🪃 Gyroscope & Precession

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ω = 8.0 rad/s  |  L = Iω = 4.0  |  τ = mgr = 2.4 Nm  |  Ω_prec = 0.60 rad/s  |  Period = 10.5 s

🌀 Gyroscope & Precession

Interactive gyroscope simulator showing angular momentum, torque and precession. Spin up the rotor to see how L = Iω resists tilting — and when gravity applies torque, the gyroscope precesses instead of falling.

🔬 What It Demonstrates

A spinning gyroscope resists changes to its orientation because angular momentum L is a conserved vector. Gravity creates a torque τ = r × mg perpendicular to L, causing the spin axis to precess at rate Ω = τ/L rather than topple.

🎮 How to Use

Increase the spin speed and observe how the gyroscope holds steady. Reduce spin to see it wobble and eventually topple. The vectors L, τ, and Ω are drawn live to show their perpendicular relationships.

💡 Did You Know?

Gyroscopic precession explains why a thrown boomerang returns, why a bicycle stays upright at speed, and how spacecraft attitude control uses reaction wheels — all based on conservation of angular momentum.