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Ch. 14 - Gases III. Ideal Gas Law.

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Presentation on theme: "Ch. 14 - Gases III. Ideal Gas Law."— Presentation transcript:

1 Ch Gases III. Ideal Gas Law

2 A. Avogadro’s Principle
Equal volumes of gases contain equal numbers of moles at constant temp & pressure true for any gas V n

3 UNIVERSAL GAS CONSTANT
A. Ideal Gas Law Merge the Combined Gas Law with Avogadro’s Principle: PV nT PV T V n = k = R UNIVERSAL GAS CONSTANT R= Latm/molK R=8.315 dm3kPa/molK You don’t need to memorize these values!

4 UNIVERSAL GAS CONSTANT
A. Ideal Gas Law PV=nRT UNIVERSAL GAS CONSTANT R= Latm/molK R=8.315 dm3kPa/molK You don’t need to memorize these values!

5 C. Ideal Gas Law Problems
Calculate the pressure in atmospheres of mol of He at 16°C & occupying L. GIVEN: P = ? atm n = mol T = 16°C = 289 K V = 3.25 L R = Latm/molK WORK: PV = nRT P(3.25)=(0.412)(0.0821)(289) L mol Latm/molK K P = 3.01 atm

6 C. Ideal Gas Law Problems
Find the volume of 85 g of O2 at 25°C and kPa. GIVEN: V = ? n = 85 g T = 25°C = 298 K P = kPa R = dm3kPa/molK WORK: 85 g 1 mol = 2.7 mol 32.00 g = 2.7 mol PV = nRT (104.5)V=(2.7) (8.315) (298) kPa mol dm3kPa/molK K V = 64 dm3

7 D. Dalton’s Law of Partial Pressures
For a mixture of gases in a container, PTotal = P1 + P2 + P P1 represents the “partial pressure” or the contribution by that gas. Dalton’s Law is particularly useful in calculating the pressure of gases collected over water.

8 If the first three containers are all put into the fourth, we can find the pressure in that container by adding up the pressure in the first 3: 2 atm + 1 atm + 3 atm = 6 atm 1 2 3 4


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