Is HEXAWARE fairly valued?
I’m using the 2-stage growth model, which simply means we take in account two stages of company’s growth. In the initial period the company may have a higher growth rate and the second stage is usually assumed to have perpetual stable growth rate. To begin with we have to get estimates of the next five years of cash flows. Where possible I use analyst estimates, but when these aren’t available I have extrapolated the previous free cash flow (FCF) from the year before. For this growth rate I used the average annual growth rate over the past five years, but capped at a reasonable level. I then discount the sum of these cash flows to arrive at a present value estimate.
5-year cash flow forecast
| 2017 | 2018 | 2019 | 2020 | 2021 | |
| Levered FCF (INR, Millions) | ₹3,629.00 | ₹3,993.00 | ₹4,756.77 | ₹5,461.87 | ₹6,271.50 |
| Source | Analyst x8 | Analyst x10 | Analyst x10 | Extrapolated @ (14.82%) | Extrapolated @ (14.82%) |
| Present Value Discounted @ 13.4% | ₹3,200.18 | ₹3,105.08 | ₹3,261.92 | ₹3,302.85 | ₹3,344.31 |
Present Value of 5-year Cash Flow (PVCF)= ₹16,214
After calculating the present value of future cash flows in the intial 5-year period we need to calculate the Terminal Value, which accounts for all the future cash flows beyond the first stage. For a number of reasons a very conservative growth rate is used that cannot exceed that of the GDP. In this case I have used the 10-year government bond rate (7%). In the same way as with the 5-year ‘growth’ period, we discount this to today’s value at a cost of equity of 13.4%.
Terminal Value (TV) = FCF2021 × (1 + g) ÷ (r – g) = ₹6,271 × (1 + 7%) ÷ (13.4% – 7%) = ₹104,852
Present Value of Terminal Value (PVTV) = TV / (1 + r)5 = ₹104,852 / ( 1 + 13.4%)5 = ₹55,913
The total value, or equity value, is then the sum of the present value of the cash flows, which in this case is ₹72,127. The last step is to then divide the equity value by the number of shares outstanding. If the stock is an depositary receipt (represents a specified number of shares in a foreign corporation) then we use the equivalent number. This results in an intrinsic value of ₹243.01, which, compared to the current share price of ₹325.75, we see that Hexaware Technologies is quite expensive and not available at a discount at this time.
The assumptions
I’d like to point out that the most important inputs to a discounted cash flow are the discount rate and of course the actual cash flows. If you don’t agree with my result, have a go at the calculation yourself and play with the assumptions. Because we are looking at Hexaware Technologies as potential shareholders, the cost of equity is used as the discount rate, rather than the cost of capital (or weighed average cost of capital, WACC) which accounts for debt. In this calculation I’ve used 13.4%, which is based on a levered beta of 0.8. This is derived from the Bottom-Up Beta method based on comparable companies, with an imposed limit between 0.8 and 2.0, which is a reasonable range for a stable business.
Next Steps:
Whilst important, DCF calculation shouldn’t be the only metric you look at when researching a company. What is the reason for the share price to differ from the intrinsic value? For HEXAWARE, there are three important aspects you should further examine:
1. Financial Health: Does HEXAWARE have a healthy balance sheet? Take a look at our free balance sheet analysis with six simple checks on key factors like leverage and risk.
2. Future Earnings: How does HEXAWARE’s growth rate compare to its peers and the wider market? Dig deeper into the analyst consensus number for the upcoming years by interacting with our free analyst growth expectation chart.
2. Other High Quality Alternatives: Are there other high quality stocks you could be holding instead of HEXAWARE? Explore our interactive list of high quality stocks to get an idea of what else is out there you may be missing!
PS. Simply Wall St does a DCF calculation for every IN stock every 6 hours, so if you want to find the intrinsic value of any other stock just search here.