A disc of mass 1kg and radius R is free to rotate about a horizontal axis passing through its centre and perpendicular to the plane of disc. A body of same mass as that of disc is fixed at the highest point of the disc. Now the system is released, when the body comes to the lowest position, its angular speed will be x3Rrads1 where x = __________.

0 3 Views | Posted 2 months ago
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    Answered by

    Vishal Baghel | Contributor-Level 10

    2 months ago

    Loss in P.E. = Gain in k.E

    2 mg R = 12 (12mR2+mR2)ω2

    ω=8g3R=4g2×3R

    x=g2=5

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A
alok kumar singh

mg = 10 × 10

= 100 of

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N32+fB2=Ff reaction force offered by the floor.

By NLM 1

Translational fB = NA

NB = mg = 100N

Ac2 + Bc2 = AB2

Ac2 = 34 – 9

Ac = 5m

Rotational equilibrium τB=0

mg l2cosθ=NAlsinθ

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NA = 50 cot

Now cot = 35

NA 50×35=30N

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Ff=NB2+fB2=1002+302=10109N - (2)

fωFf=3010109=3109

A
alok kumar singh

a = 6t2 – 2t,        of t 20, w = 10 rad/sec

, q = 4 rad

α=dωdt

10ωdω=t0tαdt

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V
Vishal Baghel

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V
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P
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