A body is dropped from a height h and a second body is thrown vertically up from
the ground with a velocity of gh simultaneously. At what height from the ground do
they meet each other?
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Answer:
A stone A is dropped from rest from a height h above the ground. A second stone B is simultaneously thrown vertically up from a point on the ground with velocity v. The line of motion of both the stones is same.
Stone A is dropped
so initial velocity u = 0
Let's say t time they meet
S = ut + 21 at²
a = g ( acceleration due to gravity)
Distance covered by stone A = 0 + 21 gt²
Distance covered = 2h ( mid point)
=> 2h = 21gt²
=> h = gt²
=> t² = gh
=> t = gh
Stone B initial velocity = v
a = -g ( as it is going against gravity)
2h = vt - 21gt²
putting t = gh
=> 2h = vgh - 21×ggh
=> h = vgh
=> v = hh
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