θ max
Chapter 1: 11th Physics Volume 2 · Physics Volume 2 · EN medium
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+ θ max Figure . A body (disc) allowed to rotate freely about an axis Unit Oscillations But α θ = d dt and therefore, d dt I θ κ θ =− ( . ) This differential equation resembles simple harmonic differential equation. So, comparing equation ( . ) with simple harmonic motion given in equation ( . ), we have ω κ I rads ( . ) The frequency of the angular harmonic motion (from equation . ) is I Hz = π κ ( . ) The time period (from equation . ) is
📖 Namma Kalvi 11th Physics Textbook Volume 2 English Medium · Page 206
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+ θ max Figure . A body (disc) allowed to rotate freely about an axis Unit Oscillations But α θ = d dt and therefore, d dt I θ κ θ =− ( . ) This differential equation resembles simple harmonic differential equation. So, comparing equation ( .
) with simple harmonic motion given in equation ( . ), we have ω κ I rads ( . ) The frequency of the angular harmonic motion (from equation . ) is I Hz = π κ ( .
) The time period (from equation . ) is
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