How Long is the Moon's Heliocentric Path and Its Mean Speed?

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The Moon's trajectory in a heliocentric frame is not circular but forms a curvature as it orbits the Earth, which in turn orbits the Sun. The length of this curvature is approximately 67 million kilometers, with a width of about 768,000 kilometers from peak to peak. The mean speed of the Moon in heliocentric reference is roughly 30 km/sec, matching the Earth's orbital velocity. This curvature consistently points towards the Sun. Understanding these dynamics provides insight into the Moon's movement relative to the solar system.
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Hello there!


We know that in geocentric reference, Moon's trajectory is roughly a circle and moves at a mean speed of 3680km/hour.

But, from a heliocentric frame of reference,
Moon's trajectory in 1 sideral period isn't a circle but a curvature.

[PLAIN]http://img22.imageshack.us/img22/6411/mmneg.jpg


Since Moon's circle orbit revolves around the Sun as the Moon revolves around our planet,
Moon's speed from Sun's viewpoint may be different from 3680km/h.

So, my question is:

how long is this curvature in km? What's the MEAN speed of the Moon in heliocentric reference?


Thank you
 
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In one sidereal month, the Earth travels about 67 million km. The Moon's heliocentric path would be a approximately be a shallow sine wave 67 million km long and 768,000 km wide from peak to peak.( It would be some 87 times longer than the peak to peak thickness.)

The mean heliocentric velocity would be equal to that of the Earth's orbital velocity, or ~30 km/sec.

In addition, the curvature of the Moon's heliocentric path would always be towards the Sun.
 
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