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Does the effect of intermolecular attraction on the properties of a gas become more significant or less significant if (a) the gas is compressed to a smaller volume at constant temperature; \((\mathbf{b})\) the temperature of the gas is increased at constant volume?

Short Answer

Expert verified
The effect of intermolecular attraction on the properties of a gas becomes more significant when the gas is compressed to a smaller volume at constant temperature, as the increased proximity of gas particles leads to an increased frequency of collisions and a greater chance for intermolecular attractive forces to play a role. Conversely, the effect of intermolecular attraction becomes less significant when the temperature of the gas is increased at constant volume, as the increased kinetic energy of the gas particles allows them to overcome the attractive forces between them.

Step by step solution

01

Intermolecular attraction refers to the forces between molecules in a substance. Gases are composed of particles that are in constant motion and relatively far apart. As a result, the forces of attraction between gas particles are generally weak compared to those in liquids and solids. However, under certain conditions, these intermolecular forces may become significant and affect the properties of the gas. #Step 2: Analyze the Effect of Compression at Constant Temperature#

When a gas is compressed to a smaller volume at constant temperature, the particles of the gas come closer together. This increased proximity of gas particles leads to an increased frequency of collisions and a greater chance for the intermolecular attractive forces to become significant. As the particles get closer together, the effect of intermolecular attraction on the properties of the gas becomes more significant. #Step 3: Analyze the Effect of Increasing Temperature at Constant Volume#
02

When the temperature of a gas is increased at constant volume, the kinetic energy of the gas particles increases. As a result, the gas particles move faster and are more likely to overcome the attractive forces between them. In this case, the effect of intermolecular attraction on the properties of the gas becomes less significant due to the increased kinetic energy of the particles. #Step 4: Summarize the Results#

To summarize, the effect of intermolecular attraction on the properties of a gas becomes more significant when the gas is compressed to a smaller volume at constant temperature, and less significant when the temperature is increased at constant volume.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Gas Properties
Gases are fascinating states of matter with unique properties. They are comprised of particles that constantly move and spread out to fill any container they are in. This movement is due to the fact that gas particles are far apart, which makes the forces between them, known as intermolecular attractions, relatively weak compared to solids and liquids. However, these attractions can sometimes become noticeable under certain circumstances.
  • The particles in a gaseous state can easily compress and expand depending on external conditions like pressure and temperature.
  • The behavior of gas can often be predicted using models like the Ideal Gas Law, which helps explain properties such as pressure, volume, and temperature.
  • In reality, gases exhibit behaviors that may differ from these models, especially under high pressure or low temperature conditions where intermolecular attractions play a role.
Compression
Compression is one way to alter the state of a gas. Imagine squeezing a balloon; as you press, the volume decreases. Similarly, when a gas is compressed into a smaller volume, its particles are forced closer together.
When the particles in a gas are closer, they collide more often, which changes the dynamics:
  • Intermolecular attractions become more significant as the particles are closer and have more frequent contact.
  • This can lead to deviations from ideal gas behavior, as the assumptions of negligible particle volume and interaction are no longer wholly applicable.
  • Compression is used in various applications, from refrigeration systems to internal combustion engines, where understanding these attractions can make significant performance and efficiency differences.
Temperature Effects
Temperature has a substantial impact on the behavior of gases due to its direct influence on particle motion. Increasing the temperature increases the kinetic energy of gas particles.
This elevated kinetic energy means:
  • Particles move faster and collide more vigorously.
  • The increased speed allows particles to overcome any attractive forces more easily, thus rendering these forces less significant.
  • In a heated gas at constant volume, even though the particles are close, the effect of intermolecular forces is diminished due to high kinetic energy overcoming these attractions.
Understanding these effects is crucial in contexts such as weather patterns, where temperature variations can affect gas behavior on a large scale.
Kinetic Energy
Kinetic energy is a fundamental concept in understanding gas behavior. It is the energy possessed by a particle due to its motion. In gases, this energy determines how particles interact with each other and with their environment.
Key aspects of kinetic energy in gases include:
  • As kinetic energy increases with temperature, particles move faster, leading to more energetic collisions.
  • Higher speeds reduce the significance of molecular attractions, allowing the gas to behave more ideally.
  • The temperature of the gas is directly proportional to the average kinetic energy of its particles, meaning temperature is essentially a measure of this energy.
Kinetic energy is at the heart of understanding phenomena like diffusion, where gas spreads throughout a container, and it is used in practical applications such as gas thermometers and engine design.

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Most popular questions from this chapter

Complete the following table for an ideal gas: $$\begin{array}{llll} P & V & n & T \\ \hline 303.98 \mathrm{kPa} & 3.00 \mathrm{~L} & 1.500 \mathrm{~mol} & ? \mathrm{~K} \\ 50.663 \mathrm{kPa} & 0.750 \mathrm{~L} & ? \mathrm{~mol} & 300 \mathrm{~K} \\\ 101.33 \mathrm{kPa} & ? \mathrm{~L} & 3.333 \mathrm{~mol} & 300 \mathrm{~K} \\\ ? \mathrm{kPa} & .750 \mathrm{~L} & 0.750 \mathrm{~mol} & 298 \mathrm{~K} \\ \hline \end{array}$$

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Magnesium can be used as a "getter" in evacuated enclosures to react with the last traces of oxygen. (The magnesium is usually heated by passing an electric current through a wire or ribbon of the metal.) If an enclosure of \(5.67 \mathrm{~L}\) has a partial pressure of \(\mathrm{O}_{2}\) of \(7.066 \mathrm{mPa}\) at \(30^{\circ} \mathrm{C}\), what mass of magnesium will react according to the following equation? $$2 \mathrm{Mg}(s)+\mathrm{O}_{2}(g) \longrightarrow 2 \mathrm{MgO}(s).$$

A plasma-screen TV contains thousands of tiny cells filled with a mixture of Xe, Ne, and He gases that emits light of specific wavelengths when a voltage is applied. A particular plasma cell, \(0.900 \mathrm{~mm} \times 0.300 \mathrm{~mm} \times 10.0 \mathrm{~mm},\) contains \(4 \%\) Xe in a 1: 1 Ne:He mixture at a total pressure of \(66.66 \mathrm{kPa}\). Calculate the number of Xe, Ne, and He atoms in the cell and state the assumptions you need to make in your calculation.

It turns out that the van der Waals constant \(b\) equals four times the total volume actually occupied by the molecules of a mole of gas. Using this figure, calculate the fraction of the volume in a container actually occupied by Ar atoms (a) at STP, (b) at 20.27 MPa pressure and \(0^{\circ} \mathrm{C}\). (Assume for simplicity that the ideal-gas equation still holds.)

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