Respuesta :
Answer:
$50.67 per share
Explanation:
using the discounted cash flow model, we can determine Arras's total value:
CF₀ = $7.6
CF₁ = $7.98
CF₂ = $8.379
CF₃ = $8.79795
CF₄ = $9.2378475
CF₅ = $9.699739875
CF₆ = $9.893734673
we must first find the terminal value at year 5 = $9.893734673 / (7% - 2%) = $197.874694
now we can discount the future cash flows:
firm's value = $7.98/1.07 + $8.379/1.07² + $8.79795/1.07³ + $9.2378475/1.07⁴ + $9.699739875/1.07⁵ + $197.874694/1.07⁵ = $7.458 + $7.319 + $7.182 + $7.048 + $6.916 + $141.081 = $177.004 million
the shareholders' share of the firm's value = $177.004 million - $25 million = $152.004 million
price per share = $152.004 million / 3 million shares = $50.668 ≈ $50.67 per share
The maximum price per share that Schultz should pay for Arras will be $50.67 per share.
From the information given, the terminal value at the 5th year will be:
= $9.893734673 / (7% - 2%)
= $9.893734673 / 5%
= $9.893734673 / 0.05
= $197.874694
The next thing to do is to discount the future cash flows which will be:
= $7.98/1.07 + $8.379/1.07² + $8.79795/1.07³ + $9.2378475/1.07⁴ + $9.699739875/1.07⁵ + $197.874694/1.07⁵
= $7.458 + $7.319 + $7.182 + $7.048 + $6.916 + $141.081
= $177.004 million
Then, the shareholders' share of the firm's value will be:
= $177.004 million - $25 million
= $152.004 million
Therefore, the price per share will be:
= $152.004 million / 3 million shares
= $50.668
≈ $50.67 per share
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