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Three metals, A, B and C, with solutions...

Three metals, A, B and C, with solutions of their respective cations are tested in a voltaic cell with the following results:
A and B: A is the cathode
B and C: C is the cathode
A and C : A is the anode
What is the order of reduction potentials from highest to lowest for the cations of these metals?

A

A gt B gtC

B

B gt C gtA

C

C gt A gt B

D

B gt A gtC

Text Solution

AI Generated Solution

The correct Answer is:
To determine the order of reduction potentials from highest to lowest for the cations of metals A, B, and C based on the given information, we can analyze the results of the voltaic cell tests step by step. ### Step 1: Analyze the Results of the Tests 1. **Test 1: A and B - A is the cathode** - In this case, A has a higher reduction potential than B because the cathode is where reduction occurs. Therefore, we can write: \[ E^\circ_A > E^\circ_B \] 2. **Test 2: B and C - C is the cathode** - Here, C has a higher reduction potential than B. Thus, we can write: \[ E^\circ_C > E^\circ_B \] 3. **Test 3: A and C - A is the anode** - In this test, A is the anode, which means it has a lower reduction potential than C. Therefore, we can write: \[ E^\circ_A < E^\circ_C \] ### Step 2: Combine the Inequalities From the three tests, we have the following inequalities: 1. From Test 1: \( E^\circ_A > E^\circ_B \) 2. From Test 2: \( E^\circ_C > E^\circ_B \) 3. From Test 3: \( E^\circ_A < E^\circ_C \) ### Step 3: Order the Reduction Potentials Now, we can combine these inequalities to find the order of the reduction potentials: - From \( E^\circ_A < E^\circ_C \) and \( E^\circ_A > E^\circ_B \), we can conclude that: \[ E^\circ_C > E^\circ_A > E^\circ_B \] ### Final Order of Reduction Potentials Thus, the order of reduction potentials from highest to lowest is: \[ E^\circ_C > E^\circ_A > E^\circ_B \] ### Summary - **Highest Reduction Potential:** C - **Middle Reduction Potential:** A - **Lowest Reduction Potential:** B
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