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Density, Dalton Avogadro & Graham
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Density of Gas The density of a gas varies widely depending on temperature and pressure Remains the same D = m/v
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Hints to Density problems
Write down everything known and unknown in the problem Before you find D you must find V2 If D is given, immediately find mass to volume ratio
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Dalton’s Law PTotal = P1 + P2 + P3 . . . and
In a rigid container (same volume) where a mixture of different gases is present, the total pressure of the mixture is equal to the sum of the pressures for each of the gases PTotal = P1 + P2 + P and
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Number of moles is proportional to pressure…
Number of moles is proportional to pressure…. if they are in the same system. 2 mol of a gas exerts twice as much pressure as 1 mol
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Practice In a fixed container, 3 mol of CO2 and 2 mol of O2 exist at a temp of 298K and a pressure of 45kPa. What is the partial pressure exerted by the oxygen?
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Answer 3 mol CO2 + 2mol O2 = 5 mol of gas
5 mol gas = total pressure 45kPa If 5x = 45 then X = 9 Then 2 mol O2 = 18kPa And 3 mol CO2 = 27kPa
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Avogadro’s Law Equal volumes of gases under the same conditions of temperature and pressure contain the same number of molecules.
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CO2 and CH4 are in separate containers. CO2 occupies a volume of 3
CO2 and CH4 are in separate containers. CO2 occupies a volume of 3.5L at 298K and 105kPa. CH4 (methane) occupies a volume of 3.2L at 273K and 120kPa. Which container contains more gas molecules?
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CO2 V1 = 3.5L T1 = 298K P1 = 105kPa T2 = 273K P2 = 120kPa Set the second temperature and pressure the same as the CH4. Use combined gas law to calculate V2 of CO2 The greater volume has more molecules. V2 of CO2 = 2.81L so CH4 has more molecules CH4 V= 3.2L T = 273K P = 120kPa
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Another way to solve the problem . . .
Use the ideal gas law to determine the number of moles for each. Greater number of moles = greater number of molecules. PV = nRT for carbon dioxide (105kPa)(3.5L) = n(0.0821)(298) n= mol PV = nRT for methane (120kPa)(3.2L) = n(0.0821)(273) n= mol
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Graham’s Law Molecules of higher molecular mass undergo diffusion & effusion more slowly as compared to molecules of lower molecular mass.
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Diffusion Movement of particles from an area of high concentration to low concentration until the concentration is uniform Effusion Escape of a gas through pores of its container
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Graham’s Equation Suppose you have two balloons, one filled with helium and one balloon filled with CO2. Which will deflate faster? How much faster will it deflate?
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The End
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