Letters on Astronomy: in which the Elements of the Science are Familiarly Explained in Connection with Biographical Sketches of the Most Eminent AstronomersOlmsted, Denison
Science
Letters on Astronomy: in which the Elements of the Science are Familiarly Explained in Connection with Biographical Sketches of the Most Eminent Astronomers
Olmsted, Denison
Astronomy
Secondly, when a body is once in motion, it will continue to move for
ever, unless something stops it. When a ball is struck on the surface of
the earth, the friction of the earth and the resistance of the air soon
stop its motion; when struck on smooth ice, it will go much further
before it comes to a state of rest, because the ice opposes much less
resistance than the ground; and, were there no impediment to its
motion, it would, when once set in motion, continue to move without
end. The heavenly bodies are actually in this condition: they continue
to move, not because any new forces are applied to them; but, having
been once set in motion, they continue in motion because there is
nothing to stop them. This property in bodies to persevere in the state
they are actually in,--if at rest, to remain at rest, or, if in motion,
to continue in motion,--is called _inertia_. The inertia of a body
(which is measured by the force required to overcome it) is proportioned
to the quantity of matter it contains. A steam-boat manifests its
inertia, on first starting it, by the enormous expenditure of force
required to bring it to a given rate of motion; and it again manifests
its inertia, when in rapid motion, by the great difficulty of stopping
it. The heavenly bodies, having been once put in motion, and meeting
with nothing to stop them, move on by their own inertia. A top affords a
beautiful illustration of inertia, continuing, as it does, to spin after
the moving force is withdrawn.
Thirdly, the motion to which a body naturally tends is _uniform_; that
is, the body moves just as far the second minute as it did the first,
and as far the third as the second; and passes over equal spaces in
equal times. I do not assert that the motion of all moving bodies is _in
fact_ uniform, but that such is their _tendency_. If it is otherwise
than uniform, there is some cause operating to disturb the uniformity to
which it is naturally prone.
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