The Van't hoff factor for CaCL2 is 2.71

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SUMMARY

The van't Hoff factor for CaCl2 is established as 2.71, which is crucial for calculating the mass percentage in an aqueous solution with a freezing point of -1.14°C. The change in freezing point equation, ΔTf = kf * m * i, is utilized, where kf is the molal freezing point depression constant (1.86°C/molal for water), i is the van't Hoff factor, and m is the molal concentration. The discussion emphasizes the need to derive the missing variable to solve for mass percentage, highlighting the importance of clearly defining terms in the context of the problem.

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  • Understanding of colligative properties, specifically freezing point depression.
  • Familiarity with the van't Hoff factor and its application in solutions.
  • Knowledge of the freezing point depression constant (kf) for water.
  • Ability to perform molal concentration calculations.
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  • Research the derivation and application of the freezing point depression equation.
  • Learn how to calculate molal concentration from mass and volume of solute and solvent.
  • Explore the significance of the van't Hoff factor in different ionic compounds.
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Jef123
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1. The van't hoff factor for CaCL2 is 2.71. What is its mass % in aqueous solution that has Tf = -1.14°C

The Attempt at a Solution



So I think I am suppose to use the change in freezing point equation: ΔTf= kfmi. Where kf = is the molal freezing point depression constant, i = van't hoff factor, m = molal concentration.

Other than that, I am kind of lost. It seems like there is not enough variables given. Any suggestions?
 
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Jef123 said:
1. The van't hoff factor for CaCL2 is 2.71. What is its mass % in aqueous solution that has Tf = -1.14°C

The Attempt at a Solution



So I think I am suppose to use the change in freezing point equation: ΔTf= kfmi. Where kf = is the molal freezing point depression constant, i = van't hoff factor, m = molal concentration.

Other than that, I am kind of lost. It seems like there is not enough variables given. Any suggestions?

Congratulations for giving full information on the problem, which often we have to ask after. Often actually setting out the information gives the answer.

In this case you give a relation between four quantities, and three of the quantities are given. So the first step is to get the fourth from that.

From that result you have to get the mass %. Be explicit about what your definition of this is.

(I suppose this is the point of the exercise which is somewhat artificial IMO.
Apart from the fact I don't know how well regarded and used Van't Hoff's i is these days.)
 
Water's freezing point depression constant is 1.86 degrees Celsius/molal.
 

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