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                  BRILLIANT’S                   Capital Structure Theories                          347


                      The  value  of  the  firm  is  determined  as  \$_© H$s d¡ë`y Bg àH$ma {ZYm©[aV H$s OmVr h¡:
                  follows:
                                                            EBIT
                                                        V =
                                                             K o
                      In this way, the overall value of the firm  Bg àH$ma, \$_© H$s Hw$b d¡ë`y pñWa ahVr h¡Ÿ& BgH$m
                  remains constant. The split of capital between  Bp³dQ>r Ed§ S>oãQ> _| {d^mOZ H$m H$moB© _hÎd Zht h¡Ÿ& B{ŠdQ>r
                  debt and equity is not significant. The value of
                                                              H$s d¡ë`y {ZYm©[aV H$aZo Ho$ {b`o \$_© H$s Hw$b d¡ë`y (V) _|
                  equity  is  determined  by  deducting  the  total
                  value of debt (B) from the total value of the  go F$U H$s d¡ë`y  (B) KQ>m Xr OmVr h¡& AWm©V²
                  firm(V). Thus,
                                                        S = V – B

                  Changes in Cost of Equity (K )              B{ŠdQ>r H$s H$m°ñQ> _| n[adV©Z (K )
                                                 e
                                                                                          e
                      If the proportion of debt in capital struc-  `{X H¡${nQ>b ñQ´>ŠMa _| S>oãQ> Ho$ AZwnmV H$mo ~‹T>m`m
                  ture is increased, the financial risk to the ordi-  OmE Vmo Bp³dQ>r eo¶a hmoëS>g© H$m ’$m¶Z|{e¶b Omo{I_ ^r
                  nary shareholders will increase. To compen-
                  sate  for  the  increased  risk,  the  shareholders  ~‹T>oJmŸ& Bg Omo{I_ Ho$ ~Xbo eo¶a hmoëS>g© AnZo BÝdoñQ>‘|Q>
                  would expect a higher rate of return on their  na ~‹T>r hþB© Xa go Am°{S>©Zar H$s Anojm H$a|JoŸ& Bg àH$ma
                  investment. The increase in equity capitaliza-  S>oãQ> Bp³dQ>r aoemo _| d¥{Õ d B{ŠdQ>r H$s H¡${nQ>b Xa _| d¥{Õ
                  tion rate would match the increase in the debt
                  equity ratio. Thus,                         _| g_ê$nVm Am OmEJrŸ& AV…,

                                                                    B
                                                    K  = K  + (K  – K)
                                                     e   o    o   i  S

                  Optimum Capital Structure                   AmXe© H¡${nQ>b ñQ´>ŠMa
                       The total value of the firm is not affected  \$_© H$s Hw$b d¡ë`y na H¡${nQ>b ñQ´>ŠMa H$m H$moB©
                  by change in capital structure and the market  à^md Zht n‹S>Vm VWm S>oãQ> Bp³dQ>r aoemo _| n[adV©Z H$aZo
                  price of shares will also not change with the  go eo¶g© H$s ‘mH}$Q> àmBO _| ^r H$moB© n[adV©Z Zht hmoVmŸ&
                  change  in  debt-equity  ratio.  Hence,  there  is
                  nothing such as an optimum capital structure.  Bg H$maU H¡${nQ>b ñQ´>ŠMa H$m H$moB© AmXe© ñdê$n Zht h¡Ÿ&
                  In  other  words,  any  capital  is  optimum  AÝ` eãXm| _|, Bg AdYmaUm Ho$ AZwgma H$moB© ^r H¡${nQ>b
                  according to this approach.                 ñQ´>ŠMa AmXe© H$hm Om gH$Vm h¡Ÿ&
                   Illustration 4.2.7

                      The operating income of a firm is ` 50,000. The cost of debt is 10%. Outstanding debt is
                  ` 2,00,000. If the overall cost of capital is 12.5%, what would be the total value of the firm and the
                  equity capitalization rate?
                      EH$ g§ñWm H$s Am°naoqQ>J B§H$‘ < 50,000 h¡& S>oãQ> H$s H$m°ñQ> 10% h¡& AmCQ>ñQ>¢qS>J S>oãQ> < 2,00,000 h¡& ¶{X
                  H¡${nQ>b H$s g§nyU© bmJV 12.5% h¡ Vmo g§ñWm H$m Hw$b ‘yë¶ VWm B{³dQ>r H¡${nQ>bmBOoeZ aoQ> ³¶m hmoJm?
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