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                  252                               Corporate Finance                      BRILLIANT’S


                                     Payout Ratio, (1 - b) = 90%, Retention ratio, b = 10%

                    Growth firm, r > K            Normal firm, r = K          Declining firm, r < K
                  g = br = 0.10 × 0.15 = 0.015  g =  br = 0.10 × 0.10 = 0.01  g = br = 0.10 × 0.08 = 0.008

                          10  1 0.1                   10  1 0.1            10      1 .1  
                      P                             P                      P   
                          0.10 0.015                    0.10 0.01               .10 .008
                             9                             9                        9
                             =    `   106                 =    `   100           =    `   98
                           0.085                         0.09                     0.092

                       The market value of the share (P) increases with the retention ratio, b, for firms with
                         growth opportunities i.e. r > K.
                       The market value of the share, (P) increases with the payout ratio, (1 – b), for declining
                         firms with r < K.
                       The market value of the share is not affected by dividend policy when r = K.
                      Gordon  model's  conclusions  about         {S>{dS>oÝS> nm°{cgr Ho$ g§X^© _| Jm°S>©Z _m°S>c Ho$ {ZîH$f©
                  dividend policy are similar to that of Walter's  dmëQ>g© _m°S>c Ho$ g_mZ h¡Ÿ& `h g_mZVm XmoZm| _m°S>ëg Ho$
                  model. This similarity is due to the similarities
                  of  assumptions  which  underlie,  both  the  A§VJ©V g_mZ _mÝ`VmAm| Ho$ H$maU h¡:
                  models:
                      From Gordon's model it is revealed that:    Jm°S>©Z _m°S>c go `h àH$Q> hmoVm h¡ {H$:
                   1. The market value of the share increases   1. J«moW Am°ßÀ`y©{ZQ>r AWm©V r > K Ho$ gmW eo`a H$s
                      with the  retention  ratio  for firm's,  with  _mH}$Q> d¡ë`y \$_© Ho$ [aQ>oÝeZ aoemo Ho$ gmW ~‹T>Vr h¡Ÿ&
                      growth opportunities i.e. r > K.
                   2. The market value of the share increases   2. r < K Ho$ gmW {S>ŠcmBqZJ \$åg© Ho$ {cE eo`a H$s
                      with payout ratio. For declining firm with  _mH©o$Q> d¡ë`y, no-AmCQ> aoem| Ho$ gmW ~‹T>Vr h¡Ÿ&
                      r < K.
                   3. The  market  value  of  the  share  is  not  3. O~ r = K hmo V~ eo`a H$s _mH}$Q> d¡ë`y {S>{dS>oÝS>
                      affected by dividend policy, when r = K.    nm°{cgr Ûmam à^m{dV Zht hmoVr h¡Ÿ&
                  Dividends and Uncertainty: The Bird in the  {S>{dS>oÝS> Ed§ A{ZpíMVVm: X ~S>© BZ X hoÝS> Am°½`y©_oÝQ>
                  Hand Argument
                      According to Gordon's model, dividend       Jm°S>©Z _m°S>c Ho$ AZwgma, {S>{dS>oÝS> nm°{cgr Aàmg§{JH$
                  policy  is  irrelevant  where r  = K  if all  other  h¡ Ohm± r = K hmo `{X AÝ` g^r _mÝ`VmE| à_m{UH$ hmoŸ&
                  assumptions held valid. But if we observe the  naÝVw `{X h_ BZ _mÝ`VmAm| H$mo dmñV{dH$Vm Ho$ gmW
                  assumptions  more  closely  with  reality,  we  Á`mXm {ZH$Q> ê$n go XoIo Vmo h_ `h {ZîH$f© {ZH$mc|Jo {H$
                  conclude that dividends policy affects the value
                  of share even where r = K. This view is based  {S>{dS>oÝS> nm°{cgr r = K hmoZo na ^r eo`a H$s d¡ë`y à^m{dV
                  on the  assumption that  under conditions  of  H$aVr h¡Ÿ& `h Ñ{ï>H$moU Bg _mÝ`Vm na AmYm[aV h¡ {H$
                  uncertainty,  investors  discount  distant  A{ZpíMVVm H$s pñW{V _| BZdoñQ>g© H$aÝQ> {S>{dS>oÝS> Ho$
                  dividends  at  a  higher  rate  than  the  near  ~Om` â`yMa {S>{dS>oÝS> H$mo hm`a aoQ> na {S>ñH$mCÝQ> H$aVo
                  dividends. Investors are rational. They want  h¢Ÿ& BZdoñQ>g© {ddoH$s hmoVo h¢Ÿ& do [añH$ H$mo Xya H$aZm MmhVo
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