Page 251 - Handbook of Energy Engineering Calculations
P. 251

(315.6°C) for saturated liquid.


               6. Compute the pressure loss through the fluidized bed
               Use the relation p = 2.9 h[(l − P) d  + Pd ], where p = pressure loss through
                                                          f
                                                                  w
                                                                            3
                                            2
               fluidized fuel bed, lb/ft ; d  = fuel density, lbm/ft ; other symbols as before.
                                                f
                                                                                                        2
               Substituting, we find p = 2.9 [(1 − 0.4)700 + 0.4 × 42.45] = 1268 lb/ft  or
                           2
               8.79 lb/in  (60.6 kPa).
               Related  Calculations.  This  general  procedure  is  valid  for  preliminary
               selection of the type of nuclear reactor to use for a given power application.
               Since reactors are expensive, a complete economic analysis must be made of

               the alternatives available before the final choice is made.


               ANALYSIS OF NUCLEAR POWER-PLANT CYCLES




               A nuclear power plant using two coolants, Na and NaK, is arranged as shown
               in Fig. 1. Sodium, the first coolant, enters the reactor at 600°F (315.6°C) and
               leaves at 1000°F (537.8°C); NaK, the second coolant, enters the intermediate
               heat exchanger at 550°F (287.8°C) and leaves at 950°F (510.0°C). Neglecting

               heat and pressure losses in the piping, plot the enthalpy-temperature diagram
                                                                             2
               for the plant if steam leaves the boiler at 1200 lb/in  (8273 kPa). What are the
               Na and NaK flow rates with the cycle arrangement shown in Fig. 1, a reactor

               capacity of 400,000 kW of heat energy, and a 155,000-kW turbine output?
               Determine the plant thermal efficiency if the auxiliary-power needs = 12,000
               kW.
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