Solving for Velocity & Distance of Mailbag: Helicopter Moving at 2.98 m/s

AI Thread Summary
The discussion revolves around calculating the speed and distance of a mailbag released from a helicopter moving at 2.98 m/s. The participants clarify the importance of direction in their calculations, emphasizing that choosing a consistent positive direction, either upwards or downwards, is crucial for accurate results. One user initially misapplies the equation v(final) = v(initial) + gt, leading to confusion about the correct values to use for gravity and initial velocity. After some back-and-forth, it is suggested to adopt a downward convention for easier calculations. The conversation highlights the need for careful consideration of direction in physics problems to avoid calculation errors.
nbroyle1
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A small mailbag is released from a helicopter that is descending steadily at 2.98 m/s.

(a) After 5.00 s, what is the speed of the mailbag?
(b) How far is it below the helicopter?
(c) What are your answers to parts (a) and (b) if the helicopter is rising steadily at 2.98 m/s?

I tried using the equation v(final)=v(initial)+gt and ended up with the wrong answer.
v(final) is what I'm solving for and I plugged in 2.98 as the initial velocity, 5s for time and -9.8 for gravity. I must be using the wrong equation could I get some help?
 
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Hi nbroyle! :smile:

nbroyle1 said:
I tried using the equation v(final)=v(initial)+gt and ended up with the wrong answer.
v(final) is what I'm solving for and I plugged in 2.98 as the initial velocity, 5s for time and -9.8 for gravity. I must be using the wrong equation could I get some help?

Remember which direction you have considered as positive. If it is downwards, the initial velocity is downwards, and so is g. How will get your equations now? If positive upwards, both the initial velocity and g will be negative.
 
I don't quite understand, what do you mean by how will I get my equations?
 
Check your convention of direction.
If you put acceleration negative, it means all motions downward negative.
Take downward as positive for easier calculation.
 
Ok so If I chose the positive means downward convention then the equation would read:
v=(9.8)(5)+2.98 correct?
 
It is saying the answer is incorrect when I calculate the velocity like this as well.
 
nevermind calculation error oops thanks for the help
 
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