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Using the data given below: E(Cr(2)O(7...

Using the data given below:
`E_(Cr_(2)O_(7)^(2-)|Cr^(3+))^(@)=1.33V E_(Cl_(2)|Cl^(-))^(@)=1.36V`
`E_(MnO_(4)^(-)|Mn^(2+))^(@)=1.51V E_(Cr^(3+)|Cr)=-0.74V`
Find the most stable oxidised species.

A

`Cr^(3+)`

B

`MnO_4^-`

C

`Cr_2O_7^(2-)`

D

`Mn^(2+)`

Text Solution

AI Generated Solution

The correct Answer is:
To determine the most stable oxidized species from the given standard reduction potentials, we will follow these steps: ### Step 1: Understand the concept of oxidation and reduction potentials - Oxidation potential is the opposite of reduction potential. If we have a reduction potential \( E^\circ \), the corresponding oxidation potential can be calculated as: \[ E^\circ_{\text{oxidation}} = -E^\circ_{\text{reduction}} \] - The more positive the oxidation potential, the more stable the oxidized species. ### Step 2: List the given standard reduction potentials - \( E^\circ (Cr_2O_7^{2-} | Cr^{3+}) = 1.33 \, V \) - \( E^\circ (Cl_2 | Cl^-) = 1.36 \, V \) - \( E^\circ (MnO_4^- | Mn^{2+}) = 1.51 \, V \) - \( E^\circ (Cr^{3+} | Cr) = -0.74 \, V \) ### Step 3: Calculate the oxidation potentials 1. For \( Cr_2O_7^{2-} \) to \( Cr^{3+} \): \[ E^\circ (Cr^{3+} | Cr_2O_7^{2-}) = -1.33 \, V \] 2. For \( Cl_2 \) to \( Cl^- \): \[ E^\circ (Cl^- | Cl_2) = -1.36 \, V \] 3. For \( MnO_4^- \) to \( Mn^{2+} \): \[ E^\circ (Mn^{2+} | MnO_4^-) = -1.51 \, V \] 4. For \( Cr \) to \( Cr^{3+} \): \[ E^\circ (Cr^{3+} | Cr) = +0.74 \, V \] ### Step 4: Compare the oxidation potentials - The calculated oxidation potentials are: - \( Cr^{3+} | Cr \): \( +0.74 \, V \) - \( Cr_2O_7^{2-} | Cr^{3+} \): \( -1.33 \, V \) - \( Cl^- | Cl_2 \): \( -1.36 \, V \) - \( Mn^{2+} | MnO_4^- \): \( -1.51 \, V \) ### Step 5: Identify the most stable oxidized species - The highest oxidation potential is \( +0.74 \, V \) for the pair \( Cr^{3+} | Cr \). - Therefore, the most stable oxidized species is \( Cr^{3+} \). ### Conclusion The most stable oxidized species from the given data is \( Cr^{3+} \). ---

To determine the most stable oxidized species from the given standard reduction potentials, we will follow these steps: ### Step 1: Understand the concept of oxidation and reduction potentials - Oxidation potential is the opposite of reduction potential. If we have a reduction potential \( E^\circ \), the corresponding oxidation potential can be calculated as: \[ E^\circ_{\text{oxidation}} = -E^\circ_{\text{reduction}} \] - The more positive the oxidation potential, the more stable the oxidized species. ...
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