A particle is projected vertically upwards from point A with an initial speed of 29.4 m/s. During what intervals of time is the particles more than 39.2 m above A?
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. Consider the motion from A to B:
s = +H (final point lies above the initial point), initial velocity = u, final velocity v = 0.
Let the time taken to go from A to be t 1
Using v = u - gt, we get
0 = u - gt¹
⇒ t1 =gu
Using s = ut - (1/2)gt²
H = u( gu ) - 21
g ( g ) 2 = 2gu 2
So the maximum height attained is H =
2g
u
2
Consider the return motion from B to A:
s = -H (final point lies below the initial point)
u = 0 (at point B, velocity is zero)
Let time taken to go from B to A be t 2
. We have t2 = gg2 = g2g²u 2 = gu
proved.
c. Displacement = 0, distance travelled = 2H = 2gu²
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