Deriving a Solubility Curve

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Deriving a Solubility Curve- Practical Report

Aim: - To observe the change in solubility of an ionic compound, potassium nitrate, as the temperature is increased.

- To plot the solubility curve of an ionic compound, potassium nitrate, on the basis of experimental data.

Apparatus: As per prac sheet

Method: As per prac sheet

Safety: See risk assessment sheet

Results:

 

Find solubility curve attached to the end of the report.

Calculations: To find solubility, the mass of solute (KNO3) was divided by the mass of solvent (H2O), and then multiplied by 100.

6.5 × 100 = 130

 5

6.5 × 100 = 59.1

11

6.5 × 100 = 38.24

17

6.5 × 100 = 28.26

23

Questions: Refer to prac sheet for questions.

1) From the graph of the solubility curve, it can be determined that:

  1. the solubility of potassium nitrate at 50°C is approximately 74g/ 100g of H2O.
  2. the temperature at which the solubility of potassium nitrate is 80g/100g of H2O, is approximately 53.5°C.
  3. the maximum amount of potassium nitrate that would dissolve in 100g of water at 60°C is 90g.
  4. the temperature at which 20g of potassium in 25g of water (80g/100g of H2O) needs to be heated in order to completely dissolve must be greater than 53.5°C. (53.5°C is the temperature at which first signs of crystallisation occur. But for the solution to be completely dissolved, (i.e. no signs of crystallisation,) the temperature must be greater than 53.5°C.)
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(Question 2 will be addressed in the Errors section)

Discussion:

Theory

Relationship between heat and solubility

The solubility curve derived from the results of the experiment visually shows the relationship between heat and solubility. From the curve, it can be observed that heat increases solubility. An increase of heat causes the water molecules to move around more so they hit the lattice with greater force, and create more disruption of the lattice. This allows for more of the solid to be dissolved in water, which is an increase in solubility.

Solubility and saturation

Each point on the ...

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