"Every body continues in its state of rest or of uniform motion in a
straight line, unless it is compelled to change that state by forces
impressed thereon." So runs Newton's first law of motion. A body does
not move unless something causes it to move; to make the body move
you must overcome the inertia of the body. On the other hand, if a
body is moving, it tends to continue moving, as witness our forward
movement when the train is brought to a standstill. It may be asked,
why does not a bullet continue moving indefinitely once it has left
the barrel of the gun? Because of the resistance of the air which it
has to overcome; and the path of the bullet is not straight because
gravity acts on it and tends to pull it downwards.
We have no definite means of proving that a body once set in motion
would continue moving, for an indefinite time, and along a straight
line. What Newton meant was that a body would continue moving provided
no external force acted on it; but in actual practise such a condition
is unknown.
Newton's first law defines force as that action necessary to change
a state of rest or of uniform motion, and tells us that force alone
changes the motion of a body. His second law deals with the relation
of the force applied and the resulting change of motion of the body;
that is, it shows us how force may be measured. "The alteration of
motion is ever proportional to the motive force impressed, and is made
in the direction of the right line in which that force is impressed."
Newton's third law runs--"To every action there is always opposed
an equal reaction." The very fact that you have to use force means
that you have to overcome something of an opposite nature. The forward
pull of a horse towing a boat equals the backward pull of the tow-rope
connecting boat and horse. "Many people," says Prof. Watson, "find a
difficulty in accepting this statement ... since they think that if the
force exerted by the horse on the rope were not a little greater than
the backward force exerted by the rope on the horse, the boat would not
progress. In this case we must, however, remember that, as far as their
relative positions are concerned, the horse and the boat are at rest,
and form a single body, and the action and reaction between them, due
to the tension on the rope, must be equal and opposite, for otherwise
there would be relative motion, one with respect to the other."
It may well be asked, what bearing have these laws of Newton on the
question of time and space? Simply this, that to measure force the
factors necessary are the masses of the bodies concerned, the time
involved and the space covered; and Newton's equations for measuring
forces assume time and space to be quite independent of one another. As
we shall see, this is in striking contrast to Einstein's view.
Public-domain text, read in full here on John Shaqi.
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