DOUBT IN ROTATION.

5 Answers

1
Anirudh Kumar ·

is the asnwer

= ω22α*2π where α= 5gk(k+1)2R(k2+1)

please verify

1
Manmay kumar Mohanty ·

ANS. IS (1+K2)wo2R8pik(k+1)g

w is actually omega..

29
govind ·

So by balancing the forces we get
N1 + kN2 = Mg
N2 = kN1

N1 + k2N1 = Mg
(k2 + 1) N1 = Mg ..........................1

by balancing the torque abt the centre of cylinder we get..
(kN1 + kN2 ) = MR2 α / 2
k(N1 + kN1) = MRα/2
k(k+1)Mg / (k2 + 1) = MRα/2 from 1

So α = 2k(k+1)g / (k2 + 1)R
Now 0 = ω + αt
so t = -ω/α

Now θ = 1/2αt2
= 1/2 α * ω2 / α2
= 1/2 ω2 / α

= ω2(k2 +1)R / 4k(k+1)g..
Now number of turns = θ / 2πR....
: )

1
Manmay kumar Mohanty ·

GOVIND THE GENIUS HAS DONE IT AGAIN. THNKS GOVIND.

1
pranav ·

well done govind!!!

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