A flexible container at an initial volume of 3.10 L contains 7.51 mol of gas. More gas is then added to the container until it reaches a final volume of 14.1 L. Assuming the pressure and temperature of the gas remain constant, calculate the number of moles of gas added to the container. number of moles of gas: mol

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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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Question 7

**Problem Statement:**

A flexible container at an initial volume of 3.10 L contains 7.51 mol of gas. More gas is then added to the container until it reaches a final volume of 14.1 L. Assuming the pressure and temperature of the gas remain constant, calculate the number of moles of gas added to the container.

**Solution:**

- Number of moles of gas: [________] mol

**Explanation:**

In this problem, we are given an initial volume and initial moles of gas, along with a final volume. We need to calculate the moles of gas added, assuming the pressure and temperature remain constant, which implies using the ideal gas law relations. The formula used in this scenario is \( \frac{n_1}{V_1} = \frac{n_2}{V_2} \), where \( n_1 \) and \( n_2 \) are the initial and final moles of gas, and \( V_1 \) and \( V_2 \) are the initial and final volumes, respectively.
Transcribed Image Text:**Problem Statement:** A flexible container at an initial volume of 3.10 L contains 7.51 mol of gas. More gas is then added to the container until it reaches a final volume of 14.1 L. Assuming the pressure and temperature of the gas remain constant, calculate the number of moles of gas added to the container. **Solution:** - Number of moles of gas: [________] mol **Explanation:** In this problem, we are given an initial volume and initial moles of gas, along with a final volume. We need to calculate the moles of gas added, assuming the pressure and temperature remain constant, which implies using the ideal gas law relations. The formula used in this scenario is \( \frac{n_1}{V_1} = \frac{n_2}{V_2} \), where \( n_1 \) and \( n_2 \) are the initial and final moles of gas, and \( V_1 \) and \( V_2 \) are the initial and final volumes, respectively.
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