Which statement about terminal value methods is accurate?

Which statement about terminal value methods is accurate?

• A. Multiples Method always yields a higher valuation
• B. Gordon Growth always yields a higher valuation
• C. They always yield the same value
• D. It’s hard to generalize; both depend on the assumptions you make. The Multiples Method tends to be more variable.

Answer: (D)

Terminal value calculations rely on the assumptions you choose, and different methods react in different ways. The Multiples Method uses current market multiples applied to a financial metric, so the terminal value reflects how peers and the market are valuing the business right now. Those multiples can swing with sentiment, sector trends, and growth expectations, making the terminal value from this method quite variable. The Gordon Growth Model, on the other hand, assumes a perpetual, constant growth rate into infinity and discounts that stream at the required return. This approach is highly sensitive to the growth rate and the discount rate; small changes can lead to large shifts in value, and it assumes stable, indefinite growth. Because these methods depend on different kinds of inputs—market-based multiples versus growth and discount parameters—it's not sensible to claim one always yields a higher value. Generalizing across firms and time is difficult. In practice, the Multiples Method tends to be more variable due to fluctuating market valuations, while the Gordon Growth Model carries its own sensitivities to its growth and discount inputs.

Terminal value calculations rely on the assumptions you choose, and different methods react in different ways. The Multiples Method uses current market multiples applied to a financial metric, so the terminal value reflects how peers and the market are valuing the business right now. Those multiples can swing with sentiment, sector trends, and growth expectations, making the terminal value from this method quite variable.

The Gordon Growth Model, on the other hand, assumes a perpetual, constant growth rate into infinity and discounts that stream at the required return. This approach is highly sensitive to the growth rate and the discount rate; small changes can lead to large shifts in value, and it assumes stable, indefinite growth.

Because these methods depend on different kinds of inputs—market-based multiples versus growth and discount parameters—it's not sensible to claim one always yields a higher value. Generalizing across firms and time is difficult. In practice, the Multiples Method tends to be more variable due to fluctuating market valuations, while the Gordon Growth Model carries its own sensitivities to its growth and discount inputs.