Class Book for the School of Musketry, Hythe: Prepared for the Use of OfficersWilford, Ernest Christian
History
Class Book for the School of Musketry, Hythe: Prepared for the Use of Officers
Wilford, Ernest Christian
Firearms; Gunpowder; Military education; Shooting, Military
An Eccentric Body, is one whose centre of figure does not correspond
with the centre of gravity.
MOTION OF A PROJECTILE.
~Modified by Gravity and air.~
If no force were acting upon the projectile, except the explosive force
of gunpowder, it would by the first law of motion, move on for ever in
the line in which it was discharged; this motion is modified by the
action of two forces, viz., gravity and the resistance of the air.
As the early cannons were of the rudest construction, and were used only
to force open barriers, or to be employed against troops at a very short
range, it was a matter of secondary consideration what course the bullet
took, indeed it was generally believed, that it flew for some distance
in a straight line, and then dropped suddenly. Acting upon this opinion
we find that most of the early cannon had a large metal ring at the
muzzle, so as to render it the same size as at the breech, and with such
as were not of this construction they made use of a wooden foresight
which tied on to the muzzle, so as to make the line of sight parallel to
the axis, by which they conceived that they might aim more directly at
the object which the bullet was designed to hit.
~Leonardo da Vinci, 1452.~
The first author who wrote professedly on the flight of a cannon shot
was a celebrated Italian Mathematician, named Leonardo da Vinci, who
explains his manner of studying phenomena, in order to arrive at safe
conclusions, thus: “I will treat of the subject, but first of all I will
make some experiments, because my intention is to quote experience, and
then to show why bodies are found to act in a certain manner;” and
taking as his motto, “Science belongs to the Captain, practice to the
Soldier,” he boldly asks: “If a bombard throws various distances with
various elevations, I ask in what part of its range will be the greatest
angle of elevation?” The sole answer is a small drawing of three curves,
(plate 20, fig. 3.), the greatest range being the curve about midway
between the perpendicular and the horizontal. Yet this small drawing is
very remarkable when we come to examine it. In the first place, we see
that he recognises the fact that the trajectory is a curve throughout
its length; secondly, that a shot fired perpendicularly will not fall
again on the spot whence it was fired. Simple as they may seem, these
two propositions recognise the force of gravity, resistance of the air,
and the rotary motion of the earth.
~Tartaglia, 1537.~
Public-domain text, read in full here on John Shaqi.
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