Why Do We Add Constants in the Van der Waals Equation?

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In reality pressure of a gas is lower than what is expected and volume is larger than expected - as ideal gas equation neglected volume of gas molecules and forces between them. Van der waal corrected it but:-

I need to know then why do we add the constant n^2a/V^2 in pressure and subtract nb in volume


Shouldnt we subtract n^2a/V^2 from pressure as it is lower than what was expected

similarly we should add nb in volume as it is more than what was expected

Im a bit confused over van der waal's equation. Cannot understand it
 
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Thank you for bringing up this interesting question about the Van der Waals equation. As you have correctly pointed out, the ideal gas equation does not take into account the volume of gas molecules and the attractive forces between them, resulting in a lower pressure and larger volume than expected in real gases.

To correct for this, the Van der Waals equation introduces two correction terms: n^2a/V^2 in the pressure term and nb in the volume term. Let's take a closer look at these terms and their effects on the equation.

The term n^2a/V^2 is known as the Van der Waals constant for pressure and it takes into account the attractive forces between gas molecules. This term is added to the ideal gas pressure term, resulting in a higher pressure than expected. This makes sense because the attractive forces between gas molecules would cause them to come closer together and therefore increase the pressure.

On the other hand, the term nb is known as the Van der Waals constant for volume and it takes into account the volume of gas molecules. This term is subtracted from the ideal gas volume term, resulting in a lower volume than expected. This is because the volume of gas molecules themselves would take up space and therefore decrease the overall volume of the gas.

In summary, the Van der Waals equation accounts for both the attractive forces between gas molecules and the volume of the molecules themselves, resulting in a more accurate representation of real gases. This is why the correction terms are added to the pressure term and subtracted from the volume term.

I hope this helps clarify your confusion about the Van der Waals equation. Keep asking questions and exploring the world of science!
 

1. What is Van der Waal's equation?

Van der Waal's equation is an equation of state that describes the behavior of real gases, taking into account the intermolecular forces and molecular size that affect their properties.

2. Who developed Van der Waal's equation?

Van der Waal's equation was developed by Dutch scientist Johannes Diderik van der Waals in 1873.

3. What is the significance of Van der Waal's equation?

Van der Waal's equation is significant because it improved upon the ideal gas law by accounting for the non-ideal behavior of real gases. It also provided a better understanding of intermolecular forces and molecular size.

4. What are the variables in Van der Waal's equation?

The variables in Van der Waal's equation are pressure (P), volume (V), temperature (T), and the two constants a and b, which represent the intermolecular forces and molecular size, respectively.

5. How does Van der Waal's equation compare to the ideal gas law?

Van der Waal's equation takes into account the non-ideal behavior of real gases, while the ideal gas law assumes that gases behave ideally. Additionally, Van der Waal's equation includes two extra constants to account for intermolecular forces and molecular size, making it more accurate for real gases.

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