Why do planets, just like our moon, have their sidereal paths almost the same (with only slight deviation) as that of the ecliptic? Is it mere coincidence? Or is there a better solution?
This question arose when I was going through the following lines in the book- "Astronomy - Principles and Practice 4th ed. - A. Roy, D. Clarke" (for some context):
More information, too, would be acquired about the star-like objects that do not twinkle and which have been found in the course of a month to have a slow movement with respect to the stellar background. These planets, like the Moon, would never be seen more than a few degrees from the plane of the ecliptic, yet month after month they would journey through constellation after constellation. In the case of one or two, their paths would include narrow loops, though only one loop would be observed for each of these planets in the course of the year.
I just got reading this book, so I am new to astronomy. Could anyone please provide an easy-to-understand solution to this?
Here's a table showing the approximate deviations of the sidereal paths of the planets and the Moon from the ecliptic plane in the solar system:
Celestial Body | Approximate Deviation from Ecliptic (degrees) |
---|---|
Mercury | 7 |
Venus | 3.4 |
Earth | 0 |
Mars | 1.8 |
Jupiter | 1.3 |
Saturn | 2.5 |
Uranus | 0.8 |
Neptune | 1.8 |
Moon | 5.1 |
As we can see, the deviation is almost always low, except Mercury—$7°$! If so, why was it only Mercury?