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Would a Bowling Ball or a Feather Win in a Race to the Ground?

Drop them side by side on Earth and the ball wins easily. Remove the air and something strange happens: they hit the ground at exactly the same time.

5 min read Gravity Free fall

The obvious answer is wrong

Ask anyone on the street: "If you drop a bowling ball and a feather from the same height, which one hits the ground first?" Almost everyone will say the bowling ball. And on Earth, in normal conditions, they are right.

But the reason they give is almost always wrong. Most people think heavy objects fall faster because they are heavy. That is not how gravity works.

Gravity accelerates all objects at the same rate — 9.8 m/s² — regardless of their mass. The bowling ball and the feather experience the exact same gravitational acceleration. The only reason the feather loses on Earth is air resistance.

The real villain: air resistance

Air resistance is a force that pushes against objects as they move through air. It depends on two things: the object's surface area and its speed. A feather has a large surface area relative to its weight, so air resistance affects it enormously. A bowling ball has a small surface area relative to its weight, so air barely slows it down.

This is why the feather floats gently while the ball plummets. It is not gravity treating them differently. It is air treating them differently.

Bowling ball
6.8 kg
vs
Feather
0.003 kg
On Earth (with air): bowling ball wins — air resistance slows the feather
In a vacuum (no air): they tie — both hit the ground at the same time

Proof: it actually happened on the Moon

In 1971, Apollo 15 astronaut David Scott stood on the surface of the Moon and dropped a hammer and a feather at the same time. The Moon has no atmosphere, so there is no air resistance. Both objects hit the lunar surface at exactly the same moment.

It was one of the most elegant physics demonstrations ever performed — and it confirmed what Galileo had argued over 400 years earlier: in the absence of air, all objects fall at the same rate, regardless of mass.

Why this works

Gravity pulls harder on heavier objects — but heavier objects also require more force to accelerate. These two effects cancel out perfectly. The result: same acceleration for everything. This is why the formula v = g × t does not include mass.

How fast does a falling object go?

If you ignore air resistance, calculating the speed of a falling object is surprisingly simple. Velocity equals gravitational acceleration multiplied by time:

v = g × t
v = velocity (m/s) g = 9.8 m/s² t = time (seconds)

That is it. No mass in the equation. Whether you drop a marble or a truck, after the same amount of time in free fall, they are travelling at the same speed.

Time fallingSpeedThat is like...
1 second9.8 m/sA fast cyclist
2 seconds19.6 m/sA car on a highway
3 seconds29.4 m/sOver 100 km/h
5 seconds49.0 m/sA speeding Formula 1 car
10 seconds98.0 m/sFaster than most planes take off

In the real world, air resistance eventually balances gravity and the object stops accelerating. That maximum speed is called terminal velocity. For a skydiver, it is about 55 m/s. For a bowling ball, much higher. For a feather, just a few meters per second.

Physiworld Gravity Lesson
Calculate free-fall velocity with worked examples and challenges

The Physiworld lesson walks you through v = g × t step by step, with a worked example and a timed calculation challenge where you compute the final velocity of a falling ball.

What about terminal velocity?

Terminal velocity is not a fixed number — it depends on the object. A skydiver in a spread-eagle position has a terminal velocity of about 55 m/s. Tuck into a head-down dive and it rises to about 90 m/s. A bowling ball dropped from high enough would eventually reach about 70 m/s.

A feather? Its terminal velocity is roughly 0.5 m/s. That is why it floats gently — air resistance matches gravity almost immediately.

But in a vacuum, there is no terminal velocity. Objects just keep accelerating forever. After 10 seconds, any object would be travelling at 98 m/s. After a minute, 588 m/s. There is no limit because there is nothing pushing back.

55
m/s
Skydiver terminal v
0.5
m/s
Feather terminal v
In a vacuum

Test your understanding

4 questions based on what you just read.

01Why does a feather fall slower than a bowling ball on Earth?
Gravity pulls lighter objects with less acceleration
The feather has less mass so gravity ignores it
Air resistance affects the feather much more due to its large surface area relative to its weight
The bowling ball is denser, which makes gravity pull it with more acceleration
02An object has been in free fall (no air resistance) for 5 seconds. How fast is it going?
9.8 m/s
49.0 m/s
24.5 m/s
98.0 m/s
03What happens when a skydiver reaches terminal velocity?
Air resistance equals gravity, so they stop accelerating
Gravity turns off at that speed
They begin to float upward
Their mass decreases due to wind
04Why does the formula v = g × t not include mass?
Mass does not exist in free fall
Scientists decided to simplify the formula by removing it
Gravity pulls harder on heavier objects, but heavier objects need more force to accelerate — the effects cancel out
The formula only works for light objects

Why this matters

The bowling ball vs feather question is not just a fun thought experiment. It reveals a deep truth about gravity: acceleration does not depend on mass. This principle is the foundation of everything from how astronauts float to what would happen if gravity disappeared.

The formula v = g × t is your first tool for putting numbers to free fall. On Physiworld, the lesson walks you through worked examples and a calculation challenge using this exact formula — step by step, with instant feedback.

Summary

All objects fall at the same rate in a vacuum — 9.8 m/s² on Earth — regardless of mass. Air resistance is the only reason heavy and light objects behave differently. The formula v = g × t calculates how fast a falling object is moving at any moment, and mass is not part of it.

Physiworld Gravity Lesson
Master the v = g × t formula with worked examples and challenges

Learn when to ignore air resistance, how to calculate final velocity in free fall, and test yourself with timed calculation problems. Earn XP along the way.

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The Gravity section covers Newton's Law, weight calculations, free fall, and escape velocity across 5 interactive lessons with simulations and challenges.

Free-fall calculations Air resistance vs vacuum Worked examples with v = g × t
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