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1 Chapter 10-Gas Mixtures & Reactions 10.1 Mixtures of Gases Dalton hypothesized that gas particles behaved independently and that the pressure exerted by a particular is the same whether it is by itself or is part a mixture of gases(if temperature is constant) see Table 1 p.460 in text Table 1: Dalton’s Analysis of Gases in the Atmosphere Chemical name of the component Dalton IUPAC azotic gas oxygenous gas aqueous vapour carbonic acid gas nitrogen oxygen water carbon dioxide Pressure (mm (kPa) Hg) 593.3 79.11 157 20.9 11 1.5 0.5 0.07 Composition % 78.08 20.95 varies 0.04 this resulted in Dalton’s Law of Partial Pressures states “ the total pressure of a mixture of non-reacting gases is equal to the sum of the partial pressures of the individual gases i.e. PTOTAL=P1+P2+P3+……. Partial pressure is the pressure (P) that a gas in a mixture would exert if it were the only gas present in the same volume and at the same temperature Sample Problem 1 Q: In a compressed air tank for scuba diving to a depth of 30m, a mixture with an oxygen partial pressure of 28 atm and a nitrogen partial pressure of 110 atm is used. What is the total pressure in the tank? A: PO2=28 atm PN2=110 atm 2 PTOTAL= ? PTOTAL= PO2 + PN2 =28 atm + 110 atm PTOTAL= 138 atm Finish questions 1-4 on p. 461 Therefore, the total pressure in the tank is 138 atm. Dalton’s Law of Partial Pressure can be explained by 2 concepts of KMT; 1. the pressure of a gas is caused by collisions of molecules with the walls of the container. 2. gas molecules act independently of each other Finish questions 5-7 on page 463. Applications of Partial Pressure 1. Gas exchange between living organisms and the environment depends on solubility and partial pressure. 2. Collection of gases by displacement of water. e.g. H2 + O2 water vapour is a gas and the pressure exerted by a gas above a liquid is called its vapour pressure vapour pressure of water at different temperatures is well known Fig. 3 p.464 we can use Dalton`s Law of Partial Pressures and a table of known vapour pressures of water to determine the pressure 3 of “dry” gas that has been collected Sample Problem 2 Q: In a lab, oxygen gas was collected by water displacement at an atmospheric pressure of 96.8kPa and at a temperature of 22ºC. Calculate the partial pressure of dry oxygen. A: PTOTAL=96.8kPa PH2O=2.64kPa PO2 = ? PTOTAL= PO2 + PH2O PO2 = PTOTAL - PH2O PO2 = 96.8kPa – 2.64kPa PO2 = 94.2kPa Therefore the partial pressure of the dry oxygen is 94.2kPa. Do questions 8-10 on page 465. 10.2 Reactions of Gases based on work by Joseph Gay-Lussac ( 1809) Law of Combining Volumes – when measured at the same temperature & pressure, volumes of gaseous reactants and products of chemical reactions are always in simple ratios of whole numbers 4 e.g. hydrogen + chlorine----hydrogen chloride 1.0L 1.0L 2.0L Ratio: 1 : 1 : 2 when gases are at the same temperature & pressure, we can use the Law of Combining Volumes to predict volumes of other gases involved in a chemical reaction (2 years later-Avogadro proposed Avogadro’s Theory) e.g. burning butane in a lighter 2C4H10(g) + 13O2(g) -----8CO2(g) + 10H2O(g) amounts: volumes: or 2mol 2L 4L 13mol 13L 26L 8mol 8L 16L 10mol 10L 20L if we have 120mL of butane, how much O2 is needed? For every 13mol of O2 we need 2mol of C4H10 , therefore the volume of O2 would be greater than 120mL by a factor of 13/2; therefore VO2=120mL x 13/2 = 780mL Sample Problem 1 Q: A catalytic converter in the exhaust system of a car uses oxygen (from the air) to convert carbon monoxide to carbon dioxide, which is released through the tailpipe. If we assume the same temperature and pressure, what volume of oxygen is required to react with 125L of carbon monoxide produced during a 100km trip? A: 2CO(g) + O2(g)-----2CO2(g) 125L V=? VO2=125L CO x 1mol/2mol =62.5L ,therefore the volume of O2 required is 62.5L Answer questions 1, 3-5 on pages 468 & 469. 