Question #166428

No friction on horizontal surface

the two plates are the same (drawing). Symbols of lines and

angular velocity as the side, dimensions R and r (R> r), va

Touch is elastic. Determine the rear disc speed

touch.


1
Expert's answer
2021-02-25T17:53:27-0500

We have given radius of two plates as r and R


According to Impulse momentum theorem,


Impulse = Change in momentum


P =mv, where v is the linear velocity


Using relation between angular and linear velocity  v=ω×rv=\omega\times r ,with the angular velocity


v=ωrv=\omega r , where ω\omega is the angular velocity P=mωRm \omega R


P=mωRm \omega R  as r=R


r=R in above problem therefore w=PmRw=\dfrac{P}{mR}


w=PmRw=\dfrac{P}{mR}  is the angular velocity of plate of radius R



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