What Are the Forces at Play in Antarctic Snowcat Towing?

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Homework Help Overview

The problem involves two snowcats towing a housing unit in Antarctica, with specific angles of force application. The subject area pertains to vector resolution and force analysis in physics.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the calculation of force components and the correct interpretation of angles related to the directions of the forces. There is an emphasis on ensuring the correct addition of forces pointing in the same direction.

Discussion Status

Some participants have provided guidance on interpreting the angles and the need to consider the directional components of the forces. There is an ongoing exploration of how to correctly resolve the forces and address the original poster's confusion regarding the total force calculation.

Contextual Notes

Participants note potential complications due to the geographical context of Antarctica, which may affect angle interpretation. The original poster's homework constraints require precise numerical input for automated grading.

milkywayiguana

Homework Statement


Two snowcats in Antarctica are towing a housing unit north, (an example is shown in Figure 4-50 on page 102). Snowcat A pulls at an angle 49 o west of north, and snow cat B pulls at an angle 31 o east of north. The sum of the forces FA and FB exerted on the unit by the horizontal cables is north, parallel to the line L, and FA= 4633 N. Determine FB, and determine the magnitude of FA+FB.

2. Homework Equations

∑F=ma

The Attempt at a Solution


FA=4633N at 49
FB= xN at 31

FB(sin Θ)=FA(sin Θ)

FB(sin 31)=4633(sin49)

FB=4633(sin(49)/sin(31))

FB=6789

FB + FA=4633 + 6789
=11422

FB=6789
FB+FA=11422

My physics homework is online and requires me to plug the numbers in before automatically grading them. I plugged in 6789 and the answer was correct, however 11422 was wrong? Where did I mess up?
 
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Looks like you added the total forces. However, they point in different directions.

You were asked just to add the force components that point to the north.
 
Be careful when you translate "west of North" and "east of North" into angles. I think you did that wrong. I suggest that you draw a diagram of the vectors and their components to keep everything straight.
 
FactChecker said:
Be careful when you translate "west of North" and "east of North" into angles.
Especially in Antarctica if you are at or near the South Pole. :smile:
 
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