Page 148 - Electrical Installation in Hazardous Area
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1 14  Electrical installations in hazardous areas


                        It is now necessary to know how far beyond the edge of  (and above)
                      the pool the explosive atmosphere will extend and for this Equation 4.26  is
                      used giving:

                                 X = {[5.8 x lo-’  x 17.3 x 0.22 x 295]/[2.1 x 19]}’.14
                                 X = 1.75 (say 2)                                      m

                      Thus there will be a hazardous area 2m high to a distance in all directions
                      of  12m from the point at which a vertical line from the leak touches the
                      ground. It is now necessary to consider the second assumption which is
                      that the entire release forms a mist but in this case, as the driving pressure
                      is so low,  it  can be  ignored. Thus the  following solution holds for  this
                      circumstance: There will be no sigruficant hazardous area created around
                      the pipe where the leak occurs but from a point on the ground vertically
                      below the leak a 2 m high hazardous area will exist for a radius of  22 m (10
                       + 10 + 2).



                       Example 4

                      With the same liquid transmission system and leak orifice as that described
                      in example 3, isoprene is transmitted at a gauge pressure of  2 x lo5 N/m2.
                      Temperature is 22°C as before.
                        Relevant parameters for isoprene are:

                          Liquid density               =     680kg/m3
                          Vapour density               =     3kg/m3
                          Boiling point                =     34°C
                          Partial pressure             =     7.1 x lo4 N/m’  (0.71 Atm.)
                          Molecular weight             =     68
                          Lower explosive limit        =     l%inair.

                      The  initial  approach  to  this  problem  is  exactly  the  same  as  that  for
                      Example 3 in that the first action is to determine the mass rate of  liquid
                      release using Equation 4.13
                                      G = 1.13 x 4 x    x [680 x 2 x 105]0.5         kg/s

                                      G = 0.53                                       kg/s
                      It is now necessary to determine the distance travelled by  the liquid jet
                      before it strikes the ground using Equation 4.15:

                                      Velocity of  Jet = 1.13(105/680)0.5 = 13.7     m/s
                                           Distance = (2 x 13.7’  x 3/9.81)0.5         m
                                         Distance = 10.7 (say 11)                      m
                        The pool will now form with its centre at a horizontal distance of  11 m
                      from  a  point  on  the  ground  vertically below  the  leak  orifice. It  is  now
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