Solving a Car Vector Displacement Problem: Calculating Total Displacement

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Homework Help Overview

The discussion revolves around a car vector displacement problem where a car moves 65 km east and then 45 km west. Participants are exploring how to calculate the total displacement from the starting point.

Discussion Character

  • Conceptual clarification, Problem interpretation, Assumption checking

Approaches and Questions Raised

  • Some participants question the original poster's method of calculating displacement, suggesting that the approach to finding an angle is incorrect. Others emphasize the importance of understanding net displacement as the distance from the starting point after the movements.

Discussion Status

The discussion is ongoing, with participants providing insights into the nature of displacement and questioning the original calculations. Some have offered clarifications on how to visualize the problem, while others have reiterated the definition of displacement as a vector quantity.

Contextual Notes

Participants have noted that the textbook referenced by the original poster does not adequately explain total displacement, which may be contributing to the confusion in the discussion.

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Car Vector Displacement Problem

Homework Statement


A car moves 65km due east, then 45km due west. What is the total displacement?

Homework Equations


Don't understand what you mean. =/

The Attempt at a Solution


What I did was... 45km/65km to find the degree, and I got 34.7
So I used cosine, Cos(34.7)x65km which equal the total displacement, I got 53.44km
 
Last edited:
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I am not sure what you are trying to do there. 45/65 is not 34.7 and that will not give you an angle. When asked for net displacement, you are being asked, "How far from the starting point does the guy end up?"

Think about this. The guy moves 65km east, then turns around and moves 45 km in the opposite direction. Draw this situation and you should be able to visualize the situation a little more clearly.
 
Last edited:
if you take two steps forward and one step back you have gone one step forward.

This guy has gone 65km east then back 45km, so he has gone 65km-45km
 
thenewbosco said:
if you take two steps forward and one step back you have gone one step forward.

This guy has gone 65km east then back 45km, so he has gone 65km-45km

So is that how you find the total displacement? I'm looking at my textbook, but it doesn't really explain total displacement.

The textbook I have is: Glencoe Science: Physics Principles and Problems
 
Displacement is the length of the the line segment connecting the starting point to the ending point.
 
More accurately and importantly, it is a vector quantity. If the point of origin is the starting point, and east is taken as the positive direction, its displacement is 20m at 0 degrees from the horizontal, or any other way you want to express a vector.
 

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