Formula to find the distance at which two balls collide which are thrown simuntaneously
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Suppose they meet at a height h from ground in time t. Their initial velocity of projection be u = 20 m/s
For the ball thrown upwards, (u and g are opposite)
h = ut - gt2 /2
For the ball thrown vertically downwards, (u and g are in the same direction)
40 - h = ut + gt2 /2
Add the two equations
40 = 2ut
t = 40/2u = 40/2x20 = 1 sec
h = 20 x 1 - 9.8 x 12 /2 = 20 - 4.9 = 15.1 m
They meet at height 15.1 m from the ground in 1 second.
For the ball thrown upwards, (u and g are opposite)
h = ut - gt2 /2
For the ball thrown vertically downwards, (u and g are in the same direction)
40 - h = ut + gt2 /2
Add the two equations
40 = 2ut
t = 40/2u = 40/2x20 = 1 sec
h = 20 x 1 - 9.8 x 12 /2 = 20 - 4.9 = 15.1 m
They meet at height 15.1 m from the ground in 1 second.
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