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Dalton’s Law of Partial Pressures
Gases Dalton’s Law of Partial Pressures
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Partial Pressure for a mixture of gases, the total pressure is the sum of the pressures each gas would exert if it were alone using the ideal gas law, can change to:
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Partial Pressures
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Example 1 47 L He and 12 L O2 at 25°C and 1.0 atm were pumped into a tank with a volume of 5.0 L. Calculate the partial pressure of each gas and the total pressure in the tank.
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Example 1 Find moles of each gas:
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Example 1 Find the new P of each gas:
Find the total pressure of the gases:
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Partial Pressure shows that the identities of the gases do not matter, just the number of moles so, for ideal gases: size of gas molecule is not important forces between molecules is not important these are the things that would change with the identity of the gas
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Mole Fraction Mole Fraction: ratio of number of moles of a certain component of a mixture to number of moles total in mixture
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Water Displacement when gas is collected using water displacement, there is always a mixtures of gases the pressure of water vapor varies with temperature and will be given in a problem
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Example 2 The oxygen produced by the reaction below was collected by gas displacement at 22°C at a total pressure of 754 torr. The volume of gas collected was L and the vapor pressure of water at 22°C is 21 torr. Calculate the partial pressure of O2 in the gas collected and the mass of KClO3 that was decomposed.
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Example 2 Find the partial pressure of O2
Find the number of moles of O2
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Example 2 Find the moles of KClO3 needed:
Find the grams of KClO3 needed:
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Kinetic Molecular Theory
Gases Kinetic Molecular Theory
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The Kinetic Molecular Theory
model of gas behavior so only an approximation volume of particles is assumed to be zero particles are in constant motion particles exert no forces on each other (no attraction or repulsion) kinetic energy is proportional to Kelvin temperature
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Boyle’s Law: P and V decrease in volume means that particles will hit wall more often and that will cause P increase
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Gay-Lussac’s Law: P and T
the speed of particles increases as T increases so they hit the wall more often and with greater force and P increases
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Charles’ Law: V and T increase in T causes and increase in particle speed so they hit the wall more often to keep P constant, the V must increase
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Avogadro’s’ Law: V and n
increase in number of gas molecules would cause increase in P if V were held constant to keep P constant, V must increase
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Dalton’s Law Kinetic Molecular Theory assumes that all particles are independent of each other
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Temperature Kelvin temperature is a sign of the random motions of gas particles higher T means greater motion
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Root Mean Square Velocity
Average Kinetic Energy urms: the square root of the average of the squares of the particle velocities Avogadro’s # mass of particle Must be in kg/mol
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Velocity of Particles As the temperature increases:
the average velocity increases the spread of velocities increases
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Example 3 Calculate the root mean square velocity for the atoms in a sample of helium gas at 25°C.
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