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0th Law of Thermodynamics
If C is initially in thermal equilibrium with both A and B then A and B are also in thermal equilibrium with eachother
Ideal Insulater
Idealized material that prevents systems from attaining thermal equilibrium
Conducting material
Permits two objects to come to thermal equilibrium
Gay-Lussac's Law
P1/T1=P2/T2, for a fixed amount of gas and at constant volume, the pressure (P) of the gas is directly proportional to its absolute temperature (T).
Thermal Expansion
ΔL = αL₀ΔT (length), ΔV= βV₀ΔT (volume)
ΔT causes linear change in L₀ in solids from which ΔL is roughly proportional to L₀ and ΔT. (Same for volume).
Tensile Stress
When a heated or cooled material is held preventing contraction and expansion
Heat energy transferred (Specific heat capacity)
Q = mcΔT
c = specific heat capacity
m = mass of substance
ΔT = temp change
Heat energy transferred (molar heat capacity)
Q = nCΔT
C = molar heat capacity
n = number of moles
ΔT = temp change
Heat absorbed/released during phase change
Q=±mL
m = mass
L = latent heat of substance
Conduction
Convection
Radiation
Conduction: Transfer of heat through a material
Convection: Transfer of heat through a fluid
Radiation: Transfer of heat through EM radiation
Formula for rate of heat transfer by conduction
Formula for rate of heat transfer by convection
Stefan - Boltzmann Law --> Rate of heat transfer by thermal radiation
H = AeσT⁴
OR
H = AeσT(T⁴ - s⁴) --> Rate of NET heat transfer
A = Surface Area
e - emissivity of object
σ = Stefan Boltzmann constant
T = absolute temp
Tripple point of water
Specific and unique temperature and pressure at which all three phases of water (solid ice, liquid water, water vapour) can coexist in stable equilibrium.
Temperature: 0.01 °C
Pressure: 611.657 Pascals (0.006037 atmospheres)
Heat
Energy in transit from one object or system to another due to a temperature difference
Ideal Gas law
pV = nRT --> R = 8.314 J/mol x K
Mole terms: pV = mtotal/M x RT
Describes relationship between pressure, volume, moles, gas constant and temperature
Behaviour of gas
Ideal gas
Gas which holds ideal gas law for all pressure and temperatures (is purely theoretical)
Van Der Waals Equation
Improved ideal gas law
a = constant account for attractive forces
b = constant accounting for volume occupied by gas molecules
Isotherm
Means constant temperature
In reference to a "pV - isotherm" it means a pressure - volume graph across a constant temperature
Potential well
Region in space where the potential energy is lower than surrounding regions
Mole
The amount of substance that contains 6.022 x 10^23 'elementary entities' (molecules)
Mole equations
mtotal = nM
Total mass = number of moles x Molar mass
M = Nam
Molar mass = Avogadro's number x mass of singe atom/molecule
Kinetic - molecular mode equations
Total translational kinetic energy of an ideal gas:
Ktr = 3/2xnRT
Average translational kinetic energy of a single molecule:
1/2m(v²)av = 3/2kT
Root means squared speed of an ideal gas: (typical molecular speed)
vrms = √(v²)av = √(3kT/m)
Mean free path of a molecule in a gas: (avg distance travelled between collisions)
λ = vtmean = V/(4π√(2)r²N)
Heat Capacity
Amount of heat required to raise the temperature of a substance by 1°C
Molar heat capacity is the same but for 1 mole of a substance.
Thermodynamic system
any collection of objects that is convenient to regard as a unit, and that may have the potential to exchange energy with its surroundings.
Positive and negative work
Positive work: Work done by system against surroundings
Negative work: Work done on the gas by its surroundings (energy entering the system)
Work done by molecules
When molecules collide with stationary surfaces, it exerts a momentary force on the wall but DOES NO WORK as the wall doesn't move.
A molecule striking a piston does positive work if the piston is moving away but negative work if piston is moving towards it.
Molecule
Smallest of a substance
Work done during volume changes
W = ∫pdv (from V1 to V2)
Expansion = positive work
Compression = negative work