Given at 298 K : EFeX2+/Fe⊖=XE^\ominus_{\ce{Fe^2+}/\ce{Fe}}=XEFeX2+/Fe⊖=X Volt, EFeX3+/Fe⊖=YE^\ominus_{\ce{Fe^3+}/\ce{Fe}}=YEFeX3+/Fe⊖=Y Volt
The EFeX3+/FeX2+⊖E^\ominus_{\ce{Fe^3+}/\ce{Fe^2+}}EFeX3+/FeX2+⊖ in Volt at 298 K is given by :
Official answer: B
Free energies add. FeX3++eX−→FeX2+\ce{Fe^3+ + e- -> Fe^2+}FeX3++eX−FeX2+ is (FeX3+→Fe)(\ce{Fe^3+ -> Fe})(FeX3+Fe) minus (FeX2+→Fe)(\ce{Fe^2+ -> Fe})(FeX2+Fe):−1⋅FE=−3FY+2FX ⇒ E=3Y−2X.-1\cdot FE=-3FY+2FX\ \Rightarrow\ E=3Y-2X.−1⋅FE=−3FY+2FX ⇒ E=3Y−2X.
(B)