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Introduction to Freefall FLHS Ms. Li

Introduction to Freefall

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Introduction to Freefall. FLHS Ms. Li. AIM: Which one falling faster? Kiwi & Straw Mousers or Astronauts? LO: An object in free fall accelerates due to the force of gravity LO: Use the motion equations to solve problem involving freely falling objects. 2.6  Freely Falling Bodies. - PowerPoint PPT Presentation

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Page 1: Introduction to Freefall

Introduction to Freefall

FLHS

Ms. Li

Page 2: Introduction to Freefall

AIM: Which one falling faster? Kiwi & Straw Mousers or Astronauts?

LO: An object in free fall accelerates due to the force of gravity

LO: Use the motion equations to solve problem involving freely falling objects

Page 3: Introduction to Freefall

2.6 Freely Falling Bodies

Page 4: Introduction to Freefall

2.6 Freely Falling Bodies

In the absence of air resistance, it is found that all bodies at the same location above the earth fall vertically with the same acceleration.

Page 5: Introduction to Freefall

2.6 Freely Falling Bodies

In the absence of air resistance, it is found that all bodies at the same location above the earth fall vertically with the same acceleration.

Furthermore, if the distance of the fall is small compared to the radius of the earth, the acceleration remains essentially constant throughout the fall.

Page 6: Introduction to Freefall

2.6 Freely Falling Bodies

In the absence of air resistance, it is found that all bodies at the same location above the earth fall vertically with the same acceleration.

Furthermore, if the distance of the fall is small compared to the radius of the earth, the acceleration remains essentially constant throughout the fall.

This idealized motion, in which air resistance is neglected and the acceleration is nearly constant, is known as free-fall.

Page 7: Introduction to Freefall

2.6 Freely Falling Bodies

In the absence of air resistance, it is found that all bodies at the same location above the earth fall vertically with the same acceleration.

Furthermore, if the distance of the fall is small compared to the radius of the earth, the acceleration remains essentially constant throughout the fall.

This idealized motion, in which air resistance is neglected and the acceleration is nearly constant, is known as free-fall.

Since the acceleration is constant in free-fall, the equations of kinematics can be used.

Page 8: Introduction to Freefall

Acceleration Due to GravityThe acceleration of a freely falling body is called the acceleration due to gravity, g.

The acceleration due to gravity is directed downward, toward the center of the earth.

Near the earth's surface, g = 9.81 m/s2, down.

Page 9: Introduction to Freefall

Heavy and light objects fall at the same rate

Page 10: Introduction to Freefall

A Falling Stone

A stone is dropped from rest from the top of a tall building, as the figure indicates.

After 3.00 s of free-fall, a. what is the velocity v of the stone?

b. what is the displacement d of the stone?

Page 11: Introduction to Freefall

Coin TossA football game customarily begins with a coin toss to determine who kicks off. The referee tosses the coin up with an initial speed of 6.00 m/s. In the absence of air resistance, how high does the coin go above its point of release?

Page 12: Introduction to Freefall

What is the velocity and acceleration at the maximum height?

Page 13: Introduction to Freefall

Free Fall and the Acceleration of Gravity

• Free-falling objects do not encounter air resistance. (IAF)

• All free-falling objects (on Earth) accelerate downwards at a rate of approximately 10 m/s/s (to be exact, 9.8 m/s/s)

Page 14: Introduction to Freefall
Page 15: Introduction to Freefall

“G”

• the acceleration of gravity is such an important quantity that physicists have a special symbol to denote it - the symbol g

• g = 10 m/s/s, downward

Page 16: Introduction to Freefall
Page 17: Introduction to Freefall

Graphing Freefall

Page 18: Introduction to Freefall

Graphing Freefall 2

Page 19: Introduction to Freefall

Other Equations

a = accelerationd = displacement/distancet = time intervalv = velocity/speed = average velocity/average speed∆ = change

Page 20: Introduction to Freefall

Equations

vf = g * t

Final Velocity

Distance Traveled

d = 0.5 * g * t2

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Example

Given:vi = 0.0 m/s d = -8.52 ma = - 9.8 m/s2

Find: t = ??

Page 22: Introduction to Freefall

Example 2

Given:vi = 26.2 m/s

vf = 0 m/s

a = -9.8 m/s2

Find:d = ??