CHAPTER 5 AP CHEMISTRY
PRESSURE BBBBarometer –M–M–M–Measure the atmospheric pressure A A A Atmospheric pressure –M–M–M–Mass of the air being pulled toward the center of the earth by gravity –M–M–M–Manometer - on the board –1–1–1–1 standard atm. = 760 mmHg = 760 torr = kPa GGGGas laws –B–Boyles law –P–P 1 V 1 = P 2 V 2 AAAA gas that obeys the gas laws (look law up in book) is an Ideal Gas –C–Charles's law –V–V 1 = V 2 T 1 T 2 AAAA gas cannot have a negative volume. Therefore, temperature can never be below 0K. 0K will never be reached. Closest is K
CONTINUED AAAAvogardro’s law –V–V–V–Volume is directly proportional to the number of moles –V–V–V–V1 = V2 n1 n2 I I I Ideal gas law –P–P–P–PV = nRT –R–R–R–R = L.atm/ K.mol C C C Combined gas law – P– P– P– P1V1 = P2V2 T1 T2
MOLAR MASS OF GAS MMMMolar mass (MM) = dRT P –d–d–d–d = density PPPPartial pressure TTTTotal pressure exerted is the sum of ALL gas pressures PPPPtotal = P1 + P = ntotal(RT/V)
MOLE FRACTION RRRRatio of the number of moles to the total number of moles XXXX1 = n1/ntotal = P1/Ptotal IIIIf a gas is collected by displacing water then the gas obtained would be a mixture of the gas and water vapor. The water vapor pressure would need to be removed before you could use the gases pressure. FFFFind the water vapor pressure at the temperature given and subtract it from the total pressure
KINETIC THEORY OF GASES TTTThe volume of individual particles are assumed zero P P P Particles are in constant motion P P P Particles exert no force on each other A A A Average kinetic energy is directly proportional to its Kelvin temperature R R R Real Gases have finite volumes and do exert forces on each other ( ( ( (KE)average = 3/2 RT K K K Kelvin temperature is an index of the random motions of the particles of gases R R R Root mean square velocity (special kind of average) U U U Urms = (3RT/M)1/2 U U U U = m/s, R = J/K.mol, J = kg.m2/s2, M = kg/mol
EFFUSION AND DIFFUSION REAL GASES EEEEffusion –P–P–P–Passage of a gas through a tiny orifice into a evacuated chamber –R–R–R–Rate of effusion for gas 1 = UrmsX1 = (M2)1/2 Rate of effusion for gas 2 Urms X2 (M1)1/2 –M–M–M–Molar mass (g/mol) is M in this formula D D D Diffusion –M–M–M–Mixing of gases R R R Real gases – I– I– I– Ideal gas behavior only occurs for real gases under the following conditions –L–L–L–Low pressure and/or high temperature
CONTINUED V V V Van der Waal equation –[–[–[–[Pobs + a(n/V)2] x (V - nb) = nRT –P–P–P–Pobs = observed pressure, a(n/V)2 = pressure correction, (V - nb) = corrected volume –A–A–A–A and b are varied until the best fit of the observed pressure is obtained. These are found on table 5.3 R R R Read 5.10 UNDERSTAND THIS SECTION