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Physical Characteristics of Gases

Physical Characteristics of Gases

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You can understand Dalton’s law in terms <strong>of</strong> the kinetic-molecular<br />

theory. The rapidly moving particles <strong>of</strong> each gas in a mixture have an<br />

equal chance to collide with the container walls. Therefore, each gas<br />

exerts a pressure independent <strong>of</strong> that exerted by the other gases present.<br />

The total pressure is the result <strong>of</strong> the total number <strong>of</strong> collisions per<br />

unit <strong>of</strong> wall area in a given time. (Note that because gas particles move<br />

independently, the other gas laws, as well as Dalton’s law, can be applied<br />

to unreacting gas mixtures.)<br />

PO2 = 0.12 atm<br />

1 L container at 0 o C<br />

P N2 = 0.12 atm<br />

1 L container at 0 o C<br />

P Total = 0.24 atm<br />

1 L container at 0 o C<br />

Oxygen molecule, O 2<br />

FIGURE 10-14 Samples <strong>of</strong> oxygen gas and nitrogen gas are mixed.<br />

The total pressure <strong>of</strong> the mixture is the sum <strong>of</strong> the pressures <strong>of</strong> the gases.<br />

Copyright © by Holt, Rinehart and Winston. All rights reserved.<br />

Nitrogen molecule, N 2<br />

Oxygen molecule, O 2<br />

Nitrogen molecule, N 2<br />

PHYSICAL CHARACTERISTICS OF GASES 323<br />

SECTION 10-3<br />

Visual Strategy<br />

FIGURE 10-14 Point out that equal<br />

amounts <strong>of</strong> gas at the same temperature<br />

and volume have equal pressure.<br />

Application<br />

Dalton’s law <strong>of</strong> partial pressures has<br />

important applications for people<br />

who work at high altitudes, such as<br />

mountain climbers and pilots. For<br />

example, at an altitude <strong>of</strong> about<br />

10 000 m (higher than Mount<br />

Everest), air pressure is about<br />

one-third <strong>of</strong> an atmosphere. The<br />

partial pressure <strong>of</strong> oxygen at this<br />

altitude is 0.3 atm × 0.21 (percent <strong>of</strong><br />

O 2 in air) × 760 mm Hg, or less than<br />

50 mm Hg. By comparison, the partial<br />

pressure <strong>of</strong> oxygen in human alveolar<br />

blood needs to be about 100 mm Hg.<br />

Thus, respiration cannot occur normally<br />

at this altitude, and an outside<br />

source <strong>of</strong> oxygen is needed in order<br />

to survive.<br />

Additional Example<br />

Problem<br />

1. Calculate the partial pressure in<br />

millimeters <strong>of</strong> mercury exerted by the<br />

four main gases in air at 760 mm Hg:<br />

nitrogen, oxygen, argon, and carbon<br />

dioxide. Their abundance by volume<br />

is 78.08%, 20.95%, 0.934%, and<br />

0.035%, respectively.<br />

Ans. N2 : 593.4 mm Hg<br />

O2 : 159.2 mm Hg<br />

Ar: 7.10 mm Hg<br />

CO2 : 0.27 mm Hg<br />

323

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