Acceleration and distance problem

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The discussion centers on a physics problem involving a briefcase dropped from a helicopter 130 meters above water, which hits the water after 6 seconds. Participants clarify the use of kinematic equations to determine the initial speed of the helicopter. The acceleration due to gravity is acknowledged as 9.8 m/s² acting downward, while the upward force from the helicopter is implied but not quantified. The main question is to find the speed at which the helicopter was ascending when the briefcase was released. The conversation highlights confusion over the problem's parameters and the need for additional information to solve it accurately.
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Homework Statement


In an action movie, the villain is rescued from the ocean by grabbing onto the ladder hanging from a helicopter. He is so intent on gripping the ladder that he let's go of his briefcase of counterfeit money when he is 130m above the water.

Homework Equations



Vf=Vi+ax*delta t

(Vf)squared=(Vi)squared + 2(ax)*delta x

The Attempt at a Solution



I think I'm supposed to use the first equation to figure out Vi. I calculated Vf using acceleration of 9.8 *6s, which equals 58.8 m/s. But if i throw in Vf, a, and delta t, into the first equation, Vi equals 1. I don't know if this is right so far, but I'm stuck here so any help would be appreciated. Thanks.
 
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where do you get 6s?
all you seem to be given is:
y=130m above the water.

Is there more to that problem? since you don't say what the question is exactly.
 
Crap, my bad. This is the question:

If the briefcase hits the water 6.0s later, what was the speed at which the helicopter was ascending?
 
O ok, well is the 9.8 the acceleration of the brief case? because what other force was acting on the briefcase? if the 9.8 was gravity going down, was something pulling it "up"?
 
i'm not really sure. if there is anything pulling it up, it would be the helicopter. that is all the information they provided us with.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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