Calculating The Intrinsic Value Of Escorts Limited (NSE:ESCORTS)

In This Article:

In this article I am going to calculate the intrinsic value of Escorts Limited (NSE:ESCORTS) by projecting its future cash flows and then discounting them to today’s value. This is done using the discounted cash flows (DCF) model. Don’t get put off by the jargon, the math behind it is actually quite straightforward. If you want to learn more about discounted cash flow, the basis for my calcs can be read in detail in the Simply Wall St analysis model. Please also note that this article was written in October 2018 so be sure check out the updated calculation by following the link below.

See our latest analysis for Escorts

Step by step through the calculation

We are going to use a two-stage DCF model, which, as the name states, takes into account two stages of growth. The first stage is generally a higher growth period which levels off heading towards the terminal value, captured in the second ‘steady growth’ period. In the first stage we need to estimate the cash flows to the business over the next five years. For this I used the consensus of the analysts covering the stock, as you can see below. I then discount this to its value today and sum up the total to get the present value of these cash flows.

5-year cash flow forecast

2019

2020

2021

2022

2023

Levered FCF (₹, Millions)

₹2.90k

₹4.03k

₹5.98k

₹6.19k

₹6.41k

Source

Analyst x3

Analyst x3

Analyst x1

Est @ 3.51%

Est @ 3.51%

Present Value Discounted @ 13.55%

₹2.55k

₹3.12k

₹4.08k

₹3.72k

₹3.39k

Present Value of 5-year Cash Flow (PVCF)= ₹16.88b

The second stage is also known as Terminal Value, this is the business’s cash flow after the first stage. The Gordon Growth formula is used to calculate Terminal Value at an annual growth rate equal to the 10-year government bond rate of 7.7%. We discount this to today’s value at a cost of equity of 13.5%.

Terminal Value (TV) = FCF2022 × (1 + g) ÷ (r – g) = ₹6.41b × (1 + 7.7%) ÷ (13.5% – 7.7%) = ₹118.66b

Present Value of Terminal Value (PVTV) = TV / (1 + r)5 = ₹118.66b ÷ ( 1 + 13.5%)5 = ₹62.87b

The total value is the sum of cash flows for the next five years and the discounted terminal value, which results in the Total Equity Value, which in this case is ₹79.75b. In the final step we 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) or ADR then we use the equivalent number. This results in an intrinsic value of ₹667.33. Relative to the current share price of ₹611.8, the stock is about right, perhaps slightly undervalued at a 8.3% discount to what it is available for right now.