In: Finance
Bay Properties is considering starting a commercial real estate division. It has prepared the following four-year forecast of free cash flows for this division:
| year 1 | year 2 | year 3 | year 4 | |
| Free Cash Flow | -132,000 | 15,000 | 85,000 | 239,000 | 
Assume cash flows after year 4 will grow at 5 % per year, forever. If the cost of capital for this division is 8 %,
a. what is the continuation value in year 4 for cash flows after year 4?
b. What is the value today of this division?
Please answer both questions and show all work!
(a)-The continuation value in year 4 for cash flows after year 4
Free Cash Flow in Year 4 (FCF4) = $239,000
Growth Rate (g) = 5.00% per year
Required Rate of Return (Ke) = 8.00%
Therefore, the Continuation Value in Year 4 = FCF4(1 + g) / (Ke – g)
= $239,000(1 + 0.05) / (0.08 – 0.05)
= $250,950 / 0.03
= $8,365,000
“The continuation value in year 4 for cash flows after year 4 = $8,365,000”
(b)-Value of this division today
Value of this division today is the Present value of the free cash flows plus the present value of the continuation value in year 4
| 
 Year  | 
 Cash flow ($)  | 
 Present Value factor at 8.00%  | 
 Present Value of cash flows ($ in Millions)  | 
| 
 1  | 
 -1,32,000  | 
 0.92592593  | 
 -1,22,222.22  | 
| 
 2  | 
 15,000  | 
 0.85733882  | 
 12,860.08  | 
| 
 3  | 
 85,000  | 
 0.79383224  | 
 67,475.74  | 
| 
 4  | 
 2,39,000  | 
 0.73502985  | 
 1,75,672.13  | 
| 
 4  | 
 83,65,000  | 
 0.73502985  | 
 61,48,524.72  | 
| 
 TOTAL  | 
 62,82,310.45  | 
||
“Therefore, the Value of this division today would be $6,282,310.45”
NOTE
The Formula for calculating the Present Value Factor is [1/(1 + r)n], Where “r” is the Discount/Interest Rate and “n” is the number of years.