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Hint:One of the crucial differences between ideal and non-ideal solutions is the extent of their obedience of Raoult’s law. With this in mind, try to distinguish between these two types of solutions.
Complete step by step answer:
The fundamental difference between an ideal and non-ideal solution is the application of Raoult’s law. So let us first understand what it is.
The law states that, the vapour pressure of a solution containing a non-volatile solute at a particular temperature is equal to the vapour pressure of pure solute at that particular temperature multiplied by the mole fraction of the solvent. Mathematically this can be represented as follows:
\[{{P}_{solution}}=P{}^\circ \times {{\chi }_{solvent}}\]
Here:
- ${{P}_{solution}}$ is the vapour pressure of the solution.
- $P{}^\circ $ is the vapour pressure of pure solvent.
- ${{\chi }_{solvent}}$ is the mole fraction of the solvent. The formula for the same is :-
\[{{\chi }_{solvent}}=\dfrac{Moles\text{ of solvent}}{Total\text{ moles in the solution}}\]
Now, as we have covered the basics we can move on to the differences between ideal and non-ideal solution.
Note:
Ideal solutions do not exist in practicality. This is because there are many factors that do not allow the solutions to behave ideally. Such as for a solution to be perfectly ideal, the size of the solute and solvent particles should be exactly equal; but this can only happen in real circumstances when both solute and solvent are the same compound chemically. But then that is not a solution.
Complete step by step answer:
The fundamental difference between an ideal and non-ideal solution is the application of Raoult’s law. So let us first understand what it is.
The law states that, the vapour pressure of a solution containing a non-volatile solute at a particular temperature is equal to the vapour pressure of pure solute at that particular temperature multiplied by the mole fraction of the solvent. Mathematically this can be represented as follows:
\[{{P}_{solution}}=P{}^\circ \times {{\chi }_{solvent}}\]
Here:
- ${{P}_{solution}}$ is the vapour pressure of the solution.
- $P{}^\circ $ is the vapour pressure of pure solvent.
- ${{\chi }_{solvent}}$ is the mole fraction of the solvent. The formula for the same is :-
\[{{\chi }_{solvent}}=\dfrac{Moles\text{ of solvent}}{Total\text{ moles in the solution}}\]
Now, as we have covered the basics we can move on to the differences between ideal and non-ideal solution.
Ideal solution | Non-ideal solution |
1. It obeys Raoult’s law to the furthest extent possible. | 1. Does not obey Raoult’s law. |
2. The molecular attractions between solute and solvent particles are the same as that between solvent-solvent particles. | 2. The molecular attraction is different between solute-solvent particles and that between solvent-solvent particles. |
3. The proportion of solvent particles that change into their vapour forms remains unchanged even when solute particles are added.4. The liquid and vapour form of the solvent always remain in a dynamic equilibrium. | 3. The vapour pressure of solvent significantly decreases when solute particles are added to the solvent.4. The equilibrium is quite disturbed because of the various forces of nature at play. |
5. As more and more solute particles are added to the solution, there is a gradual decrease in vapour pressure, which if plotted in a graph gives a straight line. | 5. The decrease in vapour pressure is not in a linear manner. |
6. Ideal solutions can be converted into non-ideal solutions when the solute particles of different dimensions are put together in the solution. | 6. Non-ideal solutions approach the properties of the ideal solutions when they are in extremely diluted conditions. |
7. When two ideal solutions are mixed, there is no change in enthalpy or volume of the solution. | 7. When two non-ideal solutions are mixed, the change in volume and enthalpy is very significant. |
8. For example solutions of benzene-toluene, n hexane- n heptane and ethyl bromide-ethyl iodide. | 8. For example solutions of sugar-water, alkane and kerosene etc. |
Note:
Ideal solutions do not exist in practicality. This is because there are many factors that do not allow the solutions to behave ideally. Such as for a solution to be perfectly ideal, the size of the solute and solvent particles should be exactly equal; but this can only happen in real circumstances when both solute and solvent are the same compound chemically. But then that is not a solution.
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