9) A galvanic cell
Cr(s)|Cr2+(aq) ||
Pb2+(aq)|Pb(s) is
constructed using a completely immersed Cr
electrode that weighs 26.5 g and a
Pb electrode immersed in 665 mL
of 1.00 M Pb2+(aq) solution. A steady
current of 0.0598 A is drawn from the cell as the
electrons move from the Cr electrode to the
Pb electrode.
(a) Which reactant is the limiting reactant in this cell? | ||
___ |
(b) How long does it take for the cell to be completely discharged?
___ s
(c) How much mass has the Pb electrode gained when
the cell is completely discharged? ___ g
(d) What is the concentration of the
Pb2+(aq) when the cell is completely
discharged? (Assume that the limiting reactant is 100% reacted.)
___ M
Answer:
The cell response of the galvanic cell is:
Cr(s) + Pb2+(aq) = Cr2+(aq) + Pb(s)
So 1 mole of Cr(s) responds with 1 mole of Pb2+(aq).
Presently, number of moles of Cr(s) present in the cell = (26.5/52.0) mol
= 0.5096 mol [ MW of Cr = 52.0 g mol-1]
Once more, the quantity of moles of Pb2+ present in the arrangement = (1.00*665/1000) mol = 0.665 mol
We realize the species present in less sum than the others is the restricting reagent.
(a)
Hence, Cr is the limiting reagent.
(b)
Now 1 mole of Cr can create 2 Faraday = 96500*2 C = 193000 C
So 0.481 mol of Cr can create (193000*0.481) C = 92833 C
At the rate of 0.0598 A current, the time required for released = 92833/0.0598 s
= 1552391.304 s
(c)
Clearly, 0.481 mole of Pb will be created when the cell is totally released.
Mass of that measure of Pb = (0.481*207.2) g
= 99.6632 g
(d)
The overabundance mole number of Pb2+ in the arrangement when the cell is totally released = (0.665 - 0.481) mol
= 0.184 mol
In this way then the conc. of Pb2+(aq) will be (0.184*1000/665) M
= 0.28 M
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