3a. Cd2[Fe(CN)6] is sparingly soluble: Cd2[Fe(CN)6](s) ↔ 2Cd²+ + [Fe(CN)6]ª¯ with the solubility product L 5.0 × 10-18 M³. Calculate the mass of Cd2 [Fe(CN)6] that == can dissolve in 2.0 liters of water? Molar mass/g·mol‍¹: Cd₂[Fe(CN)6]: 436.8. 3b. Cd2[Fe(CN)6] reacts with chloride due to complex formation: 2- 4- K = 1.0 × 10-14 M¯5 Cd2 [Fe(CN)6] (s) + 8C1¯¯ ↔ 2[CdC14] ²¯ + [Fe(CN)6] 4 Taking this equilibrium into account, calculate the mass of Cd2 [Fe(CN)6] that can dissolve in 2.0 liters of 1.5 M KCl.

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3a. Cd2[Fe(CN)6] is sparingly soluble:
Cd2[Fe(CN)6](s) ↔ 2Cd²+ + [Fe(CN)6]ª¯
with the solubility product L 5.0 × 10-18 M³. Calculate the mass of Cd2 [Fe(CN)6] that
==
can dissolve in 2.0 liters of water? Molar mass/g·mol‍¹: Cd₂[Fe(CN)6]: 436.8.
3b. Cd2[Fe(CN)6] reacts with chloride due to complex formation:
2-
4-
K = 1.0 × 10-14 M¯5
Cd2 [Fe(CN)6] (s) + 8C1¯¯ ↔ 2[CdC14] ²¯ + [Fe(CN)6] 4
Taking this equilibrium into account, calculate the mass of Cd2 [Fe(CN)6] that can dissolve in
2.0 liters of 1.5 M KCl.
Transcribed Image Text:3a. Cd2[Fe(CN)6] is sparingly soluble: Cd2[Fe(CN)6](s) ↔ 2Cd²+ + [Fe(CN)6]ª¯ with the solubility product L 5.0 × 10-18 M³. Calculate the mass of Cd2 [Fe(CN)6] that == can dissolve in 2.0 liters of water? Molar mass/g·mol‍¹: Cd₂[Fe(CN)6]: 436.8. 3b. Cd2[Fe(CN)6] reacts with chloride due to complex formation: 2- 4- K = 1.0 × 10-14 M¯5 Cd2 [Fe(CN)6] (s) + 8C1¯¯ ↔ 2[CdC14] ²¯ + [Fe(CN)6] 4 Taking this equilibrium into account, calculate the mass of Cd2 [Fe(CN)6] that can dissolve in 2.0 liters of 1.5 M KCl.
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