What is your velocity when walking on a moving train in the opposite direction?

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SUMMARY

The discussion centers on calculating the velocity of a person walking on a train moving east at 14.0 m/s while walking west at 1.4 m/s. The correct resultant velocity with respect to the ground is 12.6 m/s east. The distinction between positive and negative values is clarified, emphasizing that a negative value would indicate a westward direction, which is incorrect in this context. The importance of defining positive and negative directions in velocity calculations is highlighted.

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  • Understanding of basic physics concepts, particularly velocity and direction.
  • Familiarity with relative motion principles.
  • Knowledge of vector addition in physics.
  • Ability to interpret positive and negative values in motion contexts.
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  • Study vector addition in physics to enhance understanding of relative motion.
  • Learn about the concept of reference frames in motion analysis.
  • Explore real-world applications of velocity calculations in transportation.
  • Review problems involving relative velocity to solidify comprehension.
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Students studying physics, educators teaching motion concepts, and anyone interested in understanding relative velocity in practical scenarios.

aruji73
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You are on a train traveling east at speed of 14.0 m/s with respect to the ground.

if you walk west toward the back of the train, with a speed of 1.4 m/s with respect to the train, what is your velocity with respect to the ground?

I got the answer as 12.6 m/s east but is my answer going to be positive or negative
 
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aruji73 said:
I got the answer as 12.6 m/s east but is my answer going to be positive or negative
12.6 m/s east is correct. If you said negative 12.6 m/s east, that would mean it was going to the west, which is not correct.

You're giving a magnitude (which is always positive) and a direction.
 
That depends on which direction is positive and which negative.
 

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