Comparing Q=mc(T-t) and E=sigmaT^4 for Calculating Temperature Change in a Body

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Homework Help Overview

The discussion revolves around two formulas related to temperature change: Q=mc(T-t) and E=sigmaT^4. Participants are exploring the contexts in which each formula is applicable and the differences between them.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants are questioning the contexts in which each formula should be used and discussing the underlying principles of thermal energy and radiation. There are inquiries about how these formulas relate to energy loss in a body with a higher temperature than its surroundings.

Discussion Status

The discussion is ongoing, with participants providing insights into the nature of the formulas and their applications. Some guidance has been offered regarding the need to consider both equations in the analysis of the problem, but no consensus has been reached on their specific applications.

Contextual Notes

There is an indication that this discussion may be part of a homework assignment, which has led to a suggestion to move the thread to a more appropriate forum for homework help.

Sobi
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This homework question was originally posted in another forum so there is no template
I know two formulas which is to do with change in temperature,first one is : Q=mc(T-t) and the second one is
E=sigmaT^4. My question is the difference between these two and where we have to use either of these?
 
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I know a lot more formulas, but if I want to know what they are about, I need to look up the context in the place where I found them ! Did you do that also ? You are apparently reading up on heat transfer ?
 
The first is the total thermal energy which is contained within any object, ##c## is known as the specific heat, ##m## is the mass of the object and ##T## is the temperature. The second is know as Stefan Boltzmann law and describes the power radiated from a black body in terms of its Temperature ##T## with ##\sigma## that is the Stefan Boltzmann constant ...
 
Imagine having a body which has got a higher temperature than it's surrounding.we know that it will lose energy until it reaches the same tempreture as the other bodies around it.which one of those two asked in the first question will do this.
 
Both will do this. They use different mechanisms.
 
Sobi said:
Imagine having a body which has got a higher temperature than it's surrounding.we know that it will lose energy until it reaches the same tempreture as the other bodies around it.which one of those two asked in the first question will do this.
You need to use both equations in your analysis of the problem.

This is obviously homework which is misplaced in the wrong forum. I am moving it to a homework forum and issuing a warning.

Chet
 

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