In most DCF models, terminal value represents 60–80% of total enterprise value. This concentration makes terminal value assumptions the most consequential — and the most frequently wrong — element of any valuation. McKinsey's Chapter 11 provides a rigorous treatment of both methods, proves their mathematical equivalence when assumptions are consistent, and identifies the systematic errors that make terminal values either far too high or far too low.
| WACC \ g | 1.0% | 1.5% | 2.0% | 2.5% | 3.0% | 3.5% | 4.0% |
|---|---|---|---|---|---|---|---|
| 8.0% | $3.6B | $3.8B | $4.2B | $4.5B | $5.0B | $5.6B | $6.3B |
| 8.5% | $3.3B | $3.6B | $3.8B | $4.2B | $4.5B | $5.0B | $5.6B |
| 9.0% | $3.1B | $3.3B | $3.6B | $3.8B | $4.2B | $4.5B | $5.0B |
| 9.5% | $2.9B | $3.1B | $3.3B | $3.6B | $3.8B | $4.2B | $4.5B |
| 10.0% | $2.8B | $2.9B | $3.1B | $3.3B | $3.6B | $3.8B | $4.2B |
| 10.5% | $2.6B | $2.8B | $2.9B | $3.1B | $3.3B | $3.6B | $3.8B |
| 11.0% | $2.5B | $2.6B | $2.8B | $2.9B | $3.1B | $3.3B | $3.6B |
Terminal value represents the present value at the end of the explicit forecast period of all cash flows the business will generate from that point to infinity. Because forecasting specific cash flows beyond 5–10 years is impractical, both practitioners and academics use simplified approaches that capture the long-run steady-state economics of the business. The two dominant methods — the perpetuity growth method and the exit multiple method — are algebraically equivalent when applied consistently.
| Dimension | Perpetuity Growth Method (Gordon Growth Model) | Exit Multiple Method | |
|---|---|---|---|
| Formula | TV = FCFF_{T+1} / (WACC − g) | TV = EBITDA_T × Exit Multiple | Both produce a TV at year T; then discount by (1+WACC)^T to get PV of TV |
| Key inputs | FCFF in year T+1 (= NOPAT × (1 − g/ROIC)); WACC; perpetual growth rate g | EBITDA in the last explicit forecast year; appropriate exit multiple | FCFF method requires ROIC assumption for terminal year; multiple method borrows ROIC assumption from current market pricing |
| Advantage | Grounded in cash flow fundamentals; explicitly requires ROIC and growth to be specified | Market-anchored; ensures terminal value is consistent with how comparable businesses currently trade | Provides intuition for investors: 'we're assuming the business exits at 10× EBITDA in year 5' |
| Risk | Highly sensitive to g and WACC assumptions; small changes in (WACC−g) produce enormous value swings | Borrows market pricing that may itself be wrong; assumes the company will be valued like its current peers at exit, which may not hold | If market is overvalued at the time of the model, the exit multiple is too high; if market is cheap, too low |
| Best use | Primary method for long-horizon valuations; academic standard; preferred by McKinsey | Sanity check on perpetuity method; standard in M&A and private equity for buy/sell transactions | Use both; investigate significant divergence |
The perpetuity growth method is deceptively simple in formula but enormously sensitive in practice. Understanding why the terminal value dominates the DCF requires understanding the mathematics of the perpetuity discount factor.
Terminal Value — Perpetuity Growth
TV = FCFF_{T+1} / (WACC − g) = [NOPAT_{T+1} × (1 − g/ROIC)] / (WACC − g)
FCFF_{T+1} must use the steady-state ROIC and growth rate; these are terminal year assumptions, not the same as explicit forecast period assumptions
| Growth Rate (g) | WACC = 8% | WACC = 9% | WACC = 10% | WACC = 11% | WACC = 12% |
|---|---|---|---|---|---|
| g = 1.5% | $1,290M | $1,078M | $921M | $800M | $706M |
| g = 2.0% | $1,417M | $1,167M | $983M | $847M | $741M |
| g = 2.5% | $1,571M | $1,273M | $1,057M | $900M | $779M |
| g = 3.0% | $1,769M | $1,400M | $1,143M | $960M | $823M |
| g = 3.5% | $2,032M | $1,563M | $1,250M | $1,031M | $872M |
The exit multiple method anchors the terminal value to current market pricing of comparable businesses. The intuition: rather than forecasting cash flows forever, estimate what multiple a buyer would pay for the business at the end of the explicit forecast period, then discount that terminal enterprise value back to today.
Exit Multiple Method
TV = EBITDA_T × Exit Multiple; or TV = NOPAT_T × NOPAT Multiple; or TV = Revenue_T × Revenue Multiple
Most commonly applied to EBITDA; the exit multiple should reflect the multiple at which comparable businesses are expected to trade at the end of the forecast period (typically close to current trading multiples if market conditions are expected to be similar)
Perpetuity growth TV = FCFF_{T+1} / (WACC − g). FCFF_{T+1} = NOPAT_{T+1} × (1 − g/ROIC). Express TV in terms of EBITDA: NOPAT = EBITDA × (1 − t) × (EBITDA margin factor). The implied exit EV/EBITDA multiple = TV / EBITDA_T. If WACC = 10%, g = 3%, ROIC = 15%, tax rate = 25%, and we assume NOPAT = EBITDA × 0.75 (simplified): Implied EV/NOPAT = (1 − g/ROIC) / (WACC − g) = (1 − 3%/15%) / (10% − 3%) = 0.80/7% = 11.4×. Implied EV/EBITDA = EV/NOPAT × NOPAT/EBITDA = 11.4× × 0.75 = 8.6×. If current comps trade at 8.5–9×, the methods converge. If comps trade at 12×, the exit multiple method is 40% more generous — and you need to understand why.
Key Takeaways
A DCF model has: Year 5 NOPAT = $80M, terminal ROIC = 15%, terminal growth rate = 3%, WACC = 10%. Calculate the terminal value at year 5. If year 5 EBITDA = $110M, what exit multiple does this terminal value imply?