Asked by Harrieth
A pilot wants to bomb his target on the ground. If the angle of the plane from the horizontal is 20° and the velocity of the plane is 80 m/s , find
A). The distance that the pilot must release the bomb to his target
B) the time before the bomb hits the target
C) the final velocity of the bomb before it hits the target.
A). The distance that the pilot must release the bomb to his target
B) the time before the bomb hits the target
C) the final velocity of the bomb before it hits the target.
Answers
Answered by
Henry
V = 80m/s[-20O].
Vx = 80*Cos(-20) = 75.2 m/s.
Vy = 80*sin(-20) = -27.4 m/s.
A. Range = V^2*sin(2A)/g.
Range = 80^2*sin(2*20)/9.8 = 420 m.
B. Tan20 = h/420, h = 153 m.
h = Vy*t + 0.5g*t^2.
153 = -27.4*t + 4.9t^2,
4.9t^2 - 27.4t - 153 = 0,
Using the Quadratic Formula:
t = 9.04 s.
C. V = Vy + g*t = -27.4 + 9.8*9.04 = 61.2 m/s.
Vx = 80*Cos(-20) = 75.2 m/s.
Vy = 80*sin(-20) = -27.4 m/s.
A. Range = V^2*sin(2A)/g.
Range = 80^2*sin(2*20)/9.8 = 420 m.
B. Tan20 = h/420, h = 153 m.
h = Vy*t + 0.5g*t^2.
153 = -27.4*t + 4.9t^2,
4.9t^2 - 27.4t - 153 = 0,
Using the Quadratic Formula:
t = 9.04 s.
C. V = Vy + g*t = -27.4 + 9.8*9.04 = 61.2 m/s.
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