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Define internal energy
The sum of the randomly distributed kinetic energy and potential energies of the particles in a body
How is the internal energy of a system increased
Transfer of thermal energy (system is heated)
Work is done on the system by an external force
How is internal energy of a system decreased
The system is cooled
System itself does work against an external force
Define specific heat capacity and unit
Amount of energy needed to heat 1kg of substance by 1K without any change of state
Jkg^-1°C^-1 (or Kelvin)
Determination of specific heat capacity by an electrical method
c = Q/mdeltatheta
So c = VIdeltat/mdeltatheta
Determination of specific heat capacity by the method of mixtures
Internal energy lost by substance = energy gained by the water
All energy gained by water is used to raise its temperature
Define continuous flow method
Where a heater is used to heat up flowing water
Energy in continuous flow method
Energy from heater = thermal energy given to water + energy lost to surroundings
Rates in cases of fluid flow
Rate of energy transfer = rate of mass flow X cdeltatheta
Define specific latent heat of vaporisation
The energy required to change the state of 1kg of liquid to gas without a change in temperature
Define specific latent heat of fusion
The energy required to change the state of 1kg of solid to liquid without a change in temperature
Describe process of substance changing state
Changing of state requires energy to break down bonds
Potential energy component of the substance’s internal energy changes but the average kinetic energy of the particles doesn't
Why is ice better at cooling drinks compared to cold water
Drink cola down because it loses thermal energy when it's in contact with something cooler
Ice has very high latent heat of fusion so it takes a lot of energy to melt
When ice melts it remains at 0°C so It stays colder for longer
Boyles law
The volume of a fixed mass of gas at a constant temp is inversely proportional to it's pressure
Charles law
The volume of a fixed mass of gas at a constant pressure is directly proportional to it's Kelvin temperature
Pressure law
The pressure of a fixed mass of gas at constant volume is directly proportional to the Kelvin temperature
Units for pressure
Pa or Nm^-2
Ideal gas equations n
pV=nRT n=number of moles
pV=NkT N is number of molecules
Work done by a gas when it expands at constant pressure
W = pdeltaV
Where p is pressure and deltaV is change in volume
Assumptions of an ideal gas
All molecules identical, moving in random motion
All collisions elastic
Volume of molecules negligible compared to volume of container
Time spent in collisions negligible compared to time between collisions
No forces between molecules except during collisions
Random motion of molecules
Molecules have a range of speeds
No preferred direction of movement
Gases at the same temperature
Have the same average kinetic energy per particle
What does Brownian motion prove
Evidence of the random motion of gas molecules and direct evidence for the existence of atoms
Energy in ideal gas
Internal energy is kinetic energy of the atoms
Define molecular kinetic theory model
Explains the behaviour of gas by considering the movement of gas particles in a box
Describe the pressure law
Average KE increases with temperature
Faster molecule exerts a bigger force on container wall because it experiences a larger momentum change on hitting and bouncing off the container walls
More collisions per second due to molecules moving faster
Increased force on walls and increased frequency of collisions causes gas pressure to increase
Describe Boyle's law
Average KE is unchanged because temp is constant
More collisions of molecules with container walls per second because molecules are contained in smaller space and travel smaller distances between collisions
Pressure increases because the force on walls has increased due to the rise in collisions per second
Describe Charles law
Average KE increase with temp
Average force on container walls increases as faster molecules experience a greater change of momentum on hitting and bouncing off walls
If the force exerted on walls by molecules increase but the pressure is unchanged, the molecules must hit the walls less frequently
Achieved by an increased in volume: molecules have to travel further distances between collisions
Less collisions per second means for the same change in momentum to occur, time is greater
Thermal equilibrium
No net flow of thermal energy
Bodies at same temperature
How is thermal equilibrium reached?
Energy exchanged in collisions until average KE of all molecules is the same
Existence of pressure
Molecules have momentum at wall
Leads to force: wall exert force on molecule
Molecules exerts equal and opposite force on wall
Pressure = force/area, pressure exists in the container
Amount of gas increases
Space between molecules and walls decreased
More collisions between molecules and walls per second
So F increases and pressure increases as p=F/A
Potential energy in ideal gas
None