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Why do spinning skaters speed up?

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Answer: Conservation of angular momentum

Conservation of angular momentumCorrect! Angular momentum (L = I×ω) is conserved without external torque. Moment of inertia I = mass × radius². Arms out: large radius, large I, slower rotation ω. Arms in: small radius, small I—to conserve L, rotation ω increases! Same physics: divers tuck for spins, planets orbit faster when closer to sun. Skater doesn't add energy—redistributes existing rotational energy. Pull arms in = speed up dramatically!

Friction decreases with arms inWrong. Friction change is minimal. Speed increase is from angular momentum conservation—pulling arms in reduces moment of inertia, increasing rotation rate.

Muscles push harder when tuckedWrong. Muscles don't create the spin increase—they pull arms in. Angular momentum conservation (L = I×ω constant) automatically increases rotation when reducing radius.

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