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Untitled - Kelly Walsh High School

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88 CHEMISTRY FOR THE UTTERLY CONFUSED<br />

Don’t Forget!<br />

Your answer must be reasonable. Hydrogen is the lightest gas (2.018 g/mol) so<br />

that any molar mass less than this value is not reasonable.<br />

5-4 Nonideal Gases<br />

The KMT represents the properties of an ideal gas. However, there are no truly<br />

ideal gases; there are only gases that approach ideal behavior. We know that<br />

real gas particles do occupy a certain finite volume and we know that there are<br />

interactions (attractions and repulsions) between real gas particles. These factors<br />

cause real gases to deviate a little from ideal behavior. However, a nonpolar<br />

gas at a low pressure and high temperature would come pretty close to ideal<br />

behavior. It would be nice, however, to have a more accurate model/equation<br />

for those times when we are doing extremely precise work or we have a gas that<br />

exhibits a relatively large attractive or repulsive force. Johannes van der Waals<br />

introduced a modification of the ideal gas equation that attempted to take into<br />

account the volume and attractive forces of real gases by introducing two constants<br />

a and b into the ideal gas equation. (Values for these two constants are<br />

probably found in a table in your textbook.) The result is the van der Waals<br />

equation:<br />

(P an 2 /V 2 )(V nb) nRT<br />

The attraction of the gas particles for each other tends to lessen the pressure<br />

of the gas since the attraction slightly reduces the force of the collisions of the<br />

gas particles with the container walls. The amount of attraction depends on the<br />

concentration of gas particles and the magnitude of the intermolecular force of<br />

the particles. The greater the intermolecular forces of the gas, the higher the<br />

attraction is, and the less the real pressure. Van der Waals compensated for the<br />

attractive force by the term: P an 2 /V 2 , where a is a constant for individual<br />

gases. The greater the attractive force between the molecules, the larger the<br />

value of a.<br />

The actual volume of the gas is less than the ideal gas. This is because gas<br />

molecules do have a finite volume and the more moles of gas present, the<br />

smaller the real volume. The volume of the gas can be corrected by the V <br />

nb term, where n is the number of moles of gas and b is a different constant<br />

for each gas. The larger the gas particle, the more volume it takes up and the<br />

larger the b value.

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