
Ans. #8. Follow this simplified approach that eliminates any chances of confusion
#I. Identify the oxidation and reduction half reactions. Write them separately.
#II. The standard redox table gives “REDUCTION potential”. So, the numeric sign of reduction-half reaction remains the same as in the table.
#III. Change the numeric sign of “OXIDATION” half reaction.
#IV. ADD the two E0 values of oxidation and reduction half reactions without any further change in the numeric sign.
# Solution:

# Correct option- a. 623 kJ (closest value)
If the cathode and anode values have the e- on the standard (left) side of the half cell equations subtract:
Cr3+(aq) + 3e- ==> Cr(s) (Cathode) Eo = -0.744 v
Cu2+(aq) + 2e- ==> Cu(s) (Anode) Eo = +0.34 v
Eocell = Eocathode - Eoanode
Eocell = -0.744 v - 0.34 v
Eocell = -1.084 v
If the cathode and anode values have the e- on the properly represented side of the equations add:
Cr3+(aq) + 3e- ==> Cr(s) (Cathode) Eo = -0.744 v
Cu(s) ==> Cu2+(aq) + 2e- (Anode) Eo = -0.34 v
Eocell = Eocathode + Eoanode
Eocell = -0.744 v + (-0.34) v
Eocell = -1.084 v
Keep in mind the standard form for half cell data is typically presented with the oxidized substance (lost e-) on the left and the reduced substance (gained e-) on the right side of the half cell equation. Because of this, the first equation is generally the one you want to use because by subtracting the two you are already accounting for the sign change that would occur if you used the second method (+0.34 changed to -0.34 when the equation flipped)
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