The Boy's Playbook of Science: Including the Various Manipulations and Arrangements of Chemical and Philosophical Apparatus Required for the Successful Performance of Scientific Experiments in Illustration of the Elementary Branches of Chemistry and Natural Philosophy — John Shaqi
The Boy's Playbook of Science: Including the Various Manipulations and Arrangements of Chemical and Philosophical Apparatus Required for the Successful Performance of Scientific Experiments in Illustration of the Elementary Branches of Chemistry and Natural PhilosophyPepper, John Henry
Science
The Boy's Playbook of Science: Including the Various Manipulations and Arrangements of Chemical and Philosophical Apparatus Required for the Successful Performance of Scientific Experiments in Illustration of the Elementary Branches of Chemistry and Natural Philosophy
Pepper, John Henry
Science -- Juvenile literature
The attraction of gravitation decreases (quoting the remainder of
Newton's definition) as the squares of the distances which separate the
particles increase--_i.e._, it obeys the principle called "inverse
proportion"--viz., the greater the distance, the less gravitating power;
the less the distance, the greater the power of gravitation. Gravitation
is like the distribution of light and other radiant forces, and may be
thus illustrated.
[Illustration: Fig. 14. Place a lighted candle, marked A, at a certain
distance from No. 1, a board one foot square; at double the distance the
latter will shadow another board, No. 2, four feet square; at three
times, No. 3, nine feet square; at four, No. 4, sixteen feet; and so
on.]
To make the comparison between the propagation of light and the
attraction of gravitation, we have only to imagine the candle, _a_, to
represent the point where the force of gravity exists in the highest
degree of intensity; suppose it to be the sun--the great centre of this
power in our planetary system. A body, as at No. 1, at any given
distance will be attracted (like iron-filings to a magnet) with a
certain force; at twice the distance, the square of two being four, and
by inverse proportion, the attraction will be four times less; at thrice
the distance, nine times less; at the fourth distance, sixteen times
less; and so on. With the assistance of this law, we may calculate,
roughly, the depth of a well, or a precipice, or a column, by
ascertaining the time occupied in the fall of a stone or other heavy
substance. A falling body descends about 16 feet in one second, 64 feet
in two seconds, 144 feet in three seconds, 256 feet in four seconds, 400
feet in five seconds, 576 feet in six seconds; the spaces passed over
being as the squares of the times.
Suppose a stone takes three seconds in falling to the surface of the
water in a well, then 3 × 3 = 9 × 16 = 144 feet would be a rough
estimate of the depth. The calculation will exceed the truth in
consequence of the stone being retarded in its passage by the resistance
of the air.
[Page 14]
All bodies gravitate equally to the earth: for instance, if an open box,
say one foot in length, two inches broad, and two inches deep, be
provided with a nicely-fitted bottom, attached by a hinge, a number of
substances, such as wood, cork, marble, iron, lead, copper, may be
arranged in a row; and directly the hand is withdrawn, the moveable flap
flies open, and if the manipulation with the disengagement of the
trap-door is good, the whole of the substances are seen to proceed to
the earth in a straight line, as shown in our drawing.
[Illustration: Fig. 15.]
[Illustration: Fig. 16.]
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