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A helicopter is rising at 4.7 m/s when a bag is dropped from it. (Assume that the positive direction is upward.) (a) After 2.0...Asked by penny
A helicopter is rising at 5.1 m/s when a bag of its cargo is dropped. (Assume that the positive direction is upward.)
(a) After 2.0 s, what is the bag's velocity?
(b) How far has the bag fallen?
(c) How far below the helicopter is the bag?
(a) After 2.0 s, what is the bag's velocity?
(b) How far has the bag fallen?
(c) How far below the helicopter is the bag?
Answers
Answered by
drwls
Use the equations
V = 5.1 - g t
Y = Yo + 5.1 t - (g/2) t^2
Yo is the elevation where the release occurs. You know what g is, I'm sure.
For (c), remember that the helicopter will be 10.2 m higher than Yo at t = 2 s, sincve it continues to rise. The bag will be lower than Yo.
V = 5.1 - g t
Y = Yo + 5.1 t - (g/2) t^2
Yo is the elevation where the release occurs. You know what g is, I'm sure.
For (c), remember that the helicopter will be 10.2 m higher than Yo at t = 2 s, sincve it continues to rise. The bag will be lower than Yo.
Answered by
penny
part c is what I am having trouble with. what equation do I use?
Answered by
drwls
delta Y (distance of bag below helicopter)
= Yhelicopter - Ybag
= Yo + 5.1 t - (g/2) t^2 - Yo -5.1t
= -(g/2)t^2
= Yhelicopter - Ybag
= Yo + 5.1 t - (g/2) t^2 - Yo -5.1t
= -(g/2)t^2
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