Utilisateur
The average KE of particles in a substance
Total KE
The total KE of particles, it's thermal energy that is transmitted from one object to another
The temperature which a substance has minimun internal energy (lowest limit for temperature)
The sum of the randomly distributed kinetic & potential energies of all atoms and molecules within a system
Two systems are in equilibrium if there's no net flow of thermal energy between them when connected by a path permeable to heat
°K = °C + 273
- Particles vibrate in a fixed ordered lattice
- Held by strong intermolecular forces
- Have low energies compared to liquids and gases
- Held by weak intermolecular forces
- Can flow past each other
- Closely packed
- Particles are spread out
- Particles only exert a force on each other when they collide
- Particles move in a random linear motion with random speeds
The erratic movement of small particles when observed through a small microscope
The energy needed to raise the temperature of 1kg by 1°K(Units JKg^-1K^-1)
E = mcΔθ
E = Energy
m = Mass
c = SHC
Δθ = Change in temperature
- EPE of molecules increase
- Bonds between molecules break & molecules move further apart
- KE remains the same, so temperature remains the same
- EPE of molecules decrease
- Bonds between molecules form and they move closer together
- KE remains the same, so temperature remains the same
The energy needed to change the state of 1kg from a solid to a liquid
The energy needed to change the state of 1kg from a liquid to a gas
E = mL
E = Energy
m = Mass
L = Specific Latent Heat
n = m/M
n = no of moles
m = mass
M = molar mass
p = n*(6.02×10^23)
p = no of particles
n = no of moles
(6.02×10^23) = Avogadro's Constant
- Gas contains a large no of particles
- Particles move rapidly and randomly
- All collisions are elastic(KE is conserved)
- There are negligible attractive forces between particles except during collisions
- Particles have a negligible volume compared with the volume of gas in a container
- The time for a collision to happen is negligible to the time taken between collisions
It is the exact same
The total pressure is equal to the sum of the force of each collision on the wall divided by the area of the wall
If the temperature of an ideal gas and mass is constant, pressure is inversely proportional to volume
If the pressure of an ideal gas and mass is constant, Volume is proportional to temperature
pV = nRT
p = pressure
V = Volume
n = no of moles
R = molar gas constant
T = Temperature(°K)
pV = NkT
p = pressure
V = Volume
N = no of molecules
k = boltzmann constant
T = Temperature(°K)
The mean value of the square of velocity for a large no of gas particles
pV = 1/3Nmc̅²
p = Pressure
V = Volume
N = No of molecules
m = Mass(of single molecule)
c̅² = Mean square speed
The total number of molecules
The greater the temperature of gas, the peak of the graph has a higher speed, so the distribution is more spread out
kt = 1/3Nmc̅²
KE = 3/2kt
3/2kt = 1/3Nmc̅²
Thers's no electrostatic forces between atoms in ideal gases, so there's no potential energy, so the internal energy would only consist of KE.
- Shows temperature is proportional to internal energy
- Using a clamp stand to hold a syringe
- Measure the internal diameter of the syringe using vernier callipers
- Place a nozzle over the syringe
- Place the pinch clip over the nozzle
- Attach a string to the end of the syringe & place a 100g mass on it (Wait a bit for temp to be constant as work is done)
- Take the volume reading and find pressure by (mg/A)
- Add another 100g mass
- Repeat the last 2 steps 8 times
- Plot a graph 1/v against P
- If the graph is straight, then the relationship is correct
- Measure internal diameter of capillary tube with callipers to get area
- Make sure a capillary tube is closed on one end and open on the other (Keeps pressure at atmospheric pressure)
- Add a drop of sulphuric acid halfway in the capillary tube
- Place tube in a beaker with a thermometer
- Use two rubberbands to hold ruler next to tube
- Boil water and let it cool a bit before pouring in beaker
- Find the volume of the gas by doing Area x height & find temp using thermometer
- Repeat the last step 8 times each time letting the temp decrease by 5
- Plot a graph volume against temp
- If relationship is right, the graph will be a straight line graph
*EXTRAPOLATE TO FIND ABSOLUTE ZERO*