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Thermal physics 2
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Cards (20)
Ideal
Gas Equation
Experimental relationships between p, V, T and
mass
of
gas
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Gas
Laws
Experimental relationships between p, V, T and
mass
of
gas
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Molecular
Kinetic Theory
Model to explain
gaseous
behaviour
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Ideal
Gas Equation
1. Rearrange into the form pV/T = nR
2. Use
the equation p1V1/T1 = p2V2/T2 in calculations
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Kinetic
Theory Model of Gases
Originally
conceived
to explain gaseous behaviour
Based on
assumptions
, from which mathematical
deductions
are made
Only applies to
ideal
gases
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Assumptions
of Kinetic Theory
Total volume
is a
negligible
fraction of the total space occupied by a gas
All collisions are perfectly
elastic
Particles are so
far apart
that they exert no forces on each other
Particles are in constant random,
rapid
and
chaotic
motion
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Ideal
Gas
Theoretical
model of a gas, simplified to make it easier to calculate their behaviour based on
Newton's Laws of Motion
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Real
Gas
Gases
that exist in the world around us, where atoms (or molecules)
deviate
from the assumptions of the ideal gas model
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Real gases
Follow
ideal gas behaviour at relatively low pressures and
large
volumes
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Average
Molecular Kinetic Energy
Related to the
temperature
of the gas, given by ½kT where k is the
Boltzmann
Constant
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Gas
Laws
Pressure
Law - pressure vs temperature
Charles'
Law - volume vs temperature
Boyle's
Law - pressure vs volume
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Pressure
Law
Pressure is directly proportional to the
temperature
of an ideal gas if the temperature is measured in
kelvins
(K) and the volume is kept constant
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At
the point where the pressure reaches 0, the temperature is -273°C, known as
absolute zero
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Absolute
Zero
The
coldest
temperature that can be reached, where all particles in a solid won't
vibrate
at all
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Charles' Law
Volume is directly proportional to the
temperature
of an ideal gas if the temperature is measured in
kelvins
(K) and the pressure is kept constant
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At the point where the volume reaches 0, the temperature is
-273°C
, known as
absolute zero
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Boyle's Law
Pressure is directly
proportional
to 1/volume of an ideal gas if the temperature is
constant
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Equation
of State
Connects the measurable quantities that define the
physical
state of a system, giving the combined gas equation: pV =
constant
, p = constant/T
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Doing work on a gas increases its internal
energy
, which can
increase
its temperature
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You
can do work on a gas mechanically (e.g.
bicycle
pump)
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