Question 5.7: To a tank containing N2 at 2.0 atm and O2 at 1.0 atm, we add...

To a tank containing N_{2} at 2.0 atm and O_{2} at 1.0 atm, we add an unknown quantity of CO_{2} until the total pressure within the tank is 4.6 atm. What is the partial pressure of the CO_{2} ?

 

Strategy
Dalton’s law tells us that the addition of CO_{2} does not affect the partial
pressures of the N_{2}  or  O_{2} already present in the tank. The partial pressures of N_{2}  and  O_{2} remain at 2.0 atm and 1.0 atm, respectively, and their sum is 3.0 atm. The final total pressure within the tank, which is 4.6 atm, must be due to the partial pressure of the added CO_{2} .

The blue check mark means that this solution has been answered and checked by an expert. This guarantees that the final answer is accurate.
Learn more on how we answer questions.

If the final pressure is 4.6 atm, the partial pressure of the added CO_{2} must be 1.6 atm. Thus, when the final pressure is 4.6 atm, the partial pressures are

 

\underset{\underset{pressure}{Total} }{4.6  atm} =\underset{\underset{\underset{of  N_{2}}{pressure} }{Partial } }{2.0  atm} + \underset{\underset{\underset{of  O_{2}}{pressure} }{Partial} }{1.0  atm} + \underset{\underset{\underset{of  CO_{2}}{pressure} }{Partial} }{1.6  atm}

Related Answered Questions

Question: 5.10

Verified Answer:

Solution Step 1: This phase change will use 10.0 g...
Question: 5.6

Verified Answer:

Solution Step 1: Use the P, V, and T measurements ...
Question: 5.5

Verified Answer:

Solution Step 1: Convert grams of CO_2[/lat...
Question: 5.9

Verified Answer:

Solution 1.0 mole of H_2O has a mas...
Question: 5.4

Verified Answer:

Solution T= \frac{PV}{nR}=\frac{PV}{n} \tim...
Question: 5.11

Verified Answer:

According to Figure 5.20, when the pressure decrea...