Page 106 - Soil and water contamination, 2nd edition
P. 106

Major dissolved phase constituents                                     93

                   provides an opportunity for a first check of the analysis of water composition, by calculating
                   the charge imbalance using:

                   IB = (Cations − Anions)/(Cations + Anions)                           (5.1)

                   where IB = ionic charge imbalance [−] (usually expressed as percent); Cations and Anions refer
                   to the respective concentrations of cations  and anions  expressed in milliequivalents per unit
                               -1
                   volume (meq l ). Due to analytical errors in laboratories, ionic charge imbalances of up to
                   ± 2 percent are usual. However, water samples with an absolute charge imbalance greater
                   than 5 percent are considered to be inaccurate. Note that some ions other than the cations
                                                                          -
                   and anions mentioned above may contribute significantly, such as NO  in oxic  groundwater,
                                                                          3
                       +
                                                +
                                                       3+
                   NH  in reduced groundwater, or H  and Al  in acid water. Obviously, if this is the case,
                      4
                   these ions should also be considered when calculating the charge imbalance.
                      The tabulated analysis results are often insufficient for further interpretation of the water
                   composition of different samples, because it is difficult to obtain an immediate overview over
                   the data. Therefore, to facilitate the interpretation of water composition, the concentrations
                   in water are often displayed graphically. Common useful diagrams for the presentation of
                   analysis results of water composition are Stiff  and Piper  diagrams. Figures 5.2 and 5.3 show
                   some examples of these diagrams displaying the composition of various European bottled
                   mineral waters as tabulated in Table 5.2. Stiff diagrams  are constructed by expressing the
                   concentrations of cations  and anions  in milliequivalents per litre, which are subsequently
                   plotted on three axes as shown in Figure 5.3. The advantage of Stiff diagrams  is that the
                   different water types become manifest in different shapes of the diagram, which can easily
                   be recognised. Furthermore, the absolute concentrations are visualised by the width of
                   the graph.  The Piper diagram  consists of two triangular graphs displaying the relative
                   contribution of various cations and anions to the respective total positive and negative

                   Table 5.2  Composition of ten  bottled mineral waters from Europe (source: Van der Perk and De Groot, 2013).
                   No.  Brand      Location   Ca 2+  Mg 2+  Na +  K +  HCO 3 -  Cl -  SO 4 2-  NO 3 -
                                                 -1
                                                                                   -1
                                                                                         -1
                                                                              -1
                                                                        -1
                                                       -1
                                                             -1
                                                                  -1
                                              (mg l ) (mg l ) (mg l ) (mg l ) (mg l ) (mg l ) (mg l ) (mg l )
                   1   Contrex     Contrexeville,   467  84  7  3    377  7     1192  n/a
                                   France
                   2   Gerolsteiner   Gerolstein,   347  108  119  11  1817  40  36   n/a
                       Sprudel     Germany
                   3   Kaiserbrunnen  Aachen,   62  9    1295  69    876  1486  277   n/a
                                   Germany
                   4   Lete        Pratella,  330   11.1  5.1  2.4   1047  12.2  7.1  3.9
                                   Italy
                   5   Monchique   Monchique,   1.2  0.1  111  1.9   87.8  39.7  53.2  n/a
                                   Portugal
                   6   Parot       St-Romain-le-  100  71  635  82   2507  82   47    n/a
                                   Puy, France
                   7   Ramlösa     Helsingborg,   2.2  0.5  220  1.5  548  23   7.3   n/a
                                   Sweden
                   8   Rogaska     Slatina,   398   859  1170  22    6605  50.8  1574  0.5
                                   Slovenia
                   9   Sourcy      Bunnik,    40    3.1  10    0.8   135  12    0.7   0.3
                                   Netherlands
                   10  Spa Barisart  Spa,     5.5   1.5  5     0.5   18   5.5   7.5   1.5
                                   Belgium










                                                                                            10/1/2013   6:44:24 PM
        Soil and Water.indd   105                                                           10/1/2013   6:44:24 PM
        Soil and Water.indd   105
   101   102   103   104   105   106   107   108   109   110   111