
Factors Affecting Ideal Gases Pressure Volume Temperature and Amount Explained
The ideal gases are the ones that have elastic collisions between their molecules. There exist no intermolecular attractive forces in these ideal gases. Coming to reality, there is no such thing alike ideal gases. Gases simply exhibit the ideal behaviour under specific conditions of pressure and temperature.
Instead, when we speak about the ideal gases, the following assumptions can be taken into the consideration:
The ideal gases are combined of molecules that are in constant motion, and in random directions.
The ideal gas molecules behave as rigid spheres.
The total collisions are elastic.
The temperature of the gas is always directly proportional to the average kinetic energy of the molecules.
Pressure takes place because of the collision between the molecules to the container walls.
The Ideal Gas Law
Behaviour of an ideal gas
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These gases obey three laws, which are given below:
Charles’ law – This law states that, at any constant pressure and the number of moles, the gas volume is directly proportional to its temperature. The derivative can be given as follows:
V∝ T
Boyle’s law – This law states that, at any constant temperature and the number of moles, the gas volume is inversely proportional to its pressure. The derivative can be given as follows:
V ∝ 1/p
Avogadro law – This law states that, at constant pressure and temperature, the gas volume is directly proportional to the number of its moles. The derivative can be given as follows:
V∝ n
Combining all these three laws, we get the result as follows:
V ∝ nT/p
V = R(nT/p)
Here R is given as the proportionality constant. By re-arranging the above equations we get the result as,
p V = n RT
Where R is called the universal gas constant and is the same for all gases. The above equation is referred to as the ideal gas equation. Thus, it can be said that at constant pressure and temperature, n moles of any gas will contain the same volume.
V = (nRT) / p
Here the terms, n, R, T, p, are constants and so, there will be a fixed volume for every gas under these conditions. This derived equation is applicable to any of the gas which approaches the ideal behaviour. And, the ideal gas law is otherwise called the equation of the state. This is because it defines the relationship between the 4 variables and describes the state of a given gas.
If we think about considering a case, where the pressure, volume, and temperature, varies from T1, V1, p1 - T2, V2, p2, then the resultant gas law can be written as follows:
(p1V1)/T1 = nR
In the same way,
(p1V1)/T1 = nR
=> (p1V1)/T1 = (p2V2)/T2
This is completely a useful equation and is also known as the combined gas law. If the 5 values are identified, then the 6th one can be calculated.
Characteristics of Ideal Gas
Let us look at a few of the important characteristics of an ideal gas:
They are made up of small particles, which are known as molecules and atoms. Also, currently, this condition is true for all the gases.
The particles themselves contain 0 volume, but the gas as a whole contains the volume. It means the particles present in the gas contains a negligible amount of volume. So, now, all the particles contain some amount of volume. However, the small it can be, and therefore, this condition is not true for all the gases.
The forces of attraction present between the particles of the gas are considered to be negligible. So, for sure, the forces of attraction are much feeble, but they do exist. Therefore, this condition is not true for all the gases.
The collisions present between the individual gas molecules are given as perfectly elastic. We also know that no collision is either perfectly inelastic or perfectly elastic. Therefore, this condition is not true for all the gases.
Always, the gas particles will be in a random motion. This is completely true because the particles of a gas are moving and hence the gas contains properties such as expansion. And, this is true for all the gases.
These are a few of the primary and important characteristics of ideal gases and also the reason they are either true or false in the case of real gases.
Properties of an Ideal Gas
An ideal gas contains a number of properties, where, the real gases often exhibit behaviour very close to that of ideal gases. A few of the properties of an ideal gas can be listed as follows:
An ideal gas has a large number of identical molecules.
When compared to the volume occupied by the gas, the volume occupied by the molecules themselves is negligible.
Also, the molecules obey Newton's laws of motion, and they travel in a random motion.
Finally, the molecules experience the forces only during collisions, where any collisions are completely elastic and can take a negligible amount of time.
FAQs on Ideal Gases and the Key Factors That Influence Their Behavior
1. What is an ideal gas in chemistry?
An ideal gas is a hypothetical gas that perfectly follows the ideal gas law (PV = nRT) under all conditions of temperature and pressure.
In an ideal gas model:
- Gas particles have no intermolecular forces.
- Gas particles occupy negligible volume compared to the container.
- Collisions between particles are perfectly elastic.
2. What is the ideal gas law formula?
The ideal gas law formula is PV = nRT.
Where:
- P = pressure (Pa or atm)
- V = volume (m3 or L)
- n = number of moles (mol)
- R = gas constant (8.314 J mol-1 K-1 or 0.0821 L·atm·mol-1·K-1)
- T = temperature (K)
3. What factors affect the behavior of an ideal gas?
The behavior of an ideal gas is affected by pressure, volume, temperature, and number of moles.
According to PV = nRT:
- Increasing temperature (T) increases volume or pressure.
- Increasing pressure (P) decreases volume (at constant T).
- Increasing moles (n) increases pressure or volume.
- Changing volume (V) affects pressure inversely.
4. How does temperature affect an ideal gas?
Temperature affects an ideal gas by directly increasing the kinetic energy of its particles.
At constant pressure (Charles’s law):
- V ∝ T (volume increases as temperature increases).
- P ∝ T (pressure increases as temperature increases).
5. How does pressure affect an ideal gas?
Pressure affects an ideal gas by changing its volume inversely at constant temperature, according to Boyle’s law.
Boyle’s law states:
- P ∝ 1/V (at constant T and n)
- P1V1 = P2V2
6. How does volume affect the pressure of an ideal gas?
Volume affects the pressure of an ideal gas inversely, meaning increasing volume decreases pressure at constant temperature.
From Boyle’s law:
- P1V1 = P2V2
- Gas particles collide less frequently with container walls.
- Pressure decreases.
7. How does the number of moles affect an ideal gas?
The number of moles affects an ideal gas directly, meaning increasing moles increases pressure or volume.
From the ideal gas law (PV = nRT):
- At constant T and V, P ∝ n.
- At constant T and P, V ∝ n.
8. Why do real gases deviate from ideal gas behavior?
Real gases deviate from ideal gas behavior because they have intermolecular forces and finite molecular volume.
Deviation becomes significant:
- At high pressure (particle volume matters).
- At low temperature (attractive forces become important).
9. Under what conditions does a gas behave ideally?
A gas behaves ideally at high temperature and low pressure.
These conditions ensure:
- Particles move rapidly, reducing intermolecular attractions.
- Particles are far apart, so their volume is negligible.
10. How do you calculate pressure, volume, or temperature using the ideal gas law?
You calculate pressure, volume, or temperature by rearranging the ideal gas law (PV = nRT) to solve for the unknown variable.
For example, to calculate pressure:
- P = nRT / V
- Convert temperature to Kelvin (K).
- Use the correct value of R based on units.
- Substitute known values and solve algebraically.





















