Respuesta :
The salt is AB₃ that has a solubility of 8.30 g/L
when the salt dissolves, it dissociates as follows;
AB₃ --> A³⁺ + 3B⁻
The molar solubility is the number of moles that can dissolve in 1 L of solution.
Molar solubility of salt is 8.30 g/L / 203 g/mol = 0.04 mol/L, Solubility of A³⁺ is 0.04 mol/L and solubility of B⁻ is 0.04 x3 = 0.12 mol/L
ksp is the solubility product constant and calculated as follows;
ksp = [A³⁺][B⁻]³
= 0.04 mol/L x (0.12 mol/L)³
= 0.04 x 0.0017
ksp is 6.9 x 10⁻⁵
when the salt dissolves, it dissociates as follows;
AB₃ --> A³⁺ + 3B⁻
The molar solubility is the number of moles that can dissolve in 1 L of solution.
Molar solubility of salt is 8.30 g/L / 203 g/mol = 0.04 mol/L, Solubility of A³⁺ is 0.04 mol/L and solubility of B⁻ is 0.04 x3 = 0.12 mol/L
ksp is the solubility product constant and calculated as follows;
ksp = [A³⁺][B⁻]³
= 0.04 mol/L x (0.12 mol/L)³
= 0.04 x 0.0017
ksp is 6.9 x 10⁻⁵
Answer:
7.56 × 10⁻⁵
Explanation:
Let's consider the solution of the poorly soluble salt AB₃.
AB₃(s) ⇄ A³⁺(aq) + 3 B⁻(aq)
The molar solubility of the salt (S) is:
[tex]\frac{8.30g}{203g/mol \times 1L } =0.0409 M[/tex]
In order to relate S to the solubility product (Ksp), we will use an ICE Chart.
AB₃(s) ⇄ A³⁺(aq) + 3 B⁻(aq)
I 0 0
C +S +3S
E S 3S
The solubility product is:
Ksp = [A³⁺].[B⁻]³ = S . (3S)³ = 27 S⁴ = 27 (0.0409)⁴ = 7.56 × 10⁻⁵