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The moment of inertia of a body about a given axis is 1.2kgm^2 . Initially the body is at rest. In order to produce a rotational kinetic energy of 1500J, an angular acceleration of 25rad/second ^2 must be applied about that axis for a duration of 

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The correct option is B 2 sI=1.2 kgm2;t=?Krot=1500 Jα=25rad/s2ω=ω0+αtInitially the body was at rest, ωo=0Rotational kinetic energy, K=12Iω2⇒1500=12×1.2×w2w=√30001.2=50 rad/sω=ω0+αtωo=0t=wα=5025=2s
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The correct option is B 2 s
I=1.2 kgm2;t=?

Krot=1500 J

α=25rad/s2

ω=ω0+αt
Initially the body was at rest, ωo=0

Rotational kinetic energy, K=12Iω21500=12×1.2×w2

w=30001.2=50 rad/s

ω=ω0+αt
ωo=0
t=wα=5025=2s

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Moment of inertia of the body depends upon the mass of the body, axis of rotation of the body and shape and size of the body.
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Msc physics student at a central university

t=1500/(1.2*625) This is straight from the formula and you get 2 seconds
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Rotation kinetic energy= ½Iω² Where I = moment of Inertia ω = angular velocity And, kinematic relation for constant angular acceleration is ω(final) = ω(initial) + αt Where, α = angular acceleration t = time
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Rotation kinetic energy= ½Iω²

Where I = moment of Inertia

ω = angular velocity

And, kinematic relation for constant angular acceleration is

ω(final) = ω(initial) + αt

Where, α = angular acceleration

t = time

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The rotational KE is 1500 J I= 1.2 kg m sq Find w(omega) Iw sq = 1500 J W =35.35 rad/sec Using eq of motion... W = 0 + alpha . T T = 1.41 sec
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