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The terminal value can be calculated using a:
Under the valuation multiples approach, there are two ways this can be done.
$$\begin{align*} & \text{Terminal value in year }n \\ &=\text{Justified trailing P⁄E}\times\text{Forecasted earnings in year }n\\ & \text{Terminal value in year }n \\ &=\text{Justified leading P⁄E}\times\text{Forecasted earnings in year }n+1\end{align*}$$
The EPS of a particular company is estimated to be $5.00 in five years. The EPS in six years is estimated to be $5.90. If the median trailing industry P/E is estimated as 28, the terminal value in year 5 is closest to:
$$\text{Terminal value in Year 5}=28\times\$5.00=\$140$$
Question
Given the following information,
- \(\text{EPS}_{2019}=2.30\)
- \(\text{EPS}_{2020}=3.00\)
- \(\text{EPS}_{2021}=3.50\)
If the median trailing industry P/E in 2020 is estimated to be 32, the terminal value in 2020 is closest to:
- 73.6.
- 96.0.
- 112.0.
Solution
The correct answer is B.
$$\begin{align*} & \text{Terminal value in year }n & \\ & =\text{Justified trailing P⁄E}\times\text{Forecasted earnings in year }n\\&=3\times32=96\end{align*}$$
Reading 24: Free Cash Flow Valuation
LOS 24 (l) Describe approaches for calculating the terminal value in a multistage valuation model.