LEGO Technic gears assembled in a gear train mechanism
STEM Concepts

Gear ratios explained through LEGO Technic (so you can actually help your child)

Gear ratios are often the first real physics concept children encounter in brick builds. Here's the mechanism, the maths, and how to turn confusion into a conversation.

6 min read·22 March 2026

At some point in your child's LEGO Technic journey, they'll connect two gears of different sizes and notice that one spins faster than the other. If you're lucky, they'll ask why.

This is the gear ratio moment. And how you handle the next five minutes can either open a genuine physics conversation or close it.

Here's what you need to know to open it.


What a gear ratio is

A gear ratio is the relationship between the number of teeth on two meshed gears. When one gear drives another:

  • The driving gear (input) — the one connected to the power source
  • The driven gear (output) — the one being turned

If the driving gear has 8 teeth and the driven gear has 24 teeth, the ratio is 8:24, which simplifies to 1:3. This means: for every 1 full rotation of the driving gear, the driven gear completes one-third of a rotation.

Fewer rotations = more torque. The output gear spins slower, but with more force. This is how a bicycle in low gear works — harder to pedal fast, but you can climb a hill.

Reverse the gears — 24 driving, 8 driven, ratio 3:1 — and the driven gear spins three times for each full rotation of the driving gear. More rotations = less torque. Faster, but weaker. This is your high gear on a flat road.

The experiment to run

LEGO Technic gear sets typically include gears with 8, 16, 24, and 40 teeth. A simple experiment:

  1. Build a basic gear train with an 8-tooth gear driving a 40-tooth gear. Attach a small flag or marker to each axle.
  2. Turn the driving gear slowly by hand. Count how many times the small gear rotates for each rotation of the large one.
  3. Add a small weight (a few extra bricks) to the output axle. Notice how easily you can still turn it.
  4. Now reverse it — 40-tooth driving 8-tooth. Turn it at the same speed. Notice the difference in force required, and how fast the output spins.

The child who completes this experiment has empirically discovered the torque-speed trade-off — a concept from secondary school physics — through their hands.

The maths your child can actually do

For ages 8–10, the gear ratio calculation is accessible arithmetic:

Gear ratio = teeth on driven gear ÷ teeth on driving gear

  • 8 driving 24 → 24 ÷ 8 = 3:1 output is 3× faster, 1/3 the torque
  • 40 driving 8 → 8 ÷ 40 = 0.2 → output makes 1/5 of a rotation per input rotation

A child who can do this calculation and can also feel the difference in a physical model has connected abstract maths to physical reality. This is rare and valuable — and it doesn't require a textbook.

Gear trains: chaining ratios

When multiple gears are connected in sequence (a gear train), the ratios compound. An 8-tooth driving a 24-tooth, which then drives another 8-tooth:

  • Stage 1: 1:3 (output is 3× slower, 3× torque)
  • Stage 2: 3:1 (output is 3× faster, 1/3 torque)
  • Net: 1:1 — same speed as input, same torque

Gear trains are how complex machines control power delivery with precision. Understanding them at age 9 through physical experimentation is a significant conceptual advantage for secondary school science.

Questions to ask

Rather than explaining, prompt:

  • "What do you think will happen if you use a bigger gear on the output?" — Before they test it
  • "Where does the extra force come from?" — After they feel the torque difference
  • "What if you chained three gears? Could you make something spin very slowly?" — Towards gear trains

The goal isn't a correct answer on first attempt. It's a child who is curious about the mechanism, not just the result.


Gear ratios appear in bicycles, cars, clocks, wind turbines, and industrial machinery. The child who understands them — not from a textbook but from turning them by hand — is carrying forward a physical intuition that makes every future encounter with the concept easier.