A bomber is moving with a velocity v (m/s) above H meter from ground. The bomber released a bomb to hit a target T when the sighting angle is tetha. Then the relation between tetha, H and v is - ?
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Answered by
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Hello Dear,
◆ Answer -
tanθ = √H / v√(10g)
◆ Explaination -
When bomb is dropped, it will have zero vertical velocity and horizontal velocity be v.
Let t be time time taken by bomb to reach ground.
H = u.t + 1/2 gt^2
H = 0×t + 1/2 gt^2
t = √(10gH)
Horizontal distance traveled by bomb is -
s = v.t
s = v√(10gH)
When sighting angle is
θ, tanθ is given by -
tanθ = H/s
tanθ = H / v√(10gH)
tanθ = √H / v√(10g)
Thanks dear. Hope this helps you..
Answered by
1
Answer:
hope it helps you it is the half answer
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