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Current Market Price

VIEWS: 8 PAGES: 43

  • pg 1
									      
           Ct
V 
   t 1 (  k )
                t
         1
            D1             D2                        D
V                                      ... 
     (1  k )    1
                         (1  k )   2
                                                  (1  k ) 
     

      (1  k )
             Dt
                    t
     t 1
       

       (1  k )
                  D0
V                             t
      t 1


                         
          
                 D0
   D0                    
        t 1 (1  k )
                       t
                          
                           
    

    
              1         1
                     
    t 1   (1  k ) t
                        k
    D1
V 
    k
     8
V 
    .10
 08$ 
       (1  g ) t               
V D0              t
                                  
     
      t 1 (1  k )              
                                  
                         t 1
          t
              (1  k )
                               V 
     t
         D0 (1  g )
                          

       (1  g ) t     1 g
 (1  k )
t 1
                t
                    
                      k g
        1 g 
V  D0       
       k  g 
    D1
V
   kg
          T
                D0
VT    
        t 1 (1  k )
                      t
            1 
VT  DT 1    
           kg
              
                 1     
VT     VT          T 
             (1  k ) 
              DT 1
       
         (k  g )(1  k ) T
   T
         DT             DT 1
               
 t 1 (1  k )     (k  g )(1  k )
               t                    T
      D1
P0 
     kg
    D1
P      E1
 0
   
E1   kg
       1
V E0 
       k
V      1  ge 
    P
      kg    
E0          e 
I t  (1  pt ) Et
Et 1  Et  rt I t
      Et  1  rt (1  pt )
Et  Et 1 (1  g et )

Et 1  Et (1  g et1 )
g et1  rt (1  pt )
              1       
V  D1                
        k  r (1  p) 

								
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