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A planet's orbit could be a perfect circle in theory because a circle is a special case of an ellipse with an eccentricity of zero. However it is very rare and the planets all have a significant amount of eccentricity in their orbits, even though the amount of 'squashing' of the ellipse's shape is extremely small for most planets.

Isaac newton proposed an inverse-square law for the Sun's gravitational force (in other words, at double the distance the force is one quarter as much). He was able to show by theory alone that if the gravity is indeed inverse-square, then the planets' orbits must be elliptical and must follow Kepler's three laws of planetary motion.

This convinced Newton that gravity must be inverse-square and the laws of motion must be right and Kepler's theory must also be right. These discoveries, which required the development of a new mathematical technique now called differential calculus, are recognised as so monumental as to put Newton at the top of the tree of distinguished physicists of the last 300 years, and they marked the beginnings of the new science of theoretical physics.

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8y ago
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8y ago

Orbits are typically elliptical; ellipses are symmetrical. Of course, they change over time.If you mean, why are they not perfectly CIRCULAR, the reason is that a perfectly circular orbit can only be achieved with a very specific speed. If you increase or decrease the speed slightly (as compared with a hypothetical circular orbit), the circle will change to an ellipse.

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8y ago


Oh but they are ! Gravitational orbits are ellipses, and the major axis and minor axis of
an ellipse are both axes of symmetry.

If you're asking why orbits are not perfect circles, that's a different question. When you take
Newton's formula for the law of universal gravitation, and massage and manipulate it with
geometry and calculus, you discover that closed gravitational orbits are possible, and that
every one of them is an ellipse, with no limits on the size or eccentricity of the ellipse ... those
are determined by the gravity and kinetic energy available in each pair of orbiting bodies.

Every ellipse is a possible gravitational orbit. A perfect circle is one special case of ellipse,
out of the infinite number of possibilities, and it too is a possible orbit. I would only say that
the desire for circular orbits is very restrictive. The reason you don't see any perfectly circular
gravitational orbits is that it's one special shape out of an infinite number of possibilities,
so its chances are very small ... maybe something like the probability of dropping a whole
unwrapped tube of pennies on the floor and having them all land standing on their edges.
It's possible, but don't hold your breath.

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Q: Why are orbits not perfectly symmetrical?
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