The dimensions of a room are 4.20 m × 3.00 m X 2.50 m. (a) Find the number of molecules of air in the room at at- mospheric pressure and 20.0°C. (b) Find the mass of this air, assuming that the air consists of diatomic molecules with molar mass 28.9 g/mol. (c) Find the average kinetic energy of one molecule. (d) Find the root-mean-square molecular speed. (e) On the assumption that the molar specific heat is a constant independent of temperature, we have Eint (f) What If? Find the internal energy of the air in the 5NRT/2. Find the internal energy in the air. %3| room at 25.0°C.

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Chapter2: The Kinetic Theory Of Gases
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The dimensions of a room are 4.20 m × 3.00 m X 2.50 m.
(a) Find the number of molecules of air in the room at at-
mospheric pressure and 20.0°C. (b) Find the mass of this
air, assuming that the air consists of diatomic molecules
with molar mass 28.9 g/mol. (c) Find the average kinetic
energy of one molecule. (d) Find the root-mean-square
molecular speed. (e) On the assumption that the molar
specific heat is a constant independent of temperature, we
have Eint = 5NRT/2. Find the internal energy in the air.
(f) What If? Find the internal energy of the air in the
room at 25.0°C.
Transcribed Image Text:The dimensions of a room are 4.20 m × 3.00 m X 2.50 m. (a) Find the number of molecules of air in the room at at- mospheric pressure and 20.0°C. (b) Find the mass of this air, assuming that the air consists of diatomic molecules with molar mass 28.9 g/mol. (c) Find the average kinetic energy of one molecule. (d) Find the root-mean-square molecular speed. (e) On the assumption that the molar specific heat is a constant independent of temperature, we have Eint = 5NRT/2. Find the internal energy in the air. (f) What If? Find the internal energy of the air in the room at 25.0°C.
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