A ball is projected from the bottom of a tower and is found to go above the tower and is caused by the thrower at the bottom of the tower after a time interval t1. An observer at the top of the the tower sees the same ball go up above him and then come back at this level in a time interval t2 the height of the tower is
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Hey Dear,
◆ Answer -
h = 5/2 t1(t1-t2) - 5/4 (t1-t2)²
● Explanation -
Time taken by ball to reach max height from bottom is t1/2.
From bottom of tower to max height,
v = u + at
0 = u + (-10)×t1/2
u = 5t1
Similarly time taken by ball to reach max height from top is t2/2.
Thus, time taken by ball to reach top from bottom of tower will be
t' = t1/2 - t2/2
t' = (t1-t2)/2
Now the height of tower h is calculated as -
h = ut' + 1/2 at'²
h = 5t1 × (t1-t2)/2 + 1/2 × (-10) × [(t1-t2)/2]²
h = 5/2 t1(t1-t2) - 5/4 (t1-t2)²
Hope this helps you...
Answered by
13
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this is the correct answer
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