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76                                                  CHAPTER 4 PHYSICAL FUNDAMENTALS
                      TABLE 4.6 Values Calculated for the Construction of the
                      Mollier Diagram When the Total Pressure is p = 0.875 bar

                                           <p - 100%         9-50 %
                      0fC)    K(bar)     x'     h' k (kj/kg)  x so%  h' k. (kj/kg)

                      -10     0.00260   0.00185    -5.47  0.000925
                       -5     0.00402   0.00287    +2.12  0.001432
                        0     0.00611   0.00437    10.93  0.00218
                       +5     0.00872   0.00626    20.7   0.00311
                       10     0.01227   0.00885    32.4  0.00439
                       15     0.01704   0.01235    46.3  0.00612
                       20     0.0234    0.01709    63.5   0.00843    41.5
                       25     0.0317   0.0234      84.8   0.01147    54.4
                       30     0.0424    0.0317    111.2   0.01544    69.7
                       35     0.0562    0.0427    144.8   0.0206     88.1
                       40     0.0738   0.0573     187.8   0.0274    110.8




                          In Figs. 4AQb-d some commonly used Mollier diagrams are presented.
                      The diagram in Fig. 4.1 Ob is valid for the air pressure p = 1 bar and is used
                      in conventional calculations of air conditioning technology. Figure 4.10 c is
                      an American version of Fig. 4.106. It is a mirror image, and the direction of
                      the scales is reversed. A diagram that covers a very wide temperature range
                      and is therefore excellently suited to applications in the field of process
                      technology is presented in Fig. 4.10d. This diagram is used, for example, in
                      the technical design of the drying part of a paper machine. In Fig. 4.10^? the
                      enthalpy scale is on the abscissa and the curves of constant enthalpy are
                      straight lines. The curves give the humidity relation, which is defined as
                       f= x/x'(B\ where x'(6) is the humidity of saturated air at temperature 6.
                      Humidity relation f and relative humidity (p are different figures and should
                      not be mixed.



             4.2.6 Determination of Air Humidity
                      The humidity of air can be measured by either the dewpoint of the air or its
                      wet bulb temperature.
                          Dewpoint means the temperature of saturated water vapor that has the
                      same vapor pressure as the humid air in question. When the total pressure is
                      constant, the constant vapor pressure means the same as the humidity x. In
                      other words, dewpoint is the temperature of saturated air that has the same
                      humidity as the air being considered.
                          By cooling a certain surface so cold that water starts condensing on it
                      and measuring that temperature, the dewpoint can be measured. Combining
                      this with the measurement of the dry bulb temperature, the state of air can
                      be defined.
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