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Basic concepts and definitions  15

            and the entropy change from conditions 1 to 2 is given by

                                                    T2      PI
                                 AS = S2  - SI = cvln-+   Rln-                 (1.29)
                                                    T1      P2
            With the use of Eqn (1.14) this is more usually rearranged to be
                                            T2
                                     AS
                                    -=ln-+((y-       1)ln- PI                  (1.30)
                                     cv     TI           P2
            or in the exponential form

                                                                               (1.31)

            Alternatively, for example, by using the equation of state,


                                                                               (1.32)
            These latter expressions find use in particular problems.


              1.3  Aeronautical definitions

            1.3.1  Wing geometry

            The planform of a wing is the shape of the wing seen on a plan view of the aircraft.
            Figure  1.4 illustrates this and includes the names of  symbols of  the various para-
            meters of the planform geometry. Note that the root ends of the leading and trailing
            edges have been connected across the fuselage by straight lines. An alternative to this
            convention is that the  leading  and trailing edges, if  straight,  are produced  to the
            aircraft centre-line.




                                      X       CL




















            Fig. 1.4 Wing planform geometry
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