Heat Physics: Are Energy Levels Equal in Different Objects?

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When two objects at the same temperature are compared, their energy levels may not be equal due to differences in mass and energy types. The internal energy can be calculated using the formula U = m C_v T, indicating that mass and specific heat capacity influence thermal energy. Potential energy also plays a role, as it varies with height relative to a chosen datum, affecting the total energy of each object. The discussion highlights the ambiguity in the original question, emphasizing the need for more specific information to provide a definitive answer. Overall, understanding the relationship between mass, temperature, and energy types is crucial for accurate analysis.
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If two objects of different kind is placed together, they have the same temperature. Would the amount of energy in the two objects the same too?
 
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It's possible, but not likely. There are all sorts of energy that each can possesses independent of the other. If they're of exactly the same mass, then their thermal energy will be the same.
 
The internal energy of an object can be approximated by:

U = m C_v T

That should give you an answer.
 
Trick question: temperature is a measure of energy (if we're just talking kinetic).
 
But that's an if that wasn't specified. Hence the ambiguity of my answer. If, for instance, one was more massive than the other, it's potential energy would be higher. On the lowest level, e=mc^2 applies to both, so the mass is the determining factor.
 
Actually, potential energy is defined as P.E = mgh

Where the height, h, is referenced to any arbitrary datum. So if you define the ground as your datum, then anything at ground level will have zero potential energy, no matter the mass.

Another example, an object below ground level (using ground level as the datum) would have negative potential energy.

So there are two ways a heavier body can have less potential energy than a lighter body.

If both bodies are above the datum or below, then your statement always holds true.
 
True; I oversimplified as well. The point, though, was just to explain that the question isn't answerable in its current phraseology. More information is required.
 
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