The angular velocity of a particle rotating in a circular orbit 100 times per minute is
(1) 1.66 rad/s
(2) 10.47 rad/s
(3) 10.47 deg/s (4) 60 deg/s
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Answer: 10.47 rad/s
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The angular velocity of the particle is 10.47 rad/s.
Given,
A particle is rotating in a circular orbit 100 times per minute.
To Find,
The angular velocity of the particle.
Solution,
First of all, we will find the angular displacement of the particle
θ = 2πn
where n is the number of turns = 100
So,
θ = 200π
Now, the formula of angular velocity is
ω = θ/t
Substituting the values in the formula
ω = 200π/60 { because 1 minute = 60 seconds }
ω = 200(3.14)/60
ω = 10.47 rad/s
Hence, the angular velocity of the particle is 10.47 rad/s.
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