Cargo Plane Drops Supplies to Dogsled Team in Antarctica

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Homework Help Overview

The problem involves a cargo plane dropping supplies to a dogsled team in Antarctica, with specific details about the altitude of the drop and the speed of the dogsled. The original poster is trying to determine the speed of the cargo plane based on the information provided.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to calculate the distance traveled by the dogsled and the angle of descent for the supplies, while questioning the direction of travel for both the plane and the sled. Some participants suggest reconsidering the assumption about their directions and propose calculating the time it takes for the package to fall to the ground.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of the problem setup. Some guidance has been offered regarding the assumptions made about the directions of travel, and there is a focus on the mechanics of free fall for the package.

Contextual Notes

There is a potential misunderstanding regarding the relationship between the plane's drop and the dogsled's movement, as well as the assumptions about their directions. The original poster is also grappling with the implications of the supplies dropping at an angle.

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A cargo plane is dropping supplies to a group of people dogsledding acoss Antarctica. The plance drops the package when it is directly above the group of people at an altitude of 1950m. The dogsled travels at 5.68m/s and reaches the supplies in 6.70mins. What was the speed of the cargo plane?

well I`m assuming that the plane and dogsled are traveling in opposite directions. So let's make the dogsled travel in the (+)ve direction and the plane traveling in the (-)ve direction.

Xo = o
X = ??
to = 0s
t = 402s
Vdogsled = 5.68m/s
Vplane = ?

and then I used this equation: X = Xo + volt to determine X
X = 0 + 5.68m/s(402s)
X = 2283.36m

then using tan^-1 (theta) I found the angle which is 40.50degrees

but now I'm stuck not quite sure what to do next - not quite sure if I'm on the right tracl :rolleyes:
 
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I think you are on the right track. But why would you assume the plane and sleddge are traveling in different directions?

From the point you are now, what if you calculated how long it takes for the package to dropp to the ground? I think you can assume free fall.
 
alright - I'll try that
 
If "the plane and dogsled are traveling in opposite directions." and the plane dropped the supplies when it was directly overhead, the dogsled would go away from the supplies!
 
i guess that makes sense - see I thought of it as the plane would drop the supplies directly over the sled but the supplies don't drop straight down but dop at an angle so i drew a triangle. but i guess plane and sled going the same way makes more sense;)
 

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