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Good morning class! Today we're diving into free fall. Can anyone tell me what happens when an object falls freely?
It falls downwards?
Exactly! And during free fall, it accelerates due to gravity. Do you know what the acceleration due to gravity is?
Is it 9.8 m/sΒ²?
Correct! Think of 'g' as a constant that accelerates the object. Remember, it's the force of gravity pulling objects downward. Let's remember it with the mnemonic: 'G = Go down at 9.8 m/sΒ².' Can you all repeat that?
G = Go down at 9.8 m/sΒ²!
Great! Now let's look at how we calculate things in free fall.
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Now, knowing that an object falls freely lets us apply some equations of motion. Can anyone tell me what these equations might look like?
Is it similar to the equations of motion we've learned for other types of motions?
Exactly! We have three main equations we'll use for free fall. The first one is **v = gt**. What do you think this means?
It's the final velocity after time t?
Correct! As time increases, so does the velocity. Remember, it starts from rest, so u = 0. Now, what about the displacement equation: **s = (1/2)gtΒ²**?
It's the distance fallen after time t!
Well done! And since the object accelerates, the distance grows faster than linear time, which is why we have the squaring of t. Finally, we also have **vΒ² = 2gs**, relating velocity to displacement. Can someone summarize why these equations are initiated from a state of free fall?
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As we conclude, let's apply our knowledge of free fall in real life. Can you think of any everyday examples of free fall?
Like a dropped ball hitting the ground?
Exactly! Any object released in the air will free fall towards Earth due to gravity. It's important to remember that air resistance can alter this in real-life situations. Can anyone tell me how air resistance affects free fall?
It slows the object down, right?
Yes! Generally, heavier objects fall faster, but with air resistance, lighter ones might float down slowly. Before we finish, whatβs the primary takeaway from today?
Free fall is when gravity is the only force acting on an object!
Perfect summary! Now keep those equations handy for when we discuss more complex motions.
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In this section, we explore the concept of free fallβwhere an object accelerates downward under the influence of gravity. We learn that this acceleration, denoted as 'g', is approximately 9.8 m/sΒ². Key equations of motion related to free fall are also presented, illustrating how velocity and displacement are calculated during this type of movement.
Free fall refers to the motion of an object falling solely under the influence of gravity, without any other forces acting on it (such as air resistance). In a state of free fall, the only force acting on the object is gravity, which imparts an acceleration termed the acceleration due to gravity, denoted as g. The approximate value of g is 9.8 m/sΒ², indicating that an object will increase its velocity by about 9.8 meters per second for each second it falls.
In free fall scenarios, the following equations are essential:
- v = gt: This equation allows us to calculate the final velocity of the object after time t has elapsed, with an initial velocity (u) of 0.
- s = (1/2)gtΒ²: This formula calculates the displacement (s) of the object during the time period t, demonstrating that displacement increases quadratically with time.
- vΒ² = 2gs: This relation connects the final velocity and displacement of the object, showing that the velocity squared is equal to two times the acceleration due to gravity multiplied by the displacement.
Understanding free fall is crucial as it lays the groundwork for studying more complex motion under gravity, including projectile motion, and helps explain various phenomena observed in the natural world.
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Free fall: Motion of an object under gravity alone.
Free fall refers to the motion of an object that is falling solely under the influence of gravity, without any other forces acting on it (like air resistance). This means that when we drop an object, it accelerates towards the Earth due to gravity, and this type of movement is called free fall.
Consider dropping a ball from your hand. As it falls, it is in free fall because the only force acting on it is gravity. Unlike a plane flying with engines, the ball isnβt moved by anything other than gravity.
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Acceleration due to gravity (g):
gβ9.8 m/sΒ²
The acceleration due to gravity, denoted as 'g', is the rate at which an object accelerates towards the Earth when it is freely falling. Its average value near the surface of the Earth is approximately 9.8 meters per second squared (m/sΒ²). This means that every second, the object's velocity increases by 9.8 meters per second due to gravity.
Imagine you are in an elevator, and it suddenly starts to fall. You would feel yourself getting heavier as it accelerates downwards at 9.8 m/sΒ², just like a ball falling from a height. Every second, it's falling faster and faster.
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In free fall:
a=g, u=0
In the context of free fall, two important terms are established: 'a' (acceleration) equals 'g' (acceleration due to gravity), and 'u' (initial velocity) equals 0. This means that when an object starts falling, it begins from rest (since its initial speed is 0), and it accelerates downwards at 9.8 m/sΒ² until it hits the ground or is stopped by another force.
Think of a sky diver jumping out of a plane. The moment they jump, their initial speed is zero (u=0), but as they fall, they start gaining speed due to gravity (a=g), accelerating toward the Earth.
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Equations used:
v=gt, s=Β½gtΒ², vΒ²=2gs
There are specific equations that describe the motion of an object in free fall. These equations help us calculate the final velocity (v), the distance fallen (s), and relate these quantities under the influence of gravity:
v = gt (final velocity),
s = Β½gtΒ² (distance),
vΒ² = 2gs (velocity squared). Each equation highlights how the falling object's behavior changes over time as it accelerates due to gravity.
If you drop a ball from a height, you could use the equation s=Β½gtΒ² to figure out how far it fell after a certain amount of time. For example, if you dropped the ball for 2 seconds, you could calculate the distance it dropped and understand just how quickly it sped up due to gravity.
Learn essential terms and foundational ideas that form the basis of the topic.
Key Concepts
Free Fall: The motion of an object solely under the influence of gravity.
Acceleration due to Gravity (g): A constant approximately equal to 9.8 m/sΒ² that affects all freely falling objects.
Equations for Free Fall: Key equations include v = gt, s = (1/2)gtΒ², and vΒ² = 2gs.
See how the concepts apply in real-world scenarios to understand their practical implications.
A stone dropped from a height experiences free fall until it hits the ground, accelerating at 9.8 m/sΒ².
An astronaut in space, far from gravitational influences, will experience no free fall effect until they approach a planet.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
When you let it drop, gravity won't stop, nine point eight m/sΒ², it just goes plop!
Imagine a rock dropped from a cliff. It starts at rest, speeds up, and lands below, with g as its guide, on this journey itβll go!
Remember 'g' for Gravity. It accelerates free fallβGround to the ground it will quickly crawl!
Review key concepts with flashcards.
Review the Definitions for terms.
Term: Free Fall
Definition:
The motion of an object when it is falling solely under the influence of gravity.
Term: Acceleration due to Gravity (g)
Definition:
The acceleration experienced by an object due to the gravitational force, approximately 9.8 m/sΒ².
Term: Displacement (s)
Definition:
The shortest distance from the initial to final position of an object.
Term: Final Velocity (v)
Definition:
The speed of an object at the end of a given time period.
Term: Time (t)
Definition:
The duration for which the object is in motion.