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real gases have less pressure than predicted bc real gases have?
IMF’s
real gases have more pressure than predicted bc real gases have?
their own(individual) volume
behavior of ideal gas particles
individual molecules have no volume
gases have no IMF’s
their in constant motion & move in straight lines
pressure = # of what?
collisions with side of container
temp is avg what?
average kinetic energy
particles w same vol same KE(or same temp) will
particle w more moles will have more pressure
KE = 1/2MV²
m = mass in kg
v = velocity
substitutional alloy
similar size
interstitial alloys
different in size
network atoms
super high melting point
covalent bonding
no conductivity
not soluble
not malleable
less vapor is ___ IMF’s
strong
more vapor is ____ IMFs
weaker IMF’s
solid to liquid
overcoming IMF’s by absorbing energy
liquid to solid
release of energy
increase temp = ?
increase KE = increase vapor = increase vapor pressure
what is boiling point
when vapor pressure = atm pressure
when ionic compound is solid it _______ conduct
when it is molten or in solution it _______ conduct
does not
does (ions are able to flow)
MP. VP. and BP all deal with ____ forces
intermolecular
in max-boltzmann dist. higher temps = _____ spread
and what is the peak
more spread out distribution
peak is the avg temp (avg. energy required for molecules to escape)
empirical
most reduced (if one ends up in decimal multiply to get to least whole number)
molecular
true (use mm of empirical and divide to get true ratio)
ionic properities
high melting point
ionic bond broken when it melts
only conductive when molten or in solution
is soluble
brittle
covalent properties
low melting point
weak IMF’s (weakend/broken when melts)
not conductive
soluble if polar not if nonpolar
not malleable
metallic properties
very high melting point
metallic bonding (weakened/broken when melted)
very conductive
not soluble
malleable
covalent network 3d vs 2d
2d has weak IMF bonds btwn layers
both have very high mp, made of atoms, not conductive, not soluble or malleable
ex. carbon, SiO2 , BN
experimental mm
mass/moles
1. Find Mass of Butane Lost: Initial mass - Final mass
2. Convert Volume to Liters:
3. Convert Temp to Kelvin:
4. Find Pressure of Dry Butane: P(total) = P(water) + P(butane)
5. Calculate Moles n = pv/RT
6. Calculate Experimental Molar Mass:
7. Calculate Theoretical Molar Mass
8. Calculate Percent Error