ΔT = Kfmi
Rearranging to solve for molality, m, we have m = ΔT/(Kf i)
Since this is a nonelectrolyte, i = 1, so the m = (1.71 oC/m) / (1.86 oC) = 0.919 molal
Elva V.
asked 08/31/21Some possibly useful constants for glucose (C6H12O6, 180.16 g/mol) and water are Kf = 1.86°C/m , Kb = 0.512°C/m, freezing point = 0°C, and boiling point = 100°C.
Enter your value with 2 decimal values
ΔT = Kfmi
Rearranging to solve for molality, m, we have m = ΔT/(Kf i)
Since this is a nonelectrolyte, i = 1, so the m = (1.71 oC/m) / (1.86 oC) = 0.919 molal
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