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Unit 6 review

Unit 6 review

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Science, Physics

11th Grade

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Created by

Israel Hinojosa

Used 8+ times

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8 Slides • 8 Questions

1

Unit 6 review

by Israel Hinojosa

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Momentum ​

  • Momentum is “inertia in motion.”

  • Momentum is represented by “p”.

  • Momentum is the product of the mass and the velocity of an object. 

                             p = mv

  • Momentum is a vector quantity, meaning it has both magnitude and direction. Its direction is the same as its velocity.

3

Solving for velocity

​Velocity is distance over time

​v=d/t

​Some problems will make you find the velocity first before finding momentum

4

​Weight vs. Mass

​When solving for momentum we use mass, but sometimes they give us weight instead.

  • ​Mass is matter in an object.

  • ​Weight is the mass multiplied by the gravity being applied to the object.​

​Converting weight to mass

  • Mass is in kg

  • ​Weight is in N

  • ​converting N to kg - take the Weight (N) and divide by gravity (9.8)

5

Multiple Choice

A 4000 kg car travels at a velocity of 52.5 m/s. What is the momentum of the car? p=mvp=mv  

1

210000 kgm/s

2

76.19 kgm/s

3

4052.5 kgm/s

4

3947.5 kgm/s

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Multiple Choice

Based on your knowledge of momentum, if you need to stop these two animals, who will be harder to stop- a 6 Kg mouse running at 7.5 m/s or a 20 Kg cat running at 3.2 m/s? Prove your answer mathematically. p=mvp=mv  

1

the cat because it has a momentum of 150

2

the cat because it has a momentum of 64

3

the mouse because it has a momentum of 45

4

the mouse because it has a momentum of 120

7

Multiple Choice

A bicyclist is riding his bike around town. He goes a distance of 800 m in 115 s. If the cyclist has a mass of 89 kg, what is his momentum while riding?

1

1033.7 kgm/s

2

619.1 kgm/s

3

10235 kgm/s

4

47200 kgm/s

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​Impulse

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Multiple Choice

A 52 kg marathon runner is nearing the finish line in a marathon. She is running at a velocity of 4m/s until she sees the finish line then she picks up the pace to a velocity of 7m/s. What is the Impulse (change in momentum) of the runner?

Δp=mvfmvi\Delta p=mv_f-mv_i  

1

208 Ns

2

29.7 Ns

3

13 Ns

4

156 Ns

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​Conservation of Momentum

  • The total momentum of a system of objects must remain constant, unless outside forces act upon the system.

  • Momentum cannot be created nor destroyed.

  • ​Momentum can be transferred from one object to another

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​Types of Collisions

Elastic Collisions- Collisions where the objects bouce off each other. Objects have their own masses and velocities.

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Inelastic Collisions- Collisions where objects collide and get stuck together. Objects that get stuck move as one after the collision. The masses are combined for these objects.

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​Equations for Conservation of Momentum

Elastic Collision

mAvAi + mBvBi = mAvAf + mBvBf

​Inelastic Collision

mAvAi + mBvBi = (mA + mB) x vf

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Unit 6 review

by Israel Hinojosa

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