Question about gravitational force

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Homework Help Overview

The discussion revolves around the concept of gravitational force and its representation in different coordinate systems. The original poster presents a scenario involving a man throwing a ball and questions how gravitational acceleration should be interpreted based on the direction of motion.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants explore the implications of choosing different directions as positive in a coordinate system and how this affects the sign of gravitational acceleration. There is a focus on understanding the consistency required in applying these conventions throughout a problem.

Discussion Status

Some participants have provided clarifications regarding the choice of coordinate systems and the implications for gravitational acceleration. The conversation appears to be productive, with participants engaging in a deeper exploration of the topic without reaching a definitive conclusion.

Contextual Notes

There is an emphasis on the need for consistency in defining positive and negative directions within the context of the problem. The original poster's examples highlight potential confusion regarding the interpretation of gravitational force in different scenarios.

Ellio
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Homework Statement
none
Relevant Equations
g= 9.81 / or -9.81 m/s²
Hello, I hope you are all very well !

Let's say a man, standing on point "0 m" throws a ball 10 m in the air. The gravitational force goes in the opposite (down (always)) of the action (up): I supposed it's -9.81 m/s².
The same action but this time the man stands on the point "10 m" and the stone goes up to 0 m. The gravitational force is still going on the opposite of the stone but this time is going in the same direction (down) as the direction of the action (down): here it would be 9.81 ?
 
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By definition:

##g = 9.81 m/s^2##

When you set a problem up, you get to choose whether up or down is taken to be the positive direction. Then ##a = \pm g##, as appropriate.
 
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To elaborate on what PeroK said, you are free to choose whether up is positive or down is positive. However, it isn’t just the sign of the gravitational acceleration you are choosing. It is the direction of the coordinate system. For example, if you choose up as positive, then gravitational acceleration which points down will be negative, but also position is more positive as you go up and positive velocity refers to traveling upward.

So, you are welcome to choose up or down as positive, but you must keep the same convention for the whole problem.
 
Cutter Ketch said:
To elaborate on what PeroK said, you are free to choose whether up is positive or down is positive. However, it isn’t just the sign of the gravitational acceleration you are choosing. It is the direction of the coordinate system. For example, if you choose up as positive, then gravitational acceleration which points down will be negative, but also position is more positive as you go up and positive velocity refers to traveling upward.

So, you are welcome to choose up or down as positive, but you must keep the same convention for the whole problem.
Ok thank you very much for your answers !
 
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