The air in a scuba tank is comprised of 40.8 atm O2, 152.1 atm N2, 1.76 atm Ar, and 0.340 atm of other gases. What is the total pressure of the air in the tank? PTotal = [?] atm

Chemistry
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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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Chapter5: Gases
Section: Chapter Questions
Problem 116E
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**Calculating the Total Pressure in a Scuba Tank**

The air in a scuba tank is composed of the following gases with their respective partial pressures:

- Oxygen (\(O_2\)): 40.8 atm
- Nitrogen (\(N_2\)): 152.1 atm
- Argon (\(Ar\)): 1.76 atm
- Other gases: 0.340 atm

To determine the total pressure of the air within the scuba tank, we simply need to sum up these partial pressures. This can be represented by the equation for total pressure (\(P_{Total}\)):

\[P_{Total} = P_{O_2} + P_{N_2} + P_{Ar} + P_{\text{other gases}}\]

Here, combining the partial pressures:

\[P_{Total} = 40.8 \, \text{atm} + 152.1 \, \text{atm} + 1.76 \, \text{atm} + 0.340 \, \text{atm}\]

By adding these values together, we get:

\[P_{Total} = 195.0 \, \text{atm}\]

Thus, the total pressure of the air in the scuba tank is 195.0 atm.

Keep in mind that this calculation assumes ideal gas behavior and no interactions between different gas molecules. Understanding such basic principles of gas mixtures is essential for fields like chemistry, physics, and engineering.
Transcribed Image Text:**Calculating the Total Pressure in a Scuba Tank** The air in a scuba tank is composed of the following gases with their respective partial pressures: - Oxygen (\(O_2\)): 40.8 atm - Nitrogen (\(N_2\)): 152.1 atm - Argon (\(Ar\)): 1.76 atm - Other gases: 0.340 atm To determine the total pressure of the air within the scuba tank, we simply need to sum up these partial pressures. This can be represented by the equation for total pressure (\(P_{Total}\)): \[P_{Total} = P_{O_2} + P_{N_2} + P_{Ar} + P_{\text{other gases}}\] Here, combining the partial pressures: \[P_{Total} = 40.8 \, \text{atm} + 152.1 \, \text{atm} + 1.76 \, \text{atm} + 0.340 \, \text{atm}\] By adding these values together, we get: \[P_{Total} = 195.0 \, \text{atm}\] Thus, the total pressure of the air in the scuba tank is 195.0 atm. Keep in mind that this calculation assumes ideal gas behavior and no interactions between different gas molecules. Understanding such basic principles of gas mixtures is essential for fields like chemistry, physics, and engineering.
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