1.If 60.5 mol of an ideal gas is at 3.39 atm at 62.70 ∘C, what is the volume of the gas? 2.A sample of an ideal gas has a volume of 2.35 L at 2.80×102 K and 1.09 atm. Calculate the pressure when the volume is 1.82 Land the temperature is 306 K.  3.An open flask sitting in a lab refrigerator looks empty, but it is actually filled with a mixture of gases called air. If the flask volume is 2.50 L, and the air is at standard temperature and pressure, how many gaseous molecules does the flask contain?

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1.If 60.5 mol of an ideal gas is at 3.39 atm at 62.70 ∘C, what is the volume of the gas?

2.A sample of an ideal gas has a volume of 2.35 L at 2.80×102 K and 1.09 atm. Calculate the pressure when the volume is 1.82 Land the temperature is 306 K. 

3.An open flask sitting in a lab refrigerator looks empty, but it is actually filled with a mixture of gases called air. If the flask volume is 2.50 L, and the air is at standard temperature and pressure, how many gaseous molecules does the flask contain?

4.A 3.65 g sample of an unknown gas at 61 ∘C and 1.00 atm is stored in a 2.05 L flask.What is the density of the gas? What is the molar mass of the gas?

5. An unknown gas at 73.1 ∘C and 1.05 atm has a molar mass of 44.10 g/mol. Assuming ideal behavior, what is the density of the gas?

6. A 0.04336 g sample of gas occupies 10.0 mL at 293.5 K and 1.10 atm. Upon further analysis, the compound is found to be 25.305% C and 74.695% Cl. What is the molecular formula of the compound?

7.Consider this molecular‑level representation of a mixture of gases. (see attached image) If the partial pressure of the diatomic gas is 0.300 atm, what is the total pressure?

8.If 60.5 mol of an ideal gas is at 3.39 atm at 62.70 ∘C, what is the volume of the gas?

### Understanding Molecular Motion in Gases

**Illustration of Gaseous Molecules**

This diagram provides a visual representation of the motion and distribution of molecules in a gas. The circle represents a closed container, and within it, molecules of different types move freely and randomly. 

- **Blue Spheres**: Represent one type of gas molecule.
- **Orange Spheres**: Represent another type of gas molecule.
- **Green Spheres**: Represent a third type of gas molecule.
- **Clusters of Green Spheres**: Indicate green molecules pairing up, possibly forming dimers or representing a different state of molecular aggregation compared to the blue and orange spheres.

### Key Points:
1. **Random Distribution**: The molecules are distributed randomly within the container, illustrating the constant and random motion of gas molecules in accordance with kinetic molecular theory.
   
2. **Molecular Diversity**: The different colors depict various kinds of molecules, highlighting that gases can be mixtures of different molecular species.

3. **Interaction and Clustering**: The green molecules demonstrate interaction by forming pairs. This could symbolize concepts like molecular bonding or association in gaseous states.

4. **Dynamic Motion**: Even though the diagram is static, it implies that molecules are in continuous motion, colliding with each other and with the walls of the container.

### Educational Value:
This diagram helps in understanding the fundamental properties of gases, such as:
- **Kinetic Molecular Theory**: Which posits that the molecules of a gas are in constant, random motion.
- **Gas Mixtures**: A gas can consist of different types of molecules.
- **Molecular Interactions**: Some molecules might show a tendency to cluster or associate under certain conditions.

By visualizing the behavior of gas molecules, students can better grasp how gases occupy space and exert pressure, leading to a more profound understanding of concepts in thermodynamics and physical chemistry.
Transcribed Image Text:### Understanding Molecular Motion in Gases **Illustration of Gaseous Molecules** This diagram provides a visual representation of the motion and distribution of molecules in a gas. The circle represents a closed container, and within it, molecules of different types move freely and randomly. - **Blue Spheres**: Represent one type of gas molecule. - **Orange Spheres**: Represent another type of gas molecule. - **Green Spheres**: Represent a third type of gas molecule. - **Clusters of Green Spheres**: Indicate green molecules pairing up, possibly forming dimers or representing a different state of molecular aggregation compared to the blue and orange spheres. ### Key Points: 1. **Random Distribution**: The molecules are distributed randomly within the container, illustrating the constant and random motion of gas molecules in accordance with kinetic molecular theory. 2. **Molecular Diversity**: The different colors depict various kinds of molecules, highlighting that gases can be mixtures of different molecular species. 3. **Interaction and Clustering**: The green molecules demonstrate interaction by forming pairs. This could symbolize concepts like molecular bonding or association in gaseous states. 4. **Dynamic Motion**: Even though the diagram is static, it implies that molecules are in continuous motion, colliding with each other and with the walls of the container. ### Educational Value: This diagram helps in understanding the fundamental properties of gases, such as: - **Kinetic Molecular Theory**: Which posits that the molecules of a gas are in constant, random motion. - **Gas Mixtures**: A gas can consist of different types of molecules. - **Molecular Interactions**: Some molecules might show a tendency to cluster or associate under certain conditions. By visualizing the behavior of gas molecules, students can better grasp how gases occupy space and exert pressure, leading to a more profound understanding of concepts in thermodynamics and physical chemistry.
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