5 to suggest an explanation between volume & coefficient ratios Avogadro proposed a theory that stated “equal volumes of gases at the same temperature and pressure would contain equal numbers of molecules” Molar Volume of Gases for all gases at a special temperature & pressure, there must be a certain volume that contains one mole of particles…….called the molar volume. it has been determined empirically that the molar volume of a gas at SATP is 24.8L/mol the molar volume of a gas at STP is 22.4L/mol which gives us n=v/V where n=moles, v=volume and V=molar volume Sample problem 2 Q: What volume is occupied by 0.024mol of carbon dioxide gas at SATP? A: nCO2=0.024mol VSATP=24.8L/mol V= ? N=v/V, v=n x V V=0.024mol x 24.8L/mol =0.60L therefore the volume of the carbon dioxide gas is 0.60L 6 Sample Problem 3 Q: What amount of oxygen in moles is available for a combustion reaction in a volume of 5.6L at STP? A: vO2=5.6L VSTP=22.4L/mol nO2= ? n= v --- nO2=5.6L V 22.4L/mol nO2=0.25mol therefore the amount of oxygen available is 0.25mol. gases can be & are often liquefied for transport & storage (e.g. O2 & N2) liquefied & compressed gases are sold by mass we can use molar volume & molar mass to find the volume of gas available Q: What volume does 3.5g of helium gas occupy at SATP? A: nHe=3.50g/ 4.00g/mol =0.875mol now convert to volume at SATP n=v/V so v= n x V vHe= 0.875mol x 24.8L/mol = 21.7L therefore 3.5g of helium gas occupies 21.7L at SATP. or 7 One Step: vHe=3.50g x 1mol x 24.8L 4.00g 1mol at SATP. vHe=21.7L, therefore 3.5g of helium gas occupies 21.7L Sample Problem 4 Q: A propane tank for a BBQ contains liquefied propane. If the tank mass drops by 94kg after a months use, what volume of propane gas at SATP was used for cooking? A: mC3H8=9.1kg MC3H8=44.11g/mol VSATP=24.8L/mol nC3H8= 9.1kg/44.11g/mol = 0.21mol vC3H8=0.21mol x 24.8L/mol vC3H8= 5.2kL or vC3H8=9.1kg x 1 mol x 24.8L 44.11g 1 mol vC3H8=5.2kL therefore the volume of propane used was 5.2kL Answer questions 7-11 on page 471. Read & make notes on 10.3-“The Ozone Layer” (p.475-479) & answer questions 1-7 on page 479 8 10.4 Gas Stoichiometry Summary of Gravimetric, Gas & Solution Stoichiometry STEP 1: Write a balanced chemical equation and list the measurements and conversion factors for the given substance and the one to be calculated. STEP 2: Convert the measurement to an amount in moles using the appropriate conversion factor. STEP 3: Calculate the amount of the other substance by using the mole ratio from the balanced equation. STEP 4: Convert the calculated amount to the final quantity requested by using the appropriate conversion factor. Example: Q: If 275g of propane burns in a gas BBQ, what volume of oxygen measured at STP is required for the reaction? A: Step 1: C3H8(g) + 5O2(g)=3CO2(g)+4H2O(g) m=275g v= ? M=44.11g/mol V=22.4L/mol Step 2: nC3H8=m/M, nC3H8=275g/44.11g/mol =6.23mol Step 3: Use the mole ratio to calculate the amount of oxygen required i.e. 5 moles of oxygen are needed for every mole of propane nO2=6.23mol C3H8 x 5mol O2 1mol C3H8 nO2=31.2mol 9 Step 4: Convert the required amount of O2 (in moles) to the required quantity (i.e. volume) i.e. n=v/V, vO2=n x V =31.2mol x 22.4L/mol =698L therefore the volume of oxygen required is 698L. Sample Problem 1 Q: Hydrogen gas is produced when sodium metal is added to water. What mass of sodium is necessary to produce 20.0L of hydrogen at SATP? A: step 1: 2Na(s) + 2H2O(l) ----- H2(g) + 2NaOH(aq) m= ? v=20.0L M=22.99g/mol V=24.8L/mol step 2: nH2=20.0L/24.8L/mol =0.806mol step 3: nNa=0.806molH2 x 2mol Na 1mol H2 =1.61mol step 4: mNa=n x M =1.61mol x 22.9g/mol =37.1g therefore the mass of sodium necessary is 37.1g. 10 Sample Problem 2 Q: What volume of ammonia at 450kPa pressure and 80ºC can be contained from the complete reaction of 7.5kg of hydrogen? A: N2(g) + 3H2(g) ---------2NH3(g) m=7.5kg P=450kPa M=2.02g/mol T=80ºC=353K R=8.31 kPa*L Mol*K nH2=7.5kg 2.02g/mol nH2=3.7kmol nNH3=3.7kmol H2 x 2mol NH3 3mol H2 nNH3=2.5kmol PV=nRT V=nRT P VNH3= 2.5kmol x 8.31 kPa*L/mol*K x 353K 450kPa VNH3=16kL therefore the value of ammonia obtained is 16kL. Do questions 1-3 on page 483. 11 10.5 Applications Of Gases meteorology high and low pressures atmosphere is a mixture of gases weather balloons medicine artificial ventilation use of anaesthetics other applications pressure in tires aerosol cans in pressurized aircraft deep-sea diving ( air forced into your lungs)-if you come to surface too quickly N2 cannot leave your body fast enough – bubbles form in your blood vessels causing “the bends” – a very painful and serious condition. Answer Making Connections Questions 4-6 on page 489 & Section 10.5 Questions 1-3 on bottom of same page.