There are two identical particles A and B.one is projected vertically upward with speed root 2ghfrom ground and other is dropped from height h along the same verticle line.collision between them is pefectly inelastic .
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The time taken by them to reach the earth is t = √3h / 2g
Explanation:
Time of collision "t" = h / √2gh
According to the first equation of motion:
v = u + at
V(A) = 0 - gt1 = - gh / √2gh
V(A) = - √gh / 2
V(B) = √2gh - gt1
V(B) = √2gh - gh / √2gh = √gh
Linear momentum conserved:
Pi = Pf
=> mVA +mvB = 2mVf
- √gh / 2 + √gh [ √2 - 1/√2] = 2Vf
Vf = 0
S = ut + 1/2 at^2
h - 1/2 gt1^2 = h - 1/2 g. h^2 / 2gh = 3h / 4
Time = 2s / g = 2 x 3h/4 / g
t = √3h / 2g
Thus the time taken by them to reach the earth is t = √3h / 2g
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