A sample of hydrogen gas at a pressure of 1.09 atm and a temperature of 29.6 °C, occupies a volume of 694 mL. If the gas is compressed at constant temperature until its pressure is 1.44 atm, the volume of the gas sample will be mL.

Chemistry
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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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### Boyles' Law Example Problem

A sample of **hydrogen gas** at a pressure of **1.09 atm** and a temperature of **29.6 °C**, occupies a volume of **694 mL**. If the gas is **compressed** at constant temperature until its pressure is **1.44 atm**, the volume of the gas sample will be \_\_\_\_\_\_ mL.
Transcribed Image Text:### Boyles' Law Example Problem A sample of **hydrogen gas** at a pressure of **1.09 atm** and a temperature of **29.6 °C**, occupies a volume of **694 mL**. If the gas is **compressed** at constant temperature until its pressure is **1.44 atm**, the volume of the gas sample will be \_\_\_\_\_\_ mL.
**Example Problem for Understanding Gas Laws**

A sample of **nitrogen** gas occupies a volume of **8.00 L** at **55.0°C** and **0.920 atm**.

If it is desired to **increase** the volume of the gas sample to **9.16 L**, while **decreasing** its pressure to **0.602 atm**, the temperature of the gas sample at the new volume and pressure must be **_____°C**.

(Note: In this example problem, students would typically use the combined gas law equation to solve for the unknown temperature, \(T_2\). The combined gas law is \(\frac{P_1 V_1}{T_1} = \frac{P_2 V_2}{T_2}\), where \( P \) is pressure, \( V \) is volume, and \( T \) is temperature in Kelvins.)
Transcribed Image Text:**Example Problem for Understanding Gas Laws** A sample of **nitrogen** gas occupies a volume of **8.00 L** at **55.0°C** and **0.920 atm**. If it is desired to **increase** the volume of the gas sample to **9.16 L**, while **decreasing** its pressure to **0.602 atm**, the temperature of the gas sample at the new volume and pressure must be **_____°C**. (Note: In this example problem, students would typically use the combined gas law equation to solve for the unknown temperature, \(T_2\). The combined gas law is \(\frac{P_1 V_1}{T_1} = \frac{P_2 V_2}{T_2}\), where \( P \) is pressure, \( V \) is volume, and \( T \) is temperature in Kelvins.)
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