1. An inventor patents a "golf machine". It consists of a "golf club" which is really a pendulum of length L = 2 (m), with a massles string and a mass M = 30 (kg) on the end. By pulling back on the pendulum until the string makes an angle 0= 10° from the vertical, and then releasing it from rest, the golf club strikes the "golf ball" exactly horizontally. The golf ball is a mass m = 0.1 (kg) that rests on a platform which is h = 20 (cm) above the horizontal ground. Assume that all collisions are elastic and all masses are point masses. Finally you should ignore air resistance but gravity acts down as usual. L %3D M) m h How far does m travel horizontally (before it hits the ground)? |How long does it take from the time M is released from rest to the time it strikes m? [Hint: think pendulum]

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1. An inventor patents a "golf machine". It consists
of a "golf club" which is really a pendulum of
length L = 2 (m), with a massles string and a mass
M = 30 (kg) on the end. By pulling back on the
pendulum until the string makes an angle 0= 10°
from the vertical, and then releasing it from rest,
the golf club strikes the "golf ball" exactly
horizontally. The golf ball is a mass m = 0.1 (kg)
that rests on a platform which is h = 20 (cm)
above the horizontal ground. Assume that all
collisions are elastic and all masses are point masses. Finally you should ignore
air resistance but gravity acts down as usual.
L
%3D
M)
m
h
How far does m travel horizontally (before it hits the ground)?
|How long does it take from the time M is released from rest to the
time it strikes m? [Hint: think pendulum]
Transcribed Image Text:1. An inventor patents a "golf machine". It consists of a "golf club" which is really a pendulum of length L = 2 (m), with a massles string and a mass M = 30 (kg) on the end. By pulling back on the pendulum until the string makes an angle 0= 10° from the vertical, and then releasing it from rest, the golf club strikes the "golf ball" exactly horizontally. The golf ball is a mass m = 0.1 (kg) that rests on a platform which is h = 20 (cm) above the horizontal ground. Assume that all collisions are elastic and all masses are point masses. Finally you should ignore air resistance but gravity acts down as usual. L %3D M) m h How far does m travel horizontally (before it hits the ground)? |How long does it take from the time M is released from rest to the time it strikes m? [Hint: think pendulum]
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