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Lyrx [107]
3 years ago
5

Schultz Industries is considering the purchase of Arras Manufacturing. Arras is currently a supplier for Schultz, and the acquis

ition would allow Schultz to better control its material supply. The current cash flow from assets for Arras is $7.6 million. The cash flows are expected to grow at 5 percent for the next five years before leveling off to 2 percent for the indefinite future. The cost of capital for Schultz and Arras is 9 percent and 7 percent, respectively. Arras currently has 3 million shares of stock outstanding and $25 million in debt outstanding. What is the maximum price per share Schultz should pay for Arras
Business
1 answer:
Aleksandr [31]3 years ago
7 0

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

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Answer:

Total Return = 10.45%

Explanation:

To calculate the return, we must first determine the appreciation in the value of the securities in terms of the US dollar.

The initial investment in terms of US dollar was of,

Initial Investment in USD = Investment in Pounds * Exchange rate

Initial Investment in USD = 2340 * 1.52

Initial Investment in USD = $3556.8

The current value of the investment in terms of USD is,

Current value of investment in USD = 2440 * 1.61

Current value of investment in USD = $3928.4

The formula to calculate total return is,

Total Return = (Current Value - Initial Value) / Initial Value

So, the total return based on US dollars was:

Total return  = (3928.4 - 3556.8) / 3556.8

Total Return = 0.10447 or 10.447% rounded off to 10.45%

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Answer:

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