Question #185039

Solve in complete solution and Explain briefly:

An organic compound is known to be non-volatile and non-electrolyte. A 0.5-g sample is dissolved in water and diluted to 160 mL. The osmotic pressure is measured as 0.05 atm at 30°C. The approximate mass number for this compound is 1400 g/mol.

From the data provided in this problem and knowing that the density of the solution is 1.00 g/mL.


1. Calculate the freezing point of the solutions.

2. Determine if the freezing point change would be a good way to determine the molecular mass of the compound.

3. Would the boiling point change be a better determining factor than the freezing point change?


1
Expert's answer
2021-04-30T02:58:43-0400

Π=icRT\Pi = icRT


i=Π/cRTT=30°C=273+30°C=303KΠ=0.05atm=0.05×101325=5066.25i = Π/cRT\\ T = 30°C = 273 + 30°C = 303K\\ Π = 0.05atm = 0.05 × 101325 = 5066.25

number of moles (n)=0.5/1400=(n) = 0.5/1400 =

0.0003570.000357


concentration (c) = 0.000357160×1000\dfrac{0.000357}{160} × 1000

=0.00223M=2.23mol/m3= 0.00223M = 2.23 mol/m³



i=5066.252.23×8.314×303=0.9i= \dfrac{5066.25}{ 2.23×8.314×303} = 0.9




1. T=iKfm∆T = iK_fm


Kf=1.86Kkg/molK_f= 1.86K·kg/mol

i=0.9i =0.9

molality (m) = 0.0003570.160=0.00223\dfrac{0.000357}{0.160}= 0.00223


T=0.9×1.86×0.00223=∆T = 0.9 × 1.86× 0.00223=

0.00373K0.00373K


2. Yes


3. No, because the magnitude of the freezing point depression is larger than the boiling point elevation for the same solvent and the same concentration of a solute.


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