The concepts used to solve this problem are solubility and solubility product.
The solubility product,
is directly proportional to the solubility of the salt. It is basically the product of the solubility of each ion formed after the dissociation of salt in water. These concentrations are raised to the power that is equal to the stoichiometric coefficients of that ion in a balanced equilibrium reaction.
Solubility product
is a kind of equilibrium constant. It is a product of solubility of dissociated ions of the ionic compound. The higher value of solubility product implies higher solubility of the ionic compound.
The molar solubility
is defined as the number of moles of solute in
of solution.
The molar solubility is calculated as:

Here,
is the number of moles of salt and
is the volume of the solution.
When the salt
is dissolved in water, it dissociates into corresponding anions and cations. The equation for dissociation of
is:

Now, calculate the molar solubility of the salt.
The molar solubility
is calculated as:

Since,
is dissolved in
of water.
Therefore, substitute
for
and
for
.

1 mole of
dissociates to form 1 mole of
and 3 moles of
.
Construct an equilibrium table as follows:

The expression for
is:
![K =[A”][B]](http://img.homeworklib.com/questions/493e5170-f659-11eb-8505-af6ceff7ade3.png?x-oss-process=image/resize,w_560)
Substitute
for
and
for
in the above expression.

Substitute
for
in the above equation.

The
of the salt at
is
.
At equilibrium:
AB3 <----> A3+ + 3 B-
s 3s
Ksp = [A3+][B-]^3
Ksp = (s)*(3s)^3
Ksp = 27(s)^4
Ksp = 27(2.4*10^-2)^4
Ksp = 8.958*10^-6
Answer: 8.96*10^-6
At 25 °C, only 0.0240 mol of the generic salt AB3 is soluble in 1.00 L...
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AB,(s) A3 + (aq) +3B-(aq) Number
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