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Question #44088
The Question
A galvanic cell at 298 K is constructed with a Standard Hydrogen Electrode (SHE) as the anode and a silver electrode as the cathode. The cathode compartment contains a saturated aqueous solution of a sparingly soluble silver salt, (), and is maintained at a constant using a buffer. The conjugate acid is a weak acid with .
Solid is then dissolved in the cathode compartment such that the total analytical concentration of the added species is . Assuming no change in the volume of the solution and that the buffer perfectly maintains , calculate the shift in the electromotive force () of the cell.
(Given: at 298 K)
Options
- A.
- B.
- C.
- D.
Check Your Answer
Correct Answer
Step-by-Step Solution
Explanation
How the Examiner Thinks
Mechanism_Trap
Don't get tricked by the process! Learn the mechanical traps used in competitive exam questions.
Concepts Behind This Question
Common Ion Effect on Solubility|Nernst Equation Concentration Dependence|Standard Electrode Potential Sign Conventions
Why This Question Is Tricky
Common Mistakes
This problem tests the integration of the Nernst equation with simultaneous heterogeneous (solubility) and homogeneous (acid-base) equilibria.
The 'hidden variable' is the actual concentration of the common ion .
Students often fall into the trap of assuming the added analytical concentration of the salt directly equals the common ion concentration (), ignoring the profound effect of the buffer () which protonates of the added into .
Furthermore, they may fail to account for this same hydrolysis effect during the initial dissolution of the sparingly soluble salt.
Distractor B ignores hydrolysis entirely, Distractor C accounts for initial hydrolysis but ignores it for the added salt, and Distractor D ignores initial hydrolysis but accounts for it finally.
Quick Facts About This Question
Question Information
| Subject | Chemistry |
| Chapter | Equilibrium - Class 11 Part 1 |
| Concept | Common Ion Effect on Solubility |
| Difficulty | 8 |
| Cognitive Load | 7 |
| Target Solve Time | 160 sec |
| Access | Free |