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Electrochemistry Test - 56

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Electrochemistry Test - 56
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  • Question 1
    1 / -0
    The temperature coefficient of a standard Cd-cell is $$-5.0 \times 10^{-5} Vk^{-1}$$ whose emf at 25$$^o$$C is 1.018 V. During the cell operation, the temperature will: 
    Solution
    $$\because \Delta H = \Delta G + T \Delta S$$
    $$= -n FE_{cell} + nFT \left ( \frac{\partial E}{\partial T} \right)_{\rho}$$ [n = 2 for Cd$$^{2+} + 2e^-  \rightarrow$$ Cd & putting other values]
    $$= -199.35 kJ/mol$$
    Now, $$\Delta H < O    \Rightarrow$$ Exothermic reaction
                               $$\Rightarrow $$ Heat will be released during cell reaction & increasing the temperature of system.
  • Question 2
    1 / -0
    Battery charging equipment is generally installed:
    Solution
    The ventilation is required to maintain the temperature level in battery. The clean and dry place maintains the battery from the short circuit by wet condition. The charging source as possible as be near with the battery. Otherwise, more power loss happens in the electrical wire. Hence, we need the above all features to install the battery charging equipment.
  • Question 3
    1 / -0

    Directions For Questions

    The cell potential $$(E_{cell})$$ of a reaction is related as $$\triangle G = -nF\space E_{cell}$$, where $$\triangle G$$ represents max useful electrical work
    $$n$$ = no. of moles of electrons exchanged during the reaction
    for reversible cell reaction $$d(\triangle G) = \triangle_rV)dp - (\triangle_rS).dT$$
    at constant pressure $$\quad d(\triangle G) = -(\triangle_rS).dT$$
    $$\because\quad$$ At constant pressure $$\quad \triangle G = \triangle H - T.\triangle S\quad                    ...(1)$$
    $$                   \triangle G = \triangle H + T\left(\displaystyle\frac{d(\triangle g)}{dT}\right)_p \quad                            ...(2)$$
    $$\left(\displaystyle\frac{dE_{cell}}{dT}\right)_p$$ is known as temperature coefficient of the e.m.f. of the cell

    ...view full instructions

    The temperature coefficient of the e.m.f. of cell, $$\left(\displaystyle\frac{dE}{dT}\right)_p$$ is given by:
    Solution
    $$E_{cell} = -\dfrac { \Delta G}{nF}$$

    $$\Delta G=\dfrac {\Delta S}{dT}$$

    The temperature coefficient $$(\dfrac {dE}{dT})= \dfrac {\Delta S/ dT}{dT. nF}= \dfrac {\Delta S}{nF}$$
  • Question 4
    1 / -0

    A resistance of 50 $$\Omega$$ is registered when two electrodes are suspended into a beaker containing a dilute solution of a strong electrolyte such that exactly half of the them are submerged into solution. If the solution is diluted by adding pure water (negligible conductivity) so as to just completely submerge the electrodes, the new resistance offered by the solution would be:

    Solution
    The expression for the resistance of the solution is:

    $$R = \dfrac{1}{k} \dfrac{l}{A}$$

    Initially, only half of the electrodes were submerged but after dilution, they are completely submerged. Hence, the value of the area of electrode A in the above equation is doubled.

    Due to the dilution, the volume of the solution is doubled and the molar concentration is reduced to half. Due to this, the value of specific conductance k is reduced to half.

    Thus k is halved while the A is doubled. Hence R remains the same, i.e., 50 $$\Omega$$.
  • Question 5
    1 / -0
    The indication of the state of charge of a battery is best given by:
    Solution
    During the charging and discharging time, the value of specific gravity of electrolyte varies. For example, during the charging time, the value of specific gravity increases from the electric current level and during the discharging time, the value of specific gravity decreases from the electric current level. But, the rest of all factors which shown in above are not changed. Hence, the state of charge of a battery is given by the specific gravity of electrolytic.
  • Question 6
    1 / -0
    Internal resistance of a battery cell decreases with :
    Solution
    Internal resistance of a battery cell:
    1. increases with increase in distance between two electrodes. 
    2. decreases with increase in concentration of electrolyte. 
    3. decreases with increase in area of the plates inside the electrolyte. 
    4. decreases with increase in size of the electrodes.
  • Question 7
    1 / -0
    The E$$^o$$ in the given diagram is:

    Solution
    $$CiO_3     +    2H_2 O      +4e      \rightarrow    CIO^-    +    4OH^-    ;    \Delta G_1^o$$
    $$CIO^-      +    H_2O        +    e    \rightarrow \frac{1}{2}Cl_2    +      2OH^-             ;    \Delta G_2^o$$
    $$\frac{1}{2}    Cl_2    +    e      \rightarrow Cl^-$$                $$;\Delta G_3^o$$
    ---------------------------------------------------------------
    $$ClO_3^-    +    3H_2O    +    6e    \rightarrow      Cl^-    +    6OH^-$$          $$;\Delta G_3^o$$
    ---------------------------------------------------------------
    $$\therefore    \Delta G^o  = \Delta G_1^o  + \Delta G_2^o + \Delta G_3^o$$
         $$-6FE^o  = - 4F \times 0.54 - 1 F \times 0.45 - 1F \times 1.07$$
    $$\therefore   E^o  = + \frac{3.68}{6} = + 0.613 V$$
  • Question 8
    1 / -0
    The $$\Delta $$ H for the reaction at 0$$^o$$C,
    $$Zn + 2AgCl  \rightarrow ZnCl_2 + 2Ag$$
    is - 52.05 kcal. If the e.m.f. of the cell is 1.015 volt, the temperature coefficient of the cell at 0$$^o$$C in $$V/^oC$$ is:  
    Solution
    The temperature coefficient is $$\frac {2.303R}{nF}(T-T')=\frac {2.303 \times 2}{2 \times 96500}\times 10 = 2.388 \times 10^{-4} V/^{o}C$$.
  • Question 9
    1 / -0
    The temperature coefficient $$\displaystyle \left ( \frac{\partial E}{\partial T} \right )_P $$ for a given cell is $$1.5 \times 10^{-4} JK^{-1}$$ at 300 K. The change in entropy during cell reaction is:
    $$Pb(s) + HgCl_2(aq) \rightarrow PbCl_2(aq) + Hg(l)$$
    Solution
    As we know,

    $$\displaystyle \left ( \frac{\partial E}{\partial T} \right )_P = \frac{\Delta S}{n F}$$

    $$\therefore \Delta S = \displaystyle \left ( \frac{\partial E}{\partial T} \right )_P \times n F$$

    $$=1.5 \times 10^{-4} \times 2 \times 96500 =28.95 JK^{-1}$$ (as n is 2)

  • Question 10
    1 / -0
    The Gibbs energy change accompanying a given process is -85.77 kJ mol$$^{-1}$$ at 25$$^o$$C and -83.68 kJ mol$$^{-1}$$ at 35$$^o$$C. The heat of reaction of process at 30$$^o$$C is:
    Solution
    Assume that the enthalpy change and the entropy change are not affected by the temperature change of about $$10^oC$$.

    $$\Delta G =\Delta H-T \Delta S$$

    $$-85770=\Delta H-298 \times \Delta S$$...... (1)

    $$-83680=\Delta H-308\Delta S$$......(2)

    From (1) $$\Delta S =\dfrac {\Delta H+85770}{298}$$......(3)

    Substitute (3) into (2)

    $$-83860=\Delta H- \dfrac {308}{298}(\Delta H+85770)$$

    $$\Delta H= -148052 \: kJ/mol = -148.05 J/mol$$
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