A particle initially at rest starts moving from point a on the surface of a fixed smooth hemisphere
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Answer:
Initial height is r(1−cosα)
Final height is r(1−sinβ)
Net vertical displacement is r(1−sinβ)−r(1−cosα)=r(cosα−sinβ)
Apply equation of kinematic
v
2
−u
2
=2as
v
2
=2gr(cosα−sinβ)
Normal reaction,
N=mgsinβ−
r
mv
2
0=mgsinβ−
r
m2gr(cosα−sinβ)
3sinβ=2cosα
Hence, the relation is 3sinβ=2cosα
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