Using the apparatus described in the figure below, a 200.0-mL flask at 99°C and a pressure of 734 mmHg is filled with the vapor of a volatile (easily vaporized) liquid. The mass of the substance in the flask is 0.946 g. What is the molecular weight of the liquid? Boiling water Sample (should evaporate completely) Vapor of sample

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Using the apparatus described in the figure below, a 200.0-mL flask at 99°C and a pressure of 734 mmHg is filled with the vapor of a volatile (easily vaporized) liquid. The mass of the substance in the flask is 0.946 g. What is the molecular weight of the liquid?

**Apparatus Description:**
- The diagram shows a setup with a boiling water bath. 
- A flask is submerged in boiling water and contains the sample that should evaporate completely.
- The flask is connected to a device that measures the temperature and pressure of the vapor.
- Labels indicate the presence of boiling water and vapor of the sample within the flask.

**Equation for Calculation:**
To calculate the molecular weight of the vaporized liquid in the flask, use the following formula:
\[ \text{Molecular Weight} = \frac{g \cdot R \cdot T}{P \cdot V} \]

Where:
- \( g = 0.946 \text{ g (mass of the vapor)} \)
- \( R = 0.0821 \text{ L atm / (mol K)} \) (Ideal gas constant)
- \( T =  (99 + 273) \text{ K} \) (Temperature in Kelvin)
- \( P = 734 \text{ mmHg} \times \frac{1 \text{ atm}}{760 \text{ mmHg}} \)
- \( V = 0.200 \text{ L (volume of the flask)} \)

Enter the calculated molecular weight in the provided field (in amu).
Transcribed Image Text:Using the apparatus described in the figure below, a 200.0-mL flask at 99°C and a pressure of 734 mmHg is filled with the vapor of a volatile (easily vaporized) liquid. The mass of the substance in the flask is 0.946 g. What is the molecular weight of the liquid? **Apparatus Description:** - The diagram shows a setup with a boiling water bath. - A flask is submerged in boiling water and contains the sample that should evaporate completely. - The flask is connected to a device that measures the temperature and pressure of the vapor. - Labels indicate the presence of boiling water and vapor of the sample within the flask. **Equation for Calculation:** To calculate the molecular weight of the vaporized liquid in the flask, use the following formula: \[ \text{Molecular Weight} = \frac{g \cdot R \cdot T}{P \cdot V} \] Where: - \( g = 0.946 \text{ g (mass of the vapor)} \) - \( R = 0.0821 \text{ L atm / (mol K)} \) (Ideal gas constant) - \( T = (99 + 273) \text{ K} \) (Temperature in Kelvin) - \( P = 734 \text{ mmHg} \times \frac{1 \text{ atm}}{760 \text{ mmHg}} \) - \( V = 0.200 \text{ L (volume of the flask)} \) Enter the calculated molecular weight in the provided field (in amu).
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