An aeroplane is flying in horizontal direction with a velocity of 600 km/h and at a height of 1960 m When it is vertically above a point A on the ground a body is dropped from it, the body strikes the ground at point B. Then, the distance AB will
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Initial horizontal velocity, u = 600 km/h = 166.6 m/s
Initial vertical velocity = 0 m/s
Let the time taken to reach the ground be t s.
Vertical distance covered, h = 1960 m
Horizontal range, AB
= ut
Initial vertical velocity = 0 m/s
Let the time taken to reach the ground be t s.
Vertical distance covered, h = 1960 m
Horizontal range, AB
= ut
Attachments:
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Answered by
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Answer:
Velocity of the aeroplane = 600 km/hr.
Height = 1960 m.
A body is dropped from the point vertically above point A, then the body strikes the point B.
We need to find the Distance AB.
We know that, h = ½gt².
So, t = √2h/g
⇒ t = √2(1960)/9.8
⇒ t = √(2×200)
⇒ t = √400
⇒ t = 20 s
Now, AB = vt
⇒ AB = (600×5/18)×20
⇒ AB = 3333.33 m
⇒ AB = 3.33 km
Hence, the Distance AB = 3.33 km.
Attachments:
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