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Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: Essential Question: How do we predict the motion of a projectile? Warm-up question: Where do you have to aim to hit the monkey with the banana? Why?
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Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Jan 03, 2016

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Page 1: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Chapter 7.2 – Projectile Motion

• Set-up a new Cornell Notes Page:– Essential Question: How do we predict the

motion of a projectile?• Warm-up question: Where do you have to

aim to hit the monkey with the banana? Why?

Page 2: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Shoot the Monkey!

Page 3: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Now in Slow-Mo!

Page 4: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What is a projectile?

• A projectile is an object moving in TWO dimensions - Vertical and Horizontal

• A projectile is only accelerating in ONE direction – down

• ONLY acceleration is from gravity.

Page 5: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What is Projectile Motion?

• Projectile Motion is a combination of two types of motion:

• Horizontal– Motion of a ball rolling freely along a

level surface– Horizontal velocity is ALWAYS

constant• Vertical

– Motion of a freely falling object– Acceleration due to gravity = 9.8 m/s2

down– Vertical component of velocity

changes with time

Page 6: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What does projectile motion look like?

• While a projectile is in the air, what happens to the horizontal velocity?

Page 7: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.
Page 8: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What does projectile motion look like?

• While a projectile is in the air, what happens to the horizontal velocity?

• While a projectile is in the air, what happens to the vertical velocity?

Page 9: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.
Page 10: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What does projectile motion look like?

• While a projectile is in the air, what happens to the horizontal velocity?

• While a projectile is in the air, what happens to the vertical velocity?

• What is the acceleration of a projectile? Which direction? Constant or changing magnitude?

Page 11: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Examples of Projectile Motion

• Launching a Cannon ball

Page 12: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

What does projectile motion look like?

• Is the distance a projectile falls vertically affected by its horizontal velocity?

• Think about rolling a ball off of a table – does it fall farther down if you roll it faster?

• This is the key: The horizontal and vertical motion of a projectile are SEPARATE – they don’t affect each other at all!

• BUT – it takes the same amount of time both ways

Page 13: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

• A classic mind-bender: If a bullet is dropped from rest from an elevated position at the same instant that a second bullet is fired horizontally (from the same height), then which bullet will hit the ground first? Assume the bullets behave as projectiles.

Page 14: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Bullet Demo

Page 15: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

How do we predict the motion of a projectile?

• We calculate each direction separately!• Horizontal Component• dhorizontal = d0 + ʋ0t + ½ at2

• But a = 0! So this reduces to… • dhorizontal = d0 + ʋ0t

• Why can’t we use any of the other equations?

Page 16: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

How do we predict the motion of a projectile?

• Vertical Component• dvertical = d0 + ʋ0t + ½ at2

• ʋ = ʋ0 + at

• ʋ2 = ʋ02 + 2a(d - d0)

Page 17: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

How do we predict the motion of a projectile?

• Vertical – Component• But – what is a? If the position of the

ground is 0m, then up is positive, and • a= -9.8m/s2 (called g)• Like this:

• Why don’t we ever need • d = d0 + ½(ʋ + ʋ0)t?

Page 18: Chapter 7.2 – Projectile Motion Set-up a new Cornell Notes Page: –Essential Question: How do we predict the motion of a projectile? Warm-up question: Where.

Homework #1

A stone is thrown horizontally at 7.5 m/s from a cliff 87 m high. How far from the base of the cliff does the stone strike the ground?