Converting 4.10x10^4 N/M^3 to N/M

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Discussion Overview

The discussion revolves around the conversion of units from N/M^3 to N/M, specifically in the context of a spring constant. Participants explore the implications of these units and the necessary information for proper conversion.

Discussion Character

  • Debate/contested, Conceptual clarification

Main Points Raised

  • One participant questions how to convert 4.10x10^4 N/M^3 to N/M, suggesting uncertainty about the relationship between these units.
  • Another participant points out the need for additional context, questioning whether this is related to a pressure problem and asking for clarification on the scenario.
  • A participant mentions that the given value is presented as a spring constant, contrasting it with a similar example where the spring constant was in N/M.
  • One participant argues that a spring constant cannot have units of N/M^3, explaining that N/M indicates a linear relationship between force and length, while N/M^3 would imply a relationship with volume, which raises questions about the meaning of "volume of the spring."

Areas of Agreement / Disagreement

Participants express differing views on the validity of the units and the context required for conversion. There is no consensus on how to proceed with the conversion or the interpretation of the units.

Contextual Notes

The discussion highlights the ambiguity in the original question and the potential misapplication of units in the context of spring constants. The need for specific contextual information is emphasized.

mookie84
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How do you convert 4.10x10^4 N/M^3 to N/M or is it the same thing?
 
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Umm, how do you convert a cubic foot to feet?

You haven't given enough information.

Is this a pressure problem, like a body with a pressure of X N/M^3 is released in direction Y and what is the resultant force in N/M in direction X, or Y, or Z?

Bottom line, need more info.
 
The question gave me that as a spring constant. in the example Which is very similar the spring constant was in N/M as opposed the question which was in N/M^3
 
A "spring constant" can't have units of N/M^3. N/M means that the strength of the force changes linearly as the length of the spring changes. "N/M^3" would mean that the strength of the spring changes linearly as the volume of the spring changes. What "volume of the spring" are you talking about?
 

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