Mcb 4423 Tutorials

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    Q1 : A piece of corroded steel plate was found in a submerged ocean vessel. It

    was estimated that the original area of the plate was 10 in2 and the

    approximately 2.6 kg had corroded away during the submersion. Assuming a

    corrosion penetration rate of 200 mpy for this alloy in seawater, estimate the

    time of submersion in years. The density of steel is 7.9 g/cm3.

    mpy = 534W/DAT

    t =(534) 2.6 x 10

    6mg

    7.9 g / cm3 10 in.2 (200 mpy) 

    = 8.8 x 104

     h = 10 yr 

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    . Zinc experiences corrosion in an acid solution according to the reaction;

    Zn + 2H+  Zn2+  + H2

    he rates of both oxidation and reduction half-reactions are controlled by

    ctivation polarisation and the data are given in TABLE Q2b. 

    TABLE Q2b

    Zinc Hydrogen

    Reduction

    Potential

    E (Zn/ Zn2+)=

    0.763 V

    E (H+/ H2) = 0 V

    Exchange

    Current Density

    i o = 10-7 A/cm2  i o = 10-10 A/cm2 

    Tafel Slope    = +0.09    = 0.08 

    alculate:

    . the rate of oxidation of Zinc in mol/cm2-s.

    [6 marks

    i. the value of the corrosion potential.

    [4 marks]

    For hydrogen reduction

     

      

     

     H oi

    i log+E=E H)/H(HH 2+

         

     And for Zn oxidation

     

      

     

     Znoi

    in  logZ+E=EZn )(zn/zn2      

    Setting EH

     = EZn

     and solving for log i (log icorr 

    ) leads to

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     Ni H  Zn   oo H  Zn H  H 

     H  Ni

    i Zni E  E  loglog1

     =ilog)()/(corr  /

    22

            

     

      

     

       

    710 10log)09.0(106log)08.0()763.0(0)08.0(09.0

    1 =  

      x  

    = -3.924

    Or2-4-3.924

    corr  A/cm101.19x=10=i 

     And from Equation

     F n

    icorr  =r

    s-mol/cm10x6.17=)/500,96)(2(

    -/1019.1 = 210-

    24

    mol C 

    cm sC  x 

     

    (b) Now it becomes necessary to compute the value of the corrosionpotential, E

    corr . This is possible by using either of the above equations for

    EH or EZn and substituting for i the value determined above for icorr . Thus

     

      

     

     H o

    corr 

    i

    i log+E=E H)/H(Hc 2+

         

    V0.486=/10

    /1019.1logV)0.08(+0=

    210

    24

     

      

     

    cm A

    cm A x