Before solving any of the question, lets see what we need to solve them.
We are supposed to calculate the boiling point and freezing point of some aqueous solutions. Now, any solution in water has a different boiling point and freezing point than pure water.
These are called colligative properties where the deviation of boiling point and freezing points depend on the number of molecule of solute present in water i.e. the molality of the solution.
Generally, the boiling point of an aqueous solution is higher than the boiling point of pure water i.e. Elevation in boiling point.
The freezing point of an aqueous solution is lower than the freezing point of pure water, i.e depression in freezing point.
Hence, the deviations are calculated as follows:
and
Where
i = van't Hoff factor
m = molality in the units of moles of solute per kg of solvent.
Now, we can proceed to solve the questions.
Part A
We have 107 g FeCl3 in 167 g water.
Molar mass of FeCl3 = 162.2 g/mol
Hence, number of moles of FeCl3 =
Mass of solvent = 167 g = 0.167 kg
Hence, molality of the solution is
Note that FeCl3 dissociates into one Fe3+ ion and three Cl- ion in solution. Hence, van't Hoff factor is 1+3=4
Hence, the depression in freezing point can be calculated as
Note that the freezing point of pure water is 0 oC
Hence, the freezing point of the solution can be calculated as
Hence, the freezing point of the solution is .(Rounded to three significant figures)
Part B
Similar to above, the elevation in boiling point of the solution of FeCl3 can be calculated as
Boiling point of pure water = 100.0 oC
Hence, the boiling point of the solution can be calculated as
Hence, the boiling point of the solution is . (Rounded to three significant figures).
Part
C
We have a solution of KCl of 61.6 % by mass.
Hence, there are 61.6 g of KCl in 100 g of the solution.
Hence, mass of solvent = mass of solution - mass of solute KCl = 100.0 g - 61.6 g = 38.4 g = 0.0384 kg
Molar mass of KCl = 74.55 g/mol
Hence, number of moles KCl in the solution of 100 g is
Hence, the molality of the solution can be calculated as
KCl dissociates as K+ and Cl- ion. Hence, van't Hoff factor of KCl solution is 1+1=2.
Hence, we can calculate the freezing point depression as follows:
Hence, the freezing point of the solution can be calculated as
Hence, the freezing point of the solution is . (Rounded to 2 significant figures, note the zero before decimal is significant.)
Part D
We can calculate the boiling point elevation of the solution of KCl as follows:
Hence, the boiling point of the solution can be calculated as
Hence, the boiling point of the solution is .
Part E
We have a solution of 3.14 m .
Hence, the molality of the solution is
MgF2 dissociates into Mg2+ and two F- ions. Hence, the van't Hoff factor of the MgF2 solution is 3.
Now, we can calculate the depression in freezing point as follows:
Hence, the freezing point of the solution can be calculated as
Hence, the freezing point of the solution of MgF2 is .
Part F
Similar to above, we can calculate the boiling point elevation as follows:
Hence, the boiling point of the solution can be calculated as
Hence, the boiling point of the solution is ( Rounded to three significant figures).
- Part C Calculate the freezing point of a solution containing 61.6 % KCl by mass...
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