Please Help! A solution is made by dissolving 15.5 grams of glucose (C6H12O6) in 245 grams of water. What is the freezing-point depression of the solvent if the freezing point constant is -1.86 °C/m? Show all of the work needed to solve this problem.
use the formula: \(\Delta T=i*m*K_{f}\) More on this: http://openstudy.com/study#/updates/521ecb3ae4b0750826e0c362
Thanks!
no problem !
OK So I looked at the other problem but im still confused. could you walk me through the steps with this problem?
@aaronq
sure. first you have to find the molality, can you do that? \(molality=\dfrac{moles ~of~solute}{kg~of ~solvent}\)
What part is the Molaity? i know it shold be \[\frac{ 15.5 }{ 245 }\]
does that make the molaity =.0632?
molality is m. you have to convert the mass of glucose to moles first, as well as converting g to kg.
oh ok \[\frac{ .086 m}{ .245kg }\] Is this right
and that = .35?
yeah, except 0.086 is in moles, not m now you can just multiply it by the \(K_f\), to get \(\Delta T \).
\[DeltaT= (1)(0.35)(1.86)=.65\]
so the freezing point would be -.65?
can you help me with another question?
A solution is made by dissolving 2.5 moles of sodium chloride (NaCl) in 198 grams of water. If the molal boiling point constant for water (Kb) is 0.51 °C/m, what would be the boiling point of this solution? Show all of the work needed to solve this problem.
yep, because the normal freezing point is zero celsius, it is now -0.65 celsius
This question is very similar to the link i posted, nonetheless i can help you through it. First find the molality
\[\frac{ 2.5M }{ .198kg }\]
12.62m
now multiply it by \(K_b\). Then you have to determine \(i\), the van't hoff constant.
This is the number of particles (whether it's ions or polyatomic ions) that the substance separates into when dissolved in water. so, you kinda have to know a little about their behaviour when in water.
and the kb is .51?
yes
So for i, if you had \(MgCl_2\rightarrow, Mg^{2+}+2Cl^-\), i=3
So its 6.4 but im a little confused now. what is the equation above?
it's an example of how to determine what number for \(i\) you need to use
Oh ok so is the answer 106.4C?
what value for \(i\) did you use?
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