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Activity of a component in any solution Raoults and Henry s laws

Activity of a component in any solution Raoult s and Henry s laws [Pg.76]

Let us consider component i in a solution whose molar fraction x varies between 0 and 1 at a given temperature and pressure. In the pure compound reference, the activity of this compound will be given by  [Pg.76]

If we make x tend towards 1, we know that tends towards 1. According to expression [3.20], a solution, for which the coefficient of activity (convention (I)) equals 1, is an ideal solution. Therefore, when the molar fraction of a component tends towards 1, the behavior of this component tends towards that of an ideal solution this is what we call Raoult s law. [Pg.76]

Now let us examine the behavior of the same activity of i when the molar fraction of i tends towards zero. The solution then behaves with regard to i as an ideal dilute solution. Such a solution is defined by a coefficient in reference (II) which equals 1. Its coefficient of activity in reference (I) will therefore be given by relation [3.33] the activity of / in convention (I) in an infinitely dilute ideal solution is  [Pg.76]

A tendency of molecules in components 1 and 2 to attract leads to solutions with a negative deviation with regard to Raoult s law 1) whereas the tendency of molecules to repel leads to solutions with a positive deviation with regard to Raoult s law 1). [Pg.77]




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Activator(s)

Activity component

Activity of a solute

Activity of solutions

Activity solutions

Activity solutions and

And Henry’s Law

And Raoult’s Law

Components of a solution

Components of solution

Henry components

Henrys and Raoults laws

Henry’s law

Law, Henry

Laws Henry’s Law

Raoult

Raoult law

Raoult solution

Raoults law

Raoult’s law

Solution Henry’s law

Solution Raoult’s law

Solutions components

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