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Financial Management



                      Notes         Limitations


                                    A firm’s share price may rise even in case of low pay out ratio if its earnings are increasing. Here
                                    the capital gains for the investor will be higher than the cash dividends. Similarly, for a firm
                                    having a high dividend payout ratio with a slow growth rate, there will be a negative impact on
                                    the market price (because of lower earnings). In addition, some investors may prefer cash
                                    dividends to the uncertain capital gains that may arise in future.
                                    14.3.2 Walter’s Model


                                    Walter’s Model supports the doctrine that dividends are relevant. The investment policy of a
                                    firm cannot be separated from its dividend policy and both are, according to Walter, interlinked.
                                    The choice of an appropriate dividend policy affects the value of an enterprise.
                                    The relationship between dividend and share price on the basis of Walter’s formula is shown
                                    below:

                                                                     D+R /R (E  D)
                                                                         a
                                                                            c
                                                               V =
                                                                 c         R  c
                                    Where,
                                                               V = Market value of the ordinary shares of the company
                                                                 c
                                                               R  = Actual capitalization rate
                                                                 a
                                                               R = Normal capitalization rate expected by the investors
                                                                 c
                                                                E = Earnings per share

                                                                D = Dividend per share
                                    Analyzing the Walter Formula:
                                       We know that the value of share =

                                              EPS(Earningpershare)   Divident   Retained Earnings
                                                Capitalization rate  =          R a
                                    The Walter formula gives an added weight to the retained earning portion of the earnings
                                                     R a
                                    formula. The factor   R   is placed in front of retained earnings to change its weighted value
                                                       c
                                    under three different situations as follows:
                                    1.   If R /R  is greater than I i.e., the firms earnings are more than the norm. In this situation
                                            a  c
                                         we want the firm to retain its earnings since other alternative investment offer a lower
                                         return than the firm is about to secure.


                                              Example: A firm has EPS   5 and pay dividend of   2. Its actual capitalization rate is
                                              15% and normal capitalization rate is 10%. What is the value of the firm using
                                              capitalization earnings and Walter formula?
                                              Capitalization earnings = Value =   5/10 % =   50

                                                                           15         6.5
                                                                                
                                                Walter formula value = 2 +  2   (5 2)     65
                                                                           10        10%



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