When energy is supplied to a
material, its molecules start to move
faster, increasing their kinetic energy.
The average kinetic energy
of the molecules inside a
material will determine its
temperature. Greater
average Ek, the greater the
temperature.
It is only the internal
kinetic energy that
determines this.
Heat is the total internal kinetic
energy of the molecules inside a
substance.
Take an example of a bath
tub at room temperature
and a cup of hot tea
The bath will have a higher
heat, be hotter, due to there
being more molecules,
making the total amount of
internal energy greater
The mug will have a
higher temperature,
due to the molecules
having a greater
average energy.
Temperature Scales
To convert temperature scales from
degrees celcius to absolute
temperatures (kelvin) we add 273.5
The Maxwell- Boltzman
distribution
As well as kinetic energy, molecules will
have potential energy from where they
are located in a substance
The sum of the kinetic energies
and the potential energies gives
us a molecules internal energy.
The Maxwell- Boltzman distribution is a
graph of the number of molecules against
the kinetic energy. From it we can
conclude
There are 0
molecules
with 0
energy
Only a few
molecules have a
high energy
There is no
maximum value for
energy a molecule
can have
Root- Mean Square Values
We use RMS values
to determine the
average speed of
molecules inside of
a substance.
Nota:
C in this equation is the speed of the molecules
Molecular Kinetic Energies
We can find the kinetic energy of any
molecule in a gaseous sample as it is
proportional to its temperature, in
kelvin (T).
The equation shows us that at
absolute 0, molecules will have 0
kinetic energy, meaning they will
have 0 rms speed.
Heat Transfer
Specific Heat Capacity
The specific heat capacity is
the amount of energy
required to heat an object
If we know the specific heat capacity (c), the
mass of the substance (m) and the change
in temperature we can calculate the
amount of energy needed to make this
hapoen
Specific Latent Heat
The specific latent heat is the
amount of energy required to
make a material undergo a phase
change
If we know the specific latent heat (L), the
mass of the substance (m) w can calculate
the amount of energy needed to make the
phase change happen
Ideal Gasses
Ideal Gas Laws
Boyle's Law: For a constant mass of gas at a
constant temperature, the pressure exerted by the
gas is inversely proportional to the volume that it
occupies
Charles's law: For a constant mass of a
gas at a constant pressure, the volume
occupied by the gas is proportional to its
absolute temperature
These laws only
work perfectly if
there are ideal
gasses involved
The pressure law: For a constant mass of
gas at a constant volume, the pressure
exerted on the gas is proportional to its
absolute temperature
Properties of ideal gasses
The molecules
have a
neglegable size
The molecules
are all identical
All collisions are
perfectly elastic,
and their time is
very low
Except from in collisions,
the molecules exert no
forces on each other
The motion of the
molecules is completely
random
The Ideal gas equation
We can combine the gas laws
to create an equation relating
pressure (p), volume (v), the
number of molecules (N) and
the absolute temperature (T)
K is the Boltzman constant and
R is a gas constant