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Elastic Collisions SPH4U
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Elastic Collisions An interaction in which both momentum and kinetic energy are conserved is called an elastic collision.
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Elastic Collisions An interaction in which both momentum and kinetic energy are conserved is called an elastic collision.
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls?
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls? First consider conservation of momentum:
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls?
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls?
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls?
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Elastic Collisions: Example
A ball of mass 1 kg with an initial velocity of 10 m/s [E] strikes a stationary ball of mass 1 kg in a completely elastic collision. What is the final velocity of both balls? Now consider conservation of kinetic energy:
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Elastic Collisions: Example
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Elastic Collisions: Example
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Elastic Collisions: Example
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Elastic Collisions: Example
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Elastic Collisions: Example
This equation has two solutions:
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Elastic Collisions: Example
Let’s interpret these solutions
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Elastic Collisions: Example
Let’s interpret these solutions The second describes a situation in which the first ball passes completely through the second without affecting it. This is not physically possible.
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Elastic Collisions: Example
Let’s interpret these solutions The first describes a situation in which the first ball stops and the second carries away all the momentum and kinetic energy. This is physically possible.
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More Practice “Mini-Build Project: Newton’s Cradle” “More Practice with Elastic Collisions”
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