Page 187 - Basic physical chemistry for the atmospheric sciences
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Appendix VII .  Answers t o   exercises and hints and solutions to
                                    selected exercises






                                      CHAPTER  1
                                  2                3
                           [NH (g)]  .   [N 2 (g)][Hz(g)]
            1 . 8 .    (  )    3    3 '         2
                      a
                        [N2(g)][H 2(g)]  [NH3(g)]
                                   2                   112
                             [ NO(g)]    [N 2 0(g)][Oz(g)]
                     (b)                            2
                         [N 0(g)][02(g)] 112 ;   [NO(g)]
                           2
                               2       6        4      3
                         [N 2(g)] [H 2 0(g)]  [NH 3(g)] [0i{g)]
                     (c)        4       ;      2
                        [NH3(g)] [0 2 (g)] 3 [Nz(g)] [H 20(g)] 6

                                                ) ] [  l (
                     (d)  [N H 3 (g)] [ HC l ( g)] ;
                                          [NH 3 (g  HC g)]
            1 . 9.   0.09 M  .
            I .   1 0 .    0 . 3 3 atm.
            I .   I I .    278.
            1 . 1 2 .   4. 8   x  1 0 -  3 .  Hint: Do  not  forget  to  express the  reactant  and
                     product as concentrations before substituting into Eq. ( 1 .6) .
            1 . 1 3 .    7 . 6 6 g of N20 (g)  and  1 . 49 g of N02(g).  Hint: Proceed as in
                                  4
                     Exercise  1 . 6 ,   and solve resulting quadratic equation.
            1 . 1 4 .    These  theorems  follow  in  a  fairly  straightforward  manner
                     from  the  definition  of  the  equilibrium  constant  [see  Eq.
                     ( 1 .6)].
            1 . 1 5 .   3 . 6 x 1 0 - 3   and  1 7 .   Hint:  Use  the  theorems  stated  in  Exer­
                     cise 1 . 1 4 .
            1 . 1 6 .   0 . 1 4 .   Hint: U  s e  one of the theorems stated in  Exercise 1 . 1 4 .
            1 . 1 7 .   2 x 1 0 -4  atm  each.  Hint: The partial  pressure  of a  solid can
                     be equated to unity in Eq. ( l .9b).
            1 . 1 8 .   2 . 1 x  1 0 - 5   atm ;  C02(g).  Hint:  The  partial  pressure  exerted
                     by  a  gas  in  a  mixture  of  gases  is  equal  to  the  fractional
                     contribution  that  the  gas  makes  to  the  total  volume  of the
                     mixture  multiplied  by  the  total  pressure  exerted  by  the
                     mixture.



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