Home > Community > Azeotropic mixtures and Raoult's Law
Upvote

VOTE

Downvote
+ Solutions
+ Chemistry
+ Mixtures
Posted by
Nyx Cult Questions

Azeotropic mixtures and Raoult's Law

Barry Williams  Follow

To understand why non - ideal mixtures form azeotropes, we need to understand what is ideal mixture. If you have a liquid mixture of two components A and B, ideal mixture is a mixture in which heterogeneous interactions (A - B) are the same as the average homogeneous (A - A and B - B). This means when you mix components A and B, they don't "feel" like their enviroment has changed at all and thus no component has higher nor lower tendency to escape the liquid phase and go into vapor phase. When interactions are largely different, in most cases heterogeneous interactions are less favourable than homogeneous (molecules of A in most cases like to be around molecules of A rather than B) than component will have higher tendency to escape from liquid phase to vapor since in vapor interactions are much less pronounced due to much bigger average distance of the molecules. If this scenario happens you got yourself a lower boiling azeotrope since due to higher tendency of molecules to escape liquid phase, vapor pressure is higher than in ideal case (Raoult's Law). In some cases heterogeneous interactions can be very favourable and this is usually due to some specific interactions which mostly originate from hydrogen bonding, if so molecules will tend to stay in liquid and you got yourself higher boiling azeotrope. Example of such azeotrope is HNO3 and water. If you have any questions, fire.

More

Upvote

VOTE

Downvote
Jacob Harrington  Follow
Very well explained. But i have a question, azotropes have constant boiling temperature (so components cant be separated by fractional distillation).//(a)Why is it not possible for an ideal solution that it has constant boiling temperature..? //(b)Say the two components of ideal binary solution are equally volatile (i think they can be equally volatile...correct me if i am wrong) and so cant be separated by fractional distillation..i.e this ideal solution has constant boiling temperature...will it not qualify such an ideal solution as an azotrope...?More
Upvote

VOTE

Downvote
James Packer  Follow
Reason is if mixture is ideal than vapor pressure follows Raoults Law which means that partial pressure of each component follows a STRAIGHT LINE since Raoults Law posits linear relation between partial pressure and composition. If we regard vapor as ideal (which you can at low vapor pressure) than vapor pressure is a sum of partial pressure of each component which means that vapor pressure follows a LINE in dependence on composition. Line by definiton doesnt have local maximum or minimum. Take a look on Wikipedia article section Principles More
Upvote

VOTE

Downvote
evolvopedia  Follow
Azeotropes have a composition at which they boil at minimum or maximum temperature at which volatility of each component is exactly the same and you cant separate components by simple distillation. This is why they are said to be constant boiling since you cant change composition of neither liquid nor vapor when you reach azeotropic point, but this doesnt mean their boiling point is independent on composition like it is in your example with two components with the same vapor pressure which acts ideally.More
Upvote

VOTE

Downvote
Jonathan Hardis  Follow
en.m.wikipedia.org/wiki/Raoult%27s_lawMore
Upvote

VOTE

Downvote
Helge Tolleshaug  Follow
Yes, they can. In such case vapor pressures of pure components are the same (or approximately the same). This situation happens when you have isomers of some component which have very similiar boiling point and are needed to be separated. If pure components have exactly the same vapor pressure than mixture would boil at the same temperature at any compositon since vapor pressure would always be equal to vapor pressure of pure component. But, such mixtures arent azeotropes since they would be ideal and because azeotropes dont boil at the same temperature regardless of composition.More
Upvote

VOTE

Downvote
more replies