Chapter 9: Problem 23
State standard conditions for a gas in degrees Celsius and atmospheres.
Short Answer
Expert verified
Standard conditions for a gas are 0°C and 1 atm.
Step by step solution
01
Understand Standard Conditions
Standard conditions typically refer to a set of conditions used for the measurement of properties of materials, in order to allow comparisons between different sets of data. These standard conditions are defined to be one atmosphere of pressure and a specific temperature, which helps in calculations and comparisons.
02
Identify Standard Temperature
The standard temperature for conditions concerning gases is defined as 0 degrees Celsius. This temperature is used because it is the temperature at which we often baseline measurements, corresponding to the freezing point of water.
03
Identify Standard Pressure
The standard pressure is defined as 1 atmosphere (atm). This value corresponds to the average atmospheric pressure on Earth at sea level, providing a common reference for measurements.
04
Combine Standard Conditions
Put together, the standard conditions for a gas are 0 degrees Celsius for temperature and 1 atmosphere for pressure. These provide a baseline for experiments and calculations involving gases.
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Standard Temperature
In the study of thermodynamics and gas laws, the term **standard temperature** is important as it provides a reference point for experiments and calculations.
Standard temperature is defined as 0 degrees Celsius, equivalent to 273.15 Kelvin. This particular temperature is crucial when comparing the behaviors of gases under different conditions.
Using this fixed temperature allows scientists to predict and compare the properties of gases at a specific starting point. Here’s why it matters:
Standard temperature is defined as 0 degrees Celsius, equivalent to 273.15 Kelvin. This particular temperature is crucial when comparing the behaviors of gases under different conditions.
Using this fixed temperature allows scientists to predict and compare the properties of gases at a specific starting point. Here’s why it matters:
- It corresponds to the freezing point of water, a common and easily reproducible temperature in laboratories.
- It helps in finding relationships between volume, pressure, and temperature when applying gas laws like Charles's Law and Gay-Lussac's Law.
- It serves as a base condition when calculating deviations from ideal gas behavior.
Standard Pressure
Gas properties can vary greatly with changes in pressure, so it is vital to have a reference value. **Standard Pressure** is defined as 1 atmosphere (atm). This is approximately the average atmospheric pressure at sea level on Earth.
The use of standard pressure aids in the consistency of scientific data:
The use of standard pressure aids in the consistency of scientific data:
- Scientists and engineers can compare gas readings taken at different locations and conditions more easily.
- 1 atm is a convenient, widely accepted unit that helps in solving problems related to gas pressure, especially in calculations involving Boyle's or Avogadro's Law.
- It guides adjustments in process conditions in various industries like chemical engineering and meteorology.
Gas Laws
The behavior of gases is governed by several principles collectively known as **Gas Laws**. These laws describe the relationship between the pressure, volume, and temperature of a gas.
Here’s a brief overview of the primary gas laws relevant to understanding standard conditions:
Here’s a brief overview of the primary gas laws relevant to understanding standard conditions:
- Boyle's Law: At constant temperature, the pressure and volume of a gas are inversely proportional (\( P \times V = \text{constant} \)). Understanding standard pressure helps in applying this law effectively.
- Charles's Law: The volume of a gas is directly proportional to its temperature at constant pressure (\( V \propto T \)). Knowledge of standard temperature is essential here.
- Avogadro's Law: At a given temperature and pressure, the volume of a gas is directly proportional to the number of moles of gas (\( V \propto n \)).
- Ideal Gas Law: Combines the above laws in the equation \( PV = nRT \), where \( R \) is the universal gas constant.