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22 Cards in this Set

  • Front
  • Back
mean free path
distance travelled by gas molecule between collisions

v small, but with rapid movement = 2.5 billion collisions per second
STP
0*C
1 atm
STP
0*C
1 atm
kinetic molecular theory
ideal gas:
1. molecules have zero volume
2. exert no force other than repulsive from collisions
3. completely elastic collisions
4. avg KE is proportional to temp of gas

PV=nRT
R
universal gas constant
0.08206 L atm K-1 mol-1
8.314 J K-1 mol-1
standard molar volume
22.4 L at STP (ideal)
partial pressure
Pa=XaPtotal

Xa=mole fraction (moles gas a/moles total)
Daltons law
total partial pressure is sum of partial pressures

P tot= P1+P2+P3...
avg KE of a mole of gas molecs
KE=3/2RT
Grahams law
v1/v2 = root m2/root m1
effusion
spread of gas from high pressure to low pressure thru a pin hole

effusion rate1/rate2=rootM2/rootM1
diffusion
spread of one gas into another gas or into empty space

much slower than rms b/c collide with each other and with other molecs as diffuse

diffusion rate 1/rate2=rootM2/rootM1
real gases
Vreal>Videal (bc real gases do have volume, so must be added to ideal volume)

Preal<Pideal (pulled inward by forces before hit wall, so not hitting with as much force)

deviate above 10atm and temps near boiling points (cold, close together)

n=PV/RT (should be 1 with ideal, if greater, volume deviates more; if less than one, intermolec forces deviate more)
kinetics vs thermodynamics
k= movement towards equilibrium (rxns and rates)

thermod= what equilibrium looks like
reaction components/necessities
collision
activation E
spatial orientation

all need to be met for the reaction to go
rate of reaction
tells us how much the concentration of a reactant or product is changing

usually in terms of molarity per second (mol/L/s)

affected by temp, pressure and concentration of certain substances (pressure usually small enough to be ignored)

k = rate constant
rate law
forward rate=k[A]^a[B]^b

a and b are ORDER of each resepective reactant

a+b is OVERALL ORDER of rcn

have to determine by experiment
zeroth order reaction
plot of [A] with respect to t = straight line, slope= -k
first order rxn
rate=k[A]

graphed ln[A] with t = straight line, slope -k

constant half life INDEPENDENT of [A]
irreversible 2nd order rxn
2A-->products
rate=k[A]^2

plotting 1/[A] and time = straight line with slope k

half life is DEPENDENT on [A]

EACH CONSECUTIVE HALF-LIFE IS 2X AS LONG AS THE LAST
second order reaction
A + B --> products
rate=k[A][B]

random graphs, random half lifes
irreversible 3rd order rxn
3A--> products
rate=k[A]^3

1/2[A]^2 vs t is straight line with slope k