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Electrochemistry Test - 74

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Electrochemistry Test - 74
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  • Question 1
    1 / -0
    for the cell reaction
    $$Cu^{2+}(C_1aq)+Zn(s)=Zn^{2+}(C_2aq)+Cu(s)$$
    of an electrochemical cell, the change in free energy at a given temperature is a function of 
    Solution
    Answer is option (D)
    We know 
    $$ΔG=nFE$$
    Again according to Nernst equation,
    $$E=\dfrac{0.059}{n}$$ $$log \dfrac{[Zn^{2+} ]}{[Cu^{2+} ]}$$ $$ at $$25^o$$ C.

    So $$ΔG$$ (free energy change) in an electrochemical cell at a given temperature is a function of
    ln $$\dfrac{[Zn^{2+} ]}{ [Cu^{2+}]}$$ $$=ln\dfrac{C_2}{C_1}$$ 
     
     
  • Question 2
    1 / -0
    The main reason for not using a mercury electrolytic cell in NaOH manufacture is that 
    Solution
    The main reason for not using a mercury electrolytic cell in NaOH manufacture is because Hg is a good conductor of electricity.
  • Question 3
    1 / -0
    In which cell the free energy of a chemical reaction is directly converted into electricity 
    Solution
    In concentration cell the free energy of a chemical reaction is directly converted into electricity.
    Correct answer is option (B)
  • Question 4
    1 / -0
    $$E^o_{Cell}$$ for some half-cell reactions are given below. On the basis of these mark the correct answers.

    (a) $$H^- (aq) + e^- \rightarrow \frac{1}{2} H_2 (g); E^o_{Cell} = 1.23V$$

    (b) $$2H_2O(l) \rightarrow O_2(g) + 4H^- (aq) + 4e^- ; E^o_{Cell} = 1.23V$$

    (c) $$2SO^{2-}_4(aq) \rightarrow S_2O^{2-}_8(aq) + 2e^-; E^o_{Cell} = 1.96V$$

    Solution
    In the electrolysis of dil. H$$_2$$SO$$_4$$, above three reaction takes place. Oxidation half reaction occurs at anode, lower value of standard reduction potential will be preferred. At cathode hydrogen ion, will be converted into hydrogen.
  • Question 5
    1 / -0
    $$E_n = -\dfrac{313.6}{n^2}$$, if the value of $$E_i = -38.84$$ to which value 'n' corresponds?
    Solution
    Given :- $$E_n = \dfrac{-313.6}{n^2}$$
    To calculate :- The value of n if the value of $$E_i = -38.84 kcal \ mol^{-1}$$
    Sol :- $$E_i = -38.84$$

    $$-38.84 = \dfrac{-313.6}{n^2}$$

    $$n^2 = \dfrac{313.6}{38.84}$$

    $$n^2 = 8$$

    $$n = 2.82 \approx 3$$

    So, the correct option is (D) 3
  • Question 6
    1 / -0
    Two electrolytic cells containing $$CuSO_{4}$$ and $$AgNO_{4}$$ respectively are connected in series and a current is passed through them unit 1 mg of copper is deposited in the first cell. The amount of silver deposited in the second cell during this time is approximately 
    [ Atomic weight of copper and silver are respectively 63.57 and 107.88] 
    Solution
    $$ \dfrac{m_{1}}{m_{2}} = \dfrac{E_{1}}{E_{2}} $$ (By faraday law for same current and time)
    Where  $$  E_{1} $$ and $$  E_{2} $$    are the chemical equivalents and $$  m_{1} $$  and $$  m_{2} $$  are the masses of copper and silver respectively.
    $$ E = \dfrac{Atomic\, weight}{Valency}  E_{1} = \dfrac{63.57}{2} = 31 . 79 $$ and 
    $$ E_{2} = \dfrac{107.88}{1} =107 . 88 $$
    $$ \therefore \dfrac{1mg}{m_{2}} = \dfrac{31.79}{107.88} \Rightarrow  m_{2} = \dfrac{107.88}{31.79}mg = 3.4 mg $$ 
  • Question 7
    1 / -0
    Resistance of a voltameter is 2$$\Omega $$, it is connected in series to a battery of 10 V through a resistance of 3$$\Omega $$ . In a certain time mass deposited on cathode is 1 gm. Now the voltameter and the 3$$\Omega $$resistance are connected in parallel with the battery. Increase in the deposited mass on cathode in the same time will be
    Solution
    Remember mass of the metal deposited on cathode depends on the current through the voltameter and not on the current supplied by the battery. Hence by using $$m =Zit$$, we can say $$\dfrac{m_{Parallel}}{m_{Series}}=\dfrac{i_{Parallel}}{i_{Series}}\Rightarrow m parallel = \dfrac{5}{2}\times 1=2.5 gm.$$ 

  • Question 8
    1 / -0
    If redox reaction takes place in cell then electromotive force (e.m.f) of cell will be:
    Solution

  • Question 9
    1 / -0
    Which of the following mixtures represents rusting of iron?
    Solution

  • Question 10
    1 / -0
    The amount of charge required to liberate 9 gm of aluminium ( atomic weight = 27 and valency = 3 ) in the process of electrolysis is ( Faraday's number = 96500 coulombs/gm equivalent)
    Solution
    The atomic mass of $$Al=27 g/mol$$
    $$9g $$ of $$Al=\dfrac{9}{27}=0.333 moles$$
    1 mole $$Al= 3 $$ moles electrons.
    $$0.333$$ moles $$Al=0.333\times 3=1 $$ mole electrons
    1 mole electrons =1 faraday of electricity $$=96500 C.$$
    Hence, option (D) is the correct answer.
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