Astronomy of To-day: A Popular Introduction in Non-Technical LanguageDolmage, Cecil Goodrich Julius
Science
Astronomy of To-day: A Popular Introduction in Non-Technical Language
Dolmage, Cecil Goodrich Julius
Astronomy
Having accepted the fact that the planets are revolving around the sun,
the next point to be inquired into is:--What are the positions of their
orbits, or paths, relatively to each other?
Suppose, for instance, the various planetary orbits to be represented by
a set of hoops of different sizes, placed one within the other, and the
sun by a small ball in the middle of the whole; in what positions will
these hoops have to be arranged so as to imitate exactly the true
condition of things?
First of all let us suppose the entire arrangement, ball and hoops, to
be on one level, so to speak. This may be easily compassed by imagining
the hoops as floating, one surrounding the other, with the ball in the
middle of all, upon the surface of still water. Such a set of objects
would be described in astronomical parlance as being _in the same
plane_. Suppose, on the other hand, that some of these floating hoops
are tilted with regard to the others, so that one half of a hoop rises
out of the water and the other half consequently sinks beneath the
surface. This indeed is the actual case with regard to the planetary
orbits. They do not by any means lie all exactly in the same plane. Each
one of them is tilted, or _inclined_, a little with respect to the plane
of the earth's orbit, which astronomers, for convenience, regard as the
_level_ of the solar system. This tilting, or "inclination," is, in the
larger planets, greatest for the orbit of Mercury, least for that of
Uranus. Mercury's orbit is inclined to that of the earth at an angle of
about 7°, that of Venus at a little over 3°, that of Saturn 2-1/2°;
while in those of Mars, Neptune, and Jupiter the inclination is less
than 2°. But greater than any of these is the inclination of the orbit
of the tiny planet Eros, viz. nearly 11°.
Public-domain text, read in full here on John Shaqi.
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