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What is internal energy
The sum of the randomly distributed kinetic energy and the potential energies of the particles that move at random in a gas
How is the internal energy of a system increased
When energy is transferred to it by heating or when work is done on it
Is internal energy constant in a system
Only in closed system
Does internal energy change when state changes
Yes but kinetic energy stays the same as potential energy altered not kinetic
What is specific heat capacity
Amount of energy needed to raise the temperature of 1kg of a substance by IK or 1c
Energy change equation
Energy change = specific heat capacity x change in temperature

1st law of thermodynamics
The change of internal energy of the object = the total energy transfer due to work done and heating
What happens at -273 C
Temperature at which the random motion stops and kinetic energy is zero
PV=nRT is the temp when pV is zero
Using as laws it is the temperature at which the volume/pressure o a gas extrapolates to zero
Specific heat capacity c
The energy needed to raise the temperature of a unit of substance by 1K without a change in state. JKG-1K-1
Q=mc^T
Equations for mixing substances
M1c1ΔT1=m2c2ΔT2
For equilibrium: m1c1(Tstart - Tfinish)= m2c2(Tf-Ts) given both reach same finial temp
Inversion tube
As tube is inverted GPE → kinetic energy then to internal energy (heat
Ep=mgl
Mgl=mcΔT
Tube inverted n times → nmgl =mcΔT
Assuming all GPE lost transferred to internal energy
McΔT=mgln → c=gln/ΔT
Metal block experiment
Need to measure mass of material, start temp, end temp,current, time, pd
P=VI + P=E/t → E=VIt
Q=mcΔt → VIt= mcΔt → c=VIt/mΔT
Insulated beaker experiment
Electrical energy =VIt
Energy used to heat both liquid an calorimeter
Eliquid = MlclΔtl + Ecalorimeter = mcccΔtc
VIt = El + Ec assuming no loss to environment
What happens during a change in state
Energy used to break some of the atomic bonds, kinetic energy and temp stays the same but potential energy increases
The energy transferred reduces the number of nearest atomic neighbours, breaks some atomic bonds and allows atoms to move their centre of vibration (crystalline to amorphous)
Specific latent heat equation
Q=ml
What is specific latent heat of fusion
Energy required to change 1kg of material from the solid to liquid state or melt/fuse without a change of temperature
What is the specific latent heat of vaporisation
Energy required to change 1kg of material from the liquid to gas’s state or boil/condense without a change of temperature
Highest as all intermolecular bonds must be broken
Pressure
Force per unit area, measured in Nm^-2 or Pa, caused by particles randomly moving in all directions, colliding with container walls and each other
Volume
Measured in meters cubed
Amount of substance
Measured in moles or number of particles
Temperature
Average kinetic energy of particles in a substance. Must be in Kelvin
Boyle’s Law
For a fixed mass a constant temp pV=constant
P1V1=P2V2
P∝1/V
PV=k
What is an isothermic change
A change at a constant temp
What is an ideal gas defined as
A gas that follows Boyle’s law
A gas where the volume of the molecules is negligible compared to the volume of the container, no intermolecular forces between particles, molecules move in random motion, all collisions are elastic, molecules move in straight lines between collisions
Charles’ law
Investigates how the volume of gas varies with temp for a fixed pressure
Amount of gas irrelevant, volume always 0 at -273.15 C
Volume directly proportional to temperature V/T=constant
What is an isobaric change
A change at a constant pressure
What happens when work is done to change the volume of a gas
Energy must be transferred by heating it keep pressure constant
Work done=P x change in V
Pressure laws
Investigates how the pressure of gas varies with temperature for a fixed volume
P/T=constant
Molecules in a gas
Constantly moving indifferent reactions with different speeds
When they hit a surface they rebound (elastically) causing a Change in momentum (impulse) causing a force
Sum of forces = pressure
Brownian motion
We cannot see individual gas molecules but we can infer their motion from their impacts with observable objects
Random motion→ Brownian motion
Na
Avagadros constant = 6.023×10²³
One atomic mass unit (u)
1/12th the mass of a 12-C atom
1u = 1.661 × 10^-27
Molar gas constant
R → 8.31 JK-1 mol-1
The Boltzmann constant
K → 1.38×10^-23 JK-1
Molar mass
The mass of 1 mol of the substance. Kgmol-1
N(number of moles) = m(mass)/M(molar mass)
The ideal gas equation
PV/T = constant for a fixed mass of ideal gas
Equal volumes of ideal gases at the same temperature and pressure contain equal number of moles
Can be shown experimentally that one mol of an ideal gas at 273K and pressure 101kpa has a volume of 0.0224m³
PV/T = 8.31 Jmol—1K-1 (molar gas constant R)
Kinetic theory of gases