CHAPTER 1 1.1 (a) 4 p 1.9 10 3 0.326 kg/m RT (287)(203)      (b)   3 p 1058 T 501 R R 1.23 10 (1716)       1.2   TE u u u LE N p cos sin ds           TE LE   p cos sin ds     (1.7) ds cos dx   ds cos dy    Hence,     TE TE u u LE LE N p p dx dy                 TE TE u u LE LE N p p p p dx dy                   Divide by q S q c(1)    TE TE u u LE LE N 1 1 p p p p dx dy q c c q q c q q                                                u n e c TE n p p f f 0 LE 1 1 c c c dx c c dy c c e       This is Eq. (1.15).

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