1.
Newtonian mechanics can be applied to
the molecular collision
2. Gases are made of large number of
molecules which are alike and different from molecules of other gases. The number
of molecules in any given gas is constant
at any time.
3. The size of the molecules are
negligible compared to size of their container. They are mere point point
masses, the distance between the molecules is large compared to their sizes.
4. The molecules are in constant continuous
random motion in all direction colliding with one another and with the hall of their
containing vessels.
5. The collision between gases and the hall
of their container is perfectly elastic.
6. There is no force of attraction or
repulsion between the gases except when they pt collide with each other or with
hall of their container.
7. The average kinetic energy of
translation of a molecules is proportional to their average kinetic energy.
The above theory is for ideal or perfect gas, real gases differ from
ideal or perfect gas, they tend to behave differently at lower temperature and
higher pressure, the theory also fail with heavy gases where their molecular
size is important. Real gases only
behave like ideal gases at higher temperature and lower pressure, real gases
can undergo phase transition at low temperature and higher pressure whereas ideal
gas cannot.
from the kinetic theory of ideal gases , the density of the gas is sum of the individual masses of the molecules divided by the volume of the gas, as the molecules of the gas collide with each other and the hall of the container, they develop a pressure which is equal to the force exerted from the impart momentum divided by the area occupied by the gas.
from the kinetic theory of ideal gases , the density of the gas is sum of the individual masses of the molecules divided by the volume of the gas, as the molecules of the gas collide with each other and the hall of the container, they develop a pressure which is equal to the force exerted from the impart momentum divided by the area occupied by the gas.
The temperature of the gas is the average
kinetic energy of the molecules of the gas undergoing the continuous rapid
random motion. the higher the
temperature of the gas the higher the rate of the motion,
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