Chapter 1
Solutions
Preview Solutions for Chemistry in JAC 12th (SCI.).
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A homogeneous mixture of two or more non-reacting components is called a solution.
A solution consists of:
- Solute: The component present in a smaller amount in a solution.
- Solvent: The component present in a larger amount in a solution.
Example: Alcohol + Water → Solution
- Alcohol (20 mL) = Solute
- Water (60 mL) = Solvent
Important: Every solution is a mixture, but every mixture is not a solution.
2. Classification of Solutions
On the Basis of Number of Components
- Binary Solution: It contains two components, generally one solute and one solvent.
- Multicomponent Solution: It contains more than two components.
The physical state of a solution generally depends upon the physical state of the solvent.
- Solid solvent → Solid solution
- Liquid solvent → Liquid solution
- Gaseous solvent → Gaseous solution
On the Basis of Physical States of Solute and Solvent
- Solid in Solid → Metal alloy
- Liquid in Solid → Mercury in silver (Hg in Ag)
- Gas in Solid → Hydrogen in palladium (H₂ in Pd)
- Solid in Liquid → Sugar in water
- Liquid in Liquid → Ethanol in water
- Gas in Liquid → Oxygen in water
- Solid in Gas → Camphor in oxygen
- Liquid in Gas → Chloroform vapour in oxygen
- Gas in Gas → Oxygen and nitrogen
3. Concentration of a Solution
Concentration describes the relative amount of solute present in a solution.
Mass Percentage (w/w)
\[ \text{Mass Percentage (w/w)} = \frac{\text{Mass of solute}} {\text{Mass of solution}} \times100 \]
Example: Mixing Two NaOH Solutions
20% (w/w) NaOH solution is mixed with 10% (w/w) NaOH solution. Calculate the mass percentage of NaOH in the resultant solution.
Taking 100 g of each solution:
- NaOH in first solution = 20 g
- NaOH in second solution = 10 g
- Total NaOH = 30 g
- Total solution = 200 g
\[ \%\text{NaOH} = \frac{30}{200}\times100 = 15\% \]
Example
300 g of 20% (w/w) NaOH solution is mixed with 200 g of 10% (w/w) NaOH solution.
\[ \text{NaOH from first solution} = \frac{20}{100}\times300 = 60g \]
\[ \text{NaOH from second solution} = \frac{10}{100}\times200 = 20g \]
\[ \%\text{NaOH} = \frac{60+20}{500}\times100 = 16\% \]
4. Parts Per Million (PPM)
The amount of solute present in \(10^6\) parts of solution is expressed as parts per million.
\[ PPM(w/w) = \frac{W_{solute}}{W_{solution}}\times10^6 \]
\[ PPM(v/v) = \frac{V_{solute}}{V_{solution}}\times10^6 \]
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