In: Finance
Quantitative Problem 2: Hadley Inc. forecasts the year-end free cash flows (in millions) shown below. Year 1 2 3 4 5 FCF -$22.89 $37.4 $43.9 $52.2 $55.6 The weighted average cost of capital is 9%, and the FCFs are expected to continue growing at a 4% rate after Year 5. The firm has $25 million of market-value debt, but it has no preferred stock or any other outstanding claims. There are 18 million shares outstanding. Also, the firm has zero non-operating assets. What is the value of the stock price today (Year 0)? Round your answer to the nearest cent. Do not round intermediate calculations. $ per share
computation of present value of Free cash flow | |||||||
i | ii | iii=i+ii | iv | v | vi=iv*v | ||
year | FCF | Terminal value | total cash flow | PVIF @ 9% | present value | ||
1 | (22.89) | (22.89) | 0.917431193 | (21.00) | |||
2 | 37.40 | 37.40 | 0.841679993 | 31.48 | |||
3 | 43.90 | 43.90 | 0.77218348 | 33.90 | |||
4 | 52.20 | 52.20 | 0.708425211 | 36.98 | |||
5 | 55.60 | 1156.48 | 1,212.08 | 0.649931386 | 787.77 | ||
869.13 | |||||||
Terminal value = FCF 6/(required rate - growth rate) | |||||||
55.6*104%/(9%-4%) | |||||||
1156.48 | |||||||
Value of firm = | $ 869.13 | ||||||
Less | Value of debt -= | $ (25.00) | |||||
value of equity | $ 844.13 | ||||||
Number of share outstanding = | 18 | ||||||
Price per share= | $ 46.90 | ||||||
844.13/18 | |||||||
answer = | $ 46.90 | ||||||