Thermometer Height Conversion at Different Temperatures?

AI Thread Summary
The discussion revolves around understanding how to calculate the height of a mercury column in a constant-volume thermometer at different temperatures. The initial confusion stems from the terminology used in the problem, particularly the term "supports." Participants are seeking clarification on the relationship between pressure, volume, and temperature, hinting at the ideal gas law as a potential solution. The urgency of the situation is emphasized, as the user needs to grasp the concept before a deadline. The conversation highlights the need for a clear explanation of how temperature changes affect the height of the mercury column in the thermometer.
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Homework Statement


Constant volume of a thermometer is given(v), given the hieght of a column of mercurey at T_{o} supports, what is he hieght at T_{2}?


Homework Equations





The Attempt at a Solution


I really don't know, can someone start me off please.
 
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Is that the exact way the question is stated? It's confusing. What is meant by "supports"?
 
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Here is exactly what my Prof. says:
a constant-volume thermometer at a certain temperature supports a certain column of mercury. At a different temperature, what would it support?
 
I must know this for tomorrow!
 
:cry: :cry: :cry:
 
Have you come up with anything? What relates things like pressure, volume and temperature?
 
You mean like:
\frac{P_{1}V_{1}}{T_{1}}=\frac{P_{2}V_{2}}{T_{2}}?
 
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