Popular Scientific Recreations: in Natural Philosphy, Astronomy, Geology, Chemistry, etc., etc., etc.Tissandier, Gaston
Science
Popular Scientific Recreations: in Natural Philosphy, Astronomy, Geology, Chemistry, etc., etc., etc.
Tissandier, Gaston
Scientific recreations
Many experiments in mechanical physics may occur to one’s mind. To
conclude the enumeration of those we have collected on the subject,
I will describe the method of lifting a glass bottle full of water
by means of a simple wisp of straw. The straw is bent before being
passed into the bottle of water, so that, when it is lifted, the centre
of gravity is displaced, and brought directly under the point of
suspension. Fig. 26 shows the method of operation very plainly. It is
well to have at hand several pieces of straw perfectly intact, and free
from cracks, in case the experiment does not succeed with the first
attempt.
Having now seen how this point we call the centre of gravity acts, we
may briefly explain it.
[Illustration: Fig. 26.—Lifting a bottle with a single straw.]
The centre of gravity of a body is that point in which the sum of the
forces of gravity, acting upon all the particles, may be said to be
united. We know the attraction of the earth causes bodies to have a
property we call _Weight_. This property of weight presses upon every
particle of the body, and acts upon them as parallel forces. For if a
stone be broken all the portions will equal the weight of the stone;
and if some of them be suspended, it will be seen that they hang
parallel to each other, so we may call these weights parallel forces
united in the whole stone, and equal to a single resultant. Now, to
find the centre of gravity, we must suspend the body, and it will hang
in a certain direction. Draw a line from the point of suspension, and
suspend the body again: a line drawn from that point of suspension will
pass through the same place as the former line did, and so on. That
point is the centre of gravity of that suspended body. If the form of
it be regular, like a ball or cylinder, the centre of gravity is the
same as the mathematically central point. In such forms as pyramids
it will be found near the largest mass; viz., at the bases, about
one-fourth of the distance between the apex and the centre of gravity
of the base.
When the centre of gravity of any body is supported, that body cannot
fall. So the well-known leaning towers are perfectly safe, because
their lines of direction fall within the bases. The centre of gravity
is in the centre of the leaning figure. The line of direction drawn
vertically from that point falls within the base; but if the tower were
built up higher, so that the centre of gravity were higher, then the
structure would fall, because the line of direction would fall without
the base.
We see that animals (and men) are continually altering the position of
the centre of gravity; for if a man bears a load he will lean forward,
and if he takes up a can of water in one hand he will extend the other
to preserve his balance or equilibrium.
[Illustration: Fig. 27.—Balancing a weight on a nail and key.]
Public-domain text, read in full here on John Shaqi.
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