Add Vectors: 55km South + 34km North

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To add the vectors of 55km South and 34km North, the resulting vector is 21km South. The discussion emphasizes the importance of properly illustrating vector addition, suggesting that a vertical line can represent the vectors, with an arrow indicating direction. It's noted that the conventional practice is to position North above and South below in diagrams. Additionally, an alternative method is proposed, involving rotating vectors to visualize their sum. The conversation concludes with a focus on accurately depicting the resulting vector's direction and magnitude.
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Homework Statement



Illustrate the addition of the following two vectors and calculate the resulting vector: 55km [South] + 34km [North].

Homework Equations

The Attempt at a Solution


[/B]
The attempt at the solution is below. What is troubling me is the overlap of the vectors and how to draw it. Is a vertical line a proper illustration of the addition for those two vectors? Also, do I need an arrow? If so, which way would it be pointing? My answer for the resulting vector is 21km [South].
 

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How would you draw "21km [South]" ? That's what the sum of these two vectors looks like ! Well done.

THere is another approach to this: You probably know how to add 55 [N]
and 34 [E]. gradually rotate the 34 [E] until it points [N] and draw a few intermediate sum vectors to see where it ends up.

By the way, we usually draw north above and south below ...
 
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