Consider the equilibrium between SbCl5, SbCl3 and Cl2. SbCl5(g) -->SbCl3(g) + Cl2(g) K = 2.30×10-2 at 566 K .The reaction is allowed to reach equilibrium in a 7.40-L flask. At equilibrium, [SbCl5] = 0.333 M, [SbCl3] = 8.75×10-2 M and [Cl2] = 8.75×10-2 M.

(a) The equilibrium mixture is transferred to a 14.8-L flask. In which direction will the reaction proceed to reach equilibrium?
(b) Calculate the new equilibrium concentrations that result when the equilibrium mixture is transferred to a 14.8-L flask.

[SbCl5] = M
[SbCl3] = M
[Cl2] = M

Explanation:

The equilibrium constant of the reaction in 7.40 L =

a) Any change in the equilibrium is studied on the basis of Le-Chatelier's principle.

This principle states that if there is any change in the variables of the reaction, the equilibrium will shift in the direction to minimize the effect.

On increase in volume

If the volume of the container is increased, the pressure will decrease according to Boyle's Law. Now, according to the Le-Chatlier's principle, the equilibrium will shift in the direction where increase in pressure is taking place. As the number of moles of gas molecules is greater at the product side. So, the equilibrium will shift in the right direction.

b)

Concentration of in 7.40 L = 0.333 M

Moles of in 7.40 L:

Concentration of in 7.40 L =

Moles of in 7.40 L:

Concentration of in 7.40 L =

Moles of in 7.40 L:

On adding all these compounds in new container of volume of 14.8 L, equilibrium will reestablish and there initial concentration of all the compounds will change;

Concentration of in 14.8 L =

Concentration of in 14.8 L =

Concentration of in 14.8 L =

Initially

0.1665 M         0.04360 M     0.04360 M

At equilibrium:

(0.1665-x) M         (0.04360+x) M     (0.04360+x) M

The equilibrium constant of the reaction in 14.8 L =

The equilibrium expression is given as:

On solving for x:

x = 0.01536 M

The new equilibrium concentrations that result when the equilibrium mixture is transferred to a 14.8 L flask:

answer: a tank of height h is filled with water and sits on the ground. water squirts from a hole at a height y above the ground and has a range r. for two y values, 0 and h, r is zero. determine the value of y for which the range will be a maximum.

explanation: