In: Finance
Company is projected to generate free cash flows of $179 million per year for the next 3 years (FCFF1, FCFF2 and FCFF3). Thereafter, the cash flows are expected to grow at a 1.8% rate in perpetuity. The company's cost of capital is 10.9%. What is your estimate for its enterprise value? Answer in millions, rounded to one decimal place
Use the discounted cash flow valuation to estimate the enterprise value of the company. | |||||||
Find the present value of the growing perpetuity in year 3. | |||||||
The cash flow in year 3 is calculated by adding the present value of the growing perpetuity in year 3 to the free cash flow in year 3. | |||||||
Discount all cash flows to the present. | |||||||
The enterprise value is the sum of the present values. | |||||||
Present value of growing perpetuity in year 3 = free cash flow in year 4/(R - g) | |||||||
free cash flow in year 4 = (free cash flow in year 3) * (1.018) | |||||||
free cash flow in year 4 = 179000000*(1.018) | |||||||
free cash flow in year 4 = 182222000 | |||||||
R is the discount rate that is 10.9%. | |||||||
g is the growth rate of the perpetuity that is 1.8%. | |||||||
Present value of growing perpetuity in year 3 | 182222000/(.109 - .018) | ||||||
Present value of growing perpetuity in year 3 | 2002439560 | ||||||
Cash flow in year 3 = 2002439560 + 179000000 | |||||||
cash flow in year 3 | 2181439560 | ||||||
Present Value = Future value/ ((1+r)^t) | |||||||
where r is the discount rate that is 10.9% and t is the time period in years. | |||||||
Enterprise value = sum of the present values | |||||||
Year | 1 | 2 | 3 | ||||
Cash flow | 179000000 | 179000000 | 2181439560 | ||||
Present value | 161406672.7 | 145542536.2 | 1599368530 | ||||
sum of the present values | 1906317739 | ||||||
The estimate for the enterprise value is $1906317739. | |||||||
The estimate for the enterprise value (in millions rounded to one decimal place) is $1906.3 million. |