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KMT and Graham’s Law. Molecular Speed Of A Gas Depends on the mass of the gas molecules and the temperature they are at R is in different units and has.

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Presentation on theme: "KMT and Graham’s Law. Molecular Speed Of A Gas Depends on the mass of the gas molecules and the temperature they are at R is in different units and has."— Presentation transcript:

1 KMT and Graham’s Law

2 Molecular Speed Of A Gas Depends on the mass of the gas molecules and the temperature they are at R is in different units and has a different value ( R=8.3145) M is molar mass in kg/mole

3 Example Find the speed of hydrogen gas at 25 o C. Find the speed of oxygen gas at 25 o C.

4 Effusion Gas escapes through tiny holes when a pressure difference is present

5 Diffusion Gases will mix uniformly

6 Graham’s Law Rate of both effusion and diffusion is inversely related to the square root of their weights Shows the relationship between rate and molecular weight

7 Example If an unknown gas effuses at a rate that is only.468 times that of oxygen at the same temperature, what is its molecular weight?

8 Ideal vs. Real Gas Behavior Ideal gases follow all of the gas laws outlined No gas is totally ideal, but at low pressures and/or high temperatures most come close Gases will deviate significantly from ideal at high pressures and/or low temperatures - particles become closer together and intermolecular forces between significant

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