Solving the Mystery of Ideal Gases

In summary, the conversation discusses the correct statement for an ideal gas and the confusion between the options provided. The answer is revealed to be B, which states that the force of repulsion between molecules is proportional to the distance between them. The misconception that there are no intermolecular forces in an ideal gas is also addressed and clarified. Finally, it is explained that while the force is not linear, it is still present and has a sharp spike near the origin.
  • #1
siewwen168
15
0
hello,i have question to ask here. :smile:

1. which of the following is not correct for
an ideal gas?
A. the average kinetic energy of the gas
increases with temperature
B. the force of repulsion between
molecules is proportional to the
distance between them
C. the gas molecules have mass but
negligible volume.
D. there are intermolecular forces
between molecules

my answer is D,but the answer given is B,why? :confused:
 
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  • #3
because i thought D is the wrong answer,ideal gas don't have intermolecular forces between molecules :confused:
 
  • #4
If there were no forces between the molecules, why would it take any work to compress an ideal gas ?

The notion that an ideal gas has no intermolecular forces is common (even Wiki gets this wrong). But at the same time it is accepted that the molecules undergo elastic collisions. These two statements are in direct contradiction with each other. When molecules collide, they do experience forces. However, when the molecules are separated, the force between them is neglected.
 
Last edited:
  • #5
Also, if you think D is wrong (that in fact, there are no forces), how can you think that B is correct (that the force is linear is the distance) ?
 
  • #6
i think if u read it from any compettitive exam book than it is just a fault ,otherwise it is very true that there r no intermolecular force between molecules of real gas
 
  • #7
On the contrary there very much are intermolecular forces between real gases.
 
  • #8
thanks for your explanation..but which one is the most suitable answer?or no answer at all?
 
  • #9
B is the correct answer (meaning that it is the only incorrect statement).

The force is not linear in the separation, but that does not mean there is no force. The force vs. separation curve is zero everywhere except very near the origin, where it has a sharp spike.
 

1. What is an ideal gas?

An ideal gas is a theoretical gas that follows the ideal gas law, which describes the relationship between the pressure, volume, and temperature of a gas. It is assumed to have no intermolecular forces and the particles are considered to be point masses.

2. What is the ideal gas law?

The ideal gas law, also known as the general gas equation, is PV = nRT, where P is the pressure, V is the volume, n is the number of moles, R is the gas constant, and T is the temperature. It describes the relationship between the physical properties of an ideal gas.

3. How do you solve for the variables in the ideal gas law?

To solve for the variables in the ideal gas law, you can use algebraic manipulation to rearrange the equation and isolate the variable you are solving for. It is important to make sure all units are in the correct form (i.e. pressure in atm, volume in liters, temperature in Kelvin) before plugging in values and solving.

4. What are some real-life applications of the ideal gas law?

The ideal gas law has many practical applications, such as predicting the behavior of gases in various conditions, determining the volume and pressure of a gas in a container, and calculating the amount of gas produced in a chemical reaction. It is also used in industries such as meteorology, engineering, and chemistry.

5. Are there any limitations to the ideal gas law?

Yes, the ideal gas law is based on certain assumptions that may not hold true in all situations. For example, it assumes that the gas particles have no volume and do not interact with each other, which is not the case for real gases. Additionally, at high pressures and low temperatures, the behavior of real gases deviates from what is predicted by the ideal gas law.

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