Classical Velocity Addition
For
simplicity, we restrict our consideration of velocity addition to
one-dimensional motion. Classically, velocities add like regular numbers in
one-dimensional motion. Suppose, for example, a girl is riding in a sled at a
speed 1.0 m/s relative to an observer. She throws a snowball first forward,
then backward at a speed of 1.5 m/s relative to the sled. We denote direction
with plus and minus signs in one dimension; in this example, forward is
positive. Let be
the velocity of the sled relative to the Earth,
the velocity of the snowball
relative to the Earth-bound observer, and
the velocity of
the snowball relative to the sled.
Classically, velocities add like ordinary numbers in one-dimensional motion. Here the girl throws a snowball forward and then backward from a sled. The velocity of the sled relative to the Earth is 1m/s. The velocity of the snowball relative to the truck is υr, while its velocity relative to the Earth is u. Classically, u= υ+ υr
Classical Velocity Addition
Thus, when the girl throws the snowball forward, 2.5m/s. It makes good intuitive sense that the snowball will head towards the Earth-bound observer faster, because it is thrown forward from a moving vehicle. When the girl throws the snowball backward, -0.5m/s. The minus sign means the snowball moves away from the Earth-bound observer.
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