Conversations on Natural Philosophy, in which the Elements of that Science are Familiarly ExplainedMarcet, Mrs. (Jane Haldimand)
Science
Conversations on Natural Philosophy, in which the Elements of that Science are Familiarly Explained
Marcet, Mrs. (Jane Haldimand)
Physics
_Mrs. B._ No, not always. The middle point of a body, is called its
centre of magnitude, or position, that is, the centre of its mass or
bulk. Bodies have also another centre, called the centre of gravity,
which I shall explain to you; but at present we must confine ourselves
to the axis of motion. This line you must observe remains at rest,
whilst all the other parts of the body move around it; when you spin a
top, the axis is stationary, whilst every other part is in motion round
it.
_Caroline._ But a top generally has a motion forwards besides its
spinning motion; and then no point within it can be at rest?
_Mrs. B._ What I say of the axis of motion, relates only to circular
motion; that is to say, motion round a line, and not to that which a
body may have at the same time in any other direction. There is one
circumstance to which you must carefully attend; namely, that the
further any part of a body is from the axis of motion, the greater is
its velocity: as you approach that line, the velocity of the parts
gradually diminish till you reach the axis of motion, which is perfectly
at rest.
_Caroline._ But, if every part of the same body did not move with the
same velocity, that part which moved quickest, must be separated from
the rest of the body, and leave it behind?
_Mrs. B._ You perplex yourself by confounding the idea of circular
motion, with that of motion in a right line; you must think only of the
motion of a body round a fixed line, and you will find, that if the
parts farthest from the centre had not the greatest velocity, those
parts would not be able to keep up with the rest of the body, and would
be left behind. Do not the extremities of the vanes of a windmill move
over a much greater space, than the parts nearest the axis of motion?
(plate 3. fig. 1.) The three dotted circles represent the paths in which
three different parts of the vanes move, and though the circles are of
different dimensions, each of them is described in the same space of
time.
_Caroline._ Certainly they are; and I now only wonder, that we neither
of us ever made the observation before: and the same effect must take
place in a solid body, like the top in spinning; the most bulging part
of the surface must move with the greatest rapidity.
_Mrs. B._ The force which draws a body towards a centre, round which it
moves, is called the _centripetal_ force; and that force, which impels a
body to fly from the centre, is called the _centrifugal_ force; when a
body revolves round a centre, these two forces constantly balance each
other; otherwise the revolving body would either approach the centre or
recede from it, according as the one or the other prevailed.
_Caroline._ When I see any body moving in a circle, I shall remember,
that it is acted on by two forces.
Public-domain text, read in full here on John Shaqi.
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