The acceleration of an object is directly proportional to the net force acting upon it. The constant of proportionality is the mass.
Fnet=MA A=Fnet/M
Force = A push or pull that one object exerts on another
object. M = Mass. A= Acceleration.
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Mass = 5 kg 6 m/s à
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A car is moving at 6 m/s. Let’s assume that the wheels of a 5-kg car apply 10 N of net force. What is the acceleration if friction and drag are negligible?
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Net Force |
= MA |
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10 |
= 5A |
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Acceleration = |
2 m/s2 |
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Mass
= 6 kg 6 m/s à
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A car is moving at 6 m/s. What is the net force if the
wheels of the 5-kg car apply 10 The net force would
equal 3 |
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What is the acceleration of the car? |
Acceleration |
= Fnet/M |
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Acceleration |
= 3/6 |
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Acceleration = |
0.5 m/s2 |
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Mass
= 10 kg 6 m/s à
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A car is moving at 6 m/s. A rocket is added to the car and
applies an additional force of 10 The net force would
equal 13 |
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What is the acceleration of the car? |
Acceleration |
= Fnet/M |
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Acceleration |
=13/10 |
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Acceleration
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=1.3 m/s2 |
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Big masses are hard to
accelerate. It is hard to speed up or slow down big masses. Big masses
require big forces to change speed. It is hard to change the direction of
motion of a big mass. |
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Small masses are easy to
accelerate. Small masses require small forces to change speed. It is
relatively easy to speed them up and/or slow them down. It is easy to change
their direction of motion. |
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Objects move in the direction they are pushed or
pulled. Objects accelerate more quickly when a greater force is used. |
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Assume
that both steam engines below apply the same amount of force.
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A heavy train has a difficult time accelerating. Big masses require big forces to change speed. |
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Acceleration = |
Force / Mass |
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Acceleration = |
100% / 100% |
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Acceleration = |
1 |
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When
the same force is applied to a less massive train its acceleration is
greater. Small masses require small forces to change speed. |
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Acceleration = |
Force / Mass |
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Acceleration = |
100% / 10% of the big train |
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Acceleration = |
10 times greater than the big train |