Physics, asked by JassiK0001, 1 year ago

A body of mass m is situated in a potential field U(x) = U0(1-cos αx ) when U0 and α are constants. Find the time period of small oscillations​

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Answered by Fatimakincsem
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The time period of small oscillations is T = 2π √m / Uoα^2

Explanation:

The time period of small oscillations.

U = Uo ( 1- coxαx)

F = -dU / dx  = -d / dx (Uo - Uocos αx)

F = - Uoasinαx

F -Uo ααx

F = - Uoα^2x

We know that

F = - kx

So K = Uoα^2

T = 2π √m / Uoα^2

Thus the time period of small oscillations is T = 2π √m / Uoα^2

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