1. What would be the solubility product constant (Ksp) equation for a theoretical compound X₃Y?
a. Ksp = 3 [X⁺] [Y³⁻]
b. Ksp = [X⁺]³ [Y³⁻]
c. Ksp = [X⁺] [Y³⁻]³
d. Ksp = ⅓ [X⁺] [Y³⁻]
2. What would be the solubility product constant (Ksp) equation for a theoretical compound XY₂?
a. Ksp = [X²⁺] ½ [Y⁻]
b. Ksp = [X²⁺] 2 [Y⁻]
c. Ksp = [X²⁺] [Y⁻]²
d. Ksp = [X²⁺] 2 [Y⁻]
3. What would be the solubility product constant (Ksp) equation for a theoretical compound X2Y3?
Solution:
(1):
The Ksp expression for X3Y(s) is:
X3Y(s) ⇌ 3X+(aq) + Y3−(aq)
Thus,
Ksp(X3Y) = [X+]3 [Y3−]
Answer (1):
b) Ksp = [X+]3 [Y3−]
(2):
The Ksp expression for XY2(s) is:
XY2(s) ⇌ X2+(aq) + 2Y−(aq)
Thus,
Ksp(XY2) = [X2+] [Y−]2
Answer (2):
c) Ksp = [X2+] [Y−]2
(3):
The Ksp expression for X2Y3(s) is:
X2Y3(s) ⇌ 2X3+(aq) + 3Y2−(aq)
Thus,
Ksp(XY2) = [X3+]2 [Y2−]3
Answer (3):
Ksp = [X3+]2 [Y2−]3
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