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Firm Valuation Schultz Industries is considering the purchase of Arras Manufacturing. Arras is currently a supplier...

Firm Valuation Schultz Industries is considering the purchase of Arras Manufacturing. Arras is currently a supplier for Schultz and the acquisition would allow Schultz to better control its material supply. The current cash flow from assets for Arras is $7.1 million. The cash flows are expected to grow at 10 percent for the next five years before leveling off to 4 percent for the indefinite future. The costs of capital for Schultz and Arras are 11 percent and 9 percent, respectively. Arras currently has 2.5 million shares of stock outstanding and $22 million in debt outstanding. What is the maximum price per share Schultz should pay for Arras?

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Expert Solution

Solution:
maximum price per share    $67.63
Working Notes:
Each year future cash flows
Year 1=Year 0 (1+growth rate)
Year 1 = $7,100,000 × (1 + 0.10) = $7,810,000
Year 2 = $7,810,000 × (1 + 0.10) = 8591,000
Year 3 = $8591,000 × (1 + 0.10) = $9,450,100
Year 4 =$9,450,100 × (1 + 0.10) = $10,395,110
Year 5= $10,395,110 × (1 + 0.10) = $11,434,621
Year 6=$11,434,621 × (1 + 0.04) = 11,892,005.84
present value of all the future cash flow at the end of 5th year
As per constant growth model  
Year 5 = Year 6 cash flow/(WACC -g)
WACC=9% required rate of return
g= growth rate = 4%
= 11,892,005.84/( 0.09 -0.04)
=$237,840,116.80
Now
Current price of the stock
I II III=I x II
Year Cash Flow PVF @ 9% Present value
1                  7,810,000.00 0.917431193            7,165,137.61468
2                  8,591,000.00 0.841679993            7,230,872.82215
3                  9,450,100.00 0.772183480            7,297,211.10493
4               10,395,110.00 0.708425211            7,364,157.99580
5               11,434,621.00 0.649931386            7,431,719.07833
5             237,840,116.80 0.649931386       154,579,756.82918
Value of Arras     191,068,855.445063
Notes: PVF is calculated @ r% = 1/(1+r%)^n     where n is the period for which PVF is calculated.
Market value of equity of Arras = Value of Arras - Market value of debt
=191,068,855.445063 - 22,000,000
=169,068,855.44506
Maximum price the Schultz should pay for offer = Market value of equity of Arras / No of share outstanding
=169,068,855.44506 /2,500,000
=67.62754218
=$67.63 per share
Please feel free to ask if anything about above solution in comment section of the question.

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