Asked by Kim
what is the freezing point of a solution of 12.0 g of CCl4 dissolved in 750.0g of benzene? the freezing point of benzene is 5.48 degrees C ; Kf is 5.12 degrees c/m.
Answers
Answered by
DrBob222
convert 12.0 g CCl4 to moles. moles = grams/molar mass
molality = moles/kg solvent
solve for molality
delta T = Kf*m.
Solve for delta T and subtract from the normal freezing point of benzene.
molality = moles/kg solvent
solve for molality
delta T = Kf*m.
Solve for delta T and subtract from the normal freezing point of benzene.
Answered by
Anonymous
4.948
Answered by
Joey Stevens
1. convert 12.0 g CCl4 to moles. moles = grams / molar mass :
12.0 g CCl4 / 153.812 (g/mol) = 0.078 mol CCl4
~
2. find the concentration (expressed in molality) of the solution. molality (m) = moles solute / kg solvent :
m = 0.078 mol CCl4 / 750.0 kg C6H6 [AKA benzene]
m = 0.104
~
3. find the freezing point depression (refers to ΔTf) of the solution when compared to the solvent. ΔTf = Kf • m :
ΔTf = 5.12 ºC/m • 0.014m
ΔTf = 0.532ºC
~
4. FINALLY, find the freezing point of the solution. Tf (the freezing point) of the solution is equal to Tf (the freezing point) of the solvent [benzene AKA C6H6] minus ΔTf :
5.48ºC - 0.532ºC =
4.948ºC
/\
II FINAL SOLUTION
12.0 g CCl4 / 153.812 (g/mol) = 0.078 mol CCl4
~
2. find the concentration (expressed in molality) of the solution. molality (m) = moles solute / kg solvent :
m = 0.078 mol CCl4 / 750.0 kg C6H6 [AKA benzene]
m = 0.104
~
3. find the freezing point depression (refers to ΔTf) of the solution when compared to the solvent. ΔTf = Kf • m :
ΔTf = 5.12 ºC/m • 0.014m
ΔTf = 0.532ºC
~
4. FINALLY, find the freezing point of the solution. Tf (the freezing point) of the solution is equal to Tf (the freezing point) of the solvent [benzene AKA C6H6] minus ΔTf :
5.48ºC - 0.532ºC =
4.948ºC
/\
II FINAL SOLUTION
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