A circular disc has a mass of 1 kg and radius 40 cm
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Answered by
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Mass, M = 1 kg
Radius, R = 40 cm = 0.4 m
Revolution per second = 10 rev/s
Angular velocity, ω = 2×π×10 = 62.8 rad/s
So, KE = ½ I ω2 = ½ (½ MR2)ω2
=> KE = ¼ × 1 × 0.42 × 62.82 = 157.75 J
Final kinetic energy is = 0, because the disc stops rotating.
So, work done to stop the disc is = 157.75 – 0 = 157.75 J ≈ 158 J
Answered by
0
Mass, M = 1 kg
Radius, R = 40 cm = 0.4 m
Revolution per second = 10 rev/s
Angular velocity, ω = 2×π×10 = 62.8 rad/s
So, KE = ½ I ω2 = ½ (½ MR2)ω2
=> KE = ¼ × 1 × 0.42 × 62.82 = 157.75 J
Final kinetic energy is = 0, because the disc stops rotating.
So, work done to stop the disc is = 157.75 – 0 = 157.75 J ≈ 158 J
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