly motion and energy dynamics.
  • Familiarity with the concept of center of mass (CoM).
  • Knowledge of friction and its effects on motion.
  • Basic geometry of shapes, specifically spheres and cubes.
NEXT STEPS
  • Research the physics of rolling motion and the role of the center of mass.
  • Explore the effects of friction on different shapes in motion.
  • Study energy conservation principles in mechanical systems.
  • Investigate the dynamics of other geometric shapes, such as cylinders, in rolling scenarios.
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Students of physics, mechanical engineers, and anyone interested in understanding the principles of motion and energy efficiency in different geometric shapes.

Sundown444
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I am aware that this could be the wrong section for this, but I wish to ask this here if you all don't mind. You all know how a sphere rolls along the ground easier than a cube, right? Well, how are the physics of motion involved in why a sphere rolls easier than a cube, or an irregular object?
 
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When a sphere rolls its centre of mass stays at a constant height above the surface.
 
MrAnchovy said:
When a sphere rolls its centre of mass stays at a constant height above the surface.

What about other shapes?
 
It doesn't (apart from a cylinder and similar shapes).
 
MrAnchovy said:
It doesn't (apart from a cylinder and similar shapes).

Well, if that is that, then thanks. I appreciate the help.

Wait, in the case of both spheres or other objects, the CoM still follows a straight line, right?
 
Yes I guess that's it - there's not much more to say really, except that moving the centre of mass of say a cube up and pivoting it around an edge takes energy; some of this energy is released when the cube "falls" over the pivot edge but then that most of that energy is lost in heat and perhaps sound when the cube lands on a face, then you have to put more energy into lift the centre of mass again...
 
MrAnchovy said:
Yes I guess that's it - there's not much more to say really, except that moving the centre of mass of say a cube up and pivoting it around an edge takes energy; some of this energy is released when the cube "falls" over the pivot edge but then that most of that energy is lost in heat and perhaps sound when the cube lands on a face, then you have to put more energy into lift the centre of mass again...

And there is less energy to be used in a sphere, right?
 
Only what is lost in friction.
 
Okay then. I get it now. Thanks.
 

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