Electrochemistry
Cathodic standard reduction potential minus anodic standard reduction potential is equal to:
To a Daniel cell, if $$CuSO_{4}$$ is added to the right hand side half cell, then the cell $$EMF$$:
The reduction potential of cathode is directly proportional to the concentration of the electrolyte. When copper sulfate is added to the solution present in the cathode compartment, the concentration of the solution increases. This increases the reduction potential of cathode. Hence, the $$EMF$$ of the cell increases as $$CuSO_4$$ is added. $$ { E }_{ cell }\quad =\quad { E }_{ cathode }\quad -\quad { E }_{ anode } $$. Hence, option $$A$$ is correct.
Cathodic standard reduction potential minus anodic standard reduction potential is equal to:
To the Daniel cell, if $$ZnSO_{4}$$ is added to the left hand side electrode, then cell emf:
For the cell $$Zn(s) |Zn^{2+} (aq) || M^{x+} (aq) | M(s)$$, different half cells and their standard electrode potentials are given below: $$M^{x+} (aq/M(s))$$ $$Au^{3+} (aq)/Au(s)$$ $$Ag^+ \, /Ag(s)$$ $$Fe^{3+}(aq)/Fe^{2+} (aq)$$ $$Fe^{2+}(aq)/Fe(s)$$ $$E^o_{M^{x+}/M^{/(V)}}$$ $$1.40$$ $$0.80$$ $$0.77$$ $$-0.44$$ If $$E^o_{Zn^{2+}/Zn} = -0.76 V$$, which cathode will give a maximum value of $$E^o_{cell}$$ per electron transferred ?
The standard electrode potential $$E^{\ominus}$$ and its temperature coefficient $$\left (\dfrac {dE^{\ominus}}{dT}\right )$$ for a cell are $$2V$$ and $$-5 \times 10^{-4} VK^{-1}$$ at $$300\ K$$ respectively. The cell reaction is $$Zn(s) + Cu^{2+}(aq) \rightarrow Zn^{2+}(aq + Cu(s)$$ The standard reaction enthalpy $$(\triangle_{r}H^{\ominus})$$ at $$300\ K$$ in $$kJ\ mol^{-1}$$ is: $$[Use\ R = 8jK^{-1} mol^{-1}$$ and $$F = 96,000\ Cmol^{-1}]$$
Calculate the standard cell potential in (V) of the cell in which following reaction takes place: $$Fe^{2+}(aq) + Ag^+(aq) \rightarrow Fe^{3+}(aq) + Ag(s)$$ Given that $$E^o_{Ag^+/Ag} = xV$$ $$E^o_{Fe^{2+}/Fe} = yV$$ $$E^o_{Fe^{3+}/Fe} = zV$$
Given below are the half-cell reactions: $$Mn^{2+}+2e^{-}\rightarrow Mn;\: E^{0}=-1.18V$$ $$ 2\left ( Mn^{3+}+e^{-}\rightarrow Mn^{2+} \right ); \:E^{0}=+1.51V$$. The $$ E^{0}$$ for $$3Mn^{2+}\rightarrow Mn+2Mn^{3+}$$ will be:
Consider the following relations for emf of an electrochemical cell : (i) EMF of cell = (Oxidation potential of anode) - (Reduction potential of cathode) (ii) EMF of cell = (Oxidation potential of anode) + (Reduction potential of cathode) (iii) EMF of cell = (Reduction potential of anode) + (Reduction potential of cathode) (iv) EMF of cell = (Oxidation potential of anode) - (Oxidation potential of cathode) Which of the above relation(s) is correct?
A button cell used in watches functions as following: $$Zn(s)+Ag_{2}O(s)+H_{2}O(l)\rightleftharpoons 2Ag(s)+Zn^{2+}(aq)+2OH^{-}(aq)$$ If half cell potentials are: $$Zn^{2+}(aq)+2e^{-}\rightarrow Zn(s);\:E^{\circ}=-0.76\:V$$ $$Ag_{2}O(s)+H_{2}O(l)+2e^{-}\rightarrow 2Ag(s)+2OH^{-}(aq),\:E^{\circ}=0.34\:V$$ The cell potential will be:
Calculate the emf of the call in which of the following reaction: $$Ni(s) + \ 2Ag^+(0.002M)\rightarrow Ni^{2+}(0.160M) + 2Ag(s)$$ (Give that $$E^o_{cell} = 1.05 V$$)
For the cell reaction, $$2{ Ce }^{ 4+ }+Co\rightarrow 2{ Ce }^{ 3+ }+{ Co }^{ 3+ }$$; $${ E }_{ cell }^{ o }$$ cell is $$1.89 V$$. If $${ E }_{ { Co }^{ 3+ }/Co }$$ is $$-0.28 V$$, what is the value of $${ E }_{ { { Ce }^{ 4+ } }/{ { Ce }^{ 3+ } } }^{ o }$$ ?