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The following quantities appear in the problem: Temperatur \(T\) / Volumen \(V\) / Druck \(p\) / Stoffmenge \(n\) / Anzahl \(N\) /
The following formulas must be used to solve the exercise: \(\frac{p_1}{T_1} = \frac{p_2}{T_2} \quad \) \(pV = nRT \quad \) \(pV = N k_{\rm B} T \quad \)
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Exercise:
At the lowest pressure attainable using the best available vacuum techniques there are still about nO molecules. How low is the pressure if the temperature is ased to be TO?

Solution:
The lowest attainable pressure is under the given conditions computed from the ideal gas law with the temperature converted to Kelvin: Geg n nO n T T Gespressurepsipascal T_K TKF T + . TK p fracn R T_KsscNA fracn R leftTKFrightsscNA fracn ncR leftT + .rightncNA p approx pS p pF pS
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Exercise:
At the lowest pressure attainable using the best available vacuum techniques there are still about nO molecules. How low is the pressure if the temperature is ased to be TO?

Solution:
The lowest attainable pressure is under the given conditions computed from the ideal gas law with the temperature converted to Kelvin: Geg n nO n T T Gespressurepsipascal T_K TKF T + . TK p fracn R T_KsscNA fracn R leftTKFrightsscNA fracn ncR leftT + .rightncNA p approx pS p pF pS
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Topic
Tags
celsius, gas, ideales gas, law, physics, pressure, scale, thermodynamics
Difficulty
(1, default)
Points
1 (default)
Language
ENG (English)
Type
Calculative / Quantity
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