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Optimal Capital Structure with Hamada Beckman Engineering and Associates (BEA) is considering a change in its capital structu
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(a) Debt Value = D = $ 20 million, Price per Share = $ 40 and Number of Shares Outstanding = N = 2 million

Equity Value = E = 40 x 2 = $ 80 million

Debt-to-Equity Ratio = DE = 20/80 = 0.25, Tax Rate = 40%, Equity Beta at existing level of Debt = B(e1) = 1.2

B(a) = B(e1) / [1+(1-Tax Rate) x (DE)] = 1.2/[1+(1-0.4) x (0.25)] = 1.0435

(b) New Debt Level = 30%, New DE Ratio = [0.3/(1-0.3)] = 3/7

New Equity Beta = B(e2) = B(a) x [1+(1-Tax Rate) x (New DE Ratio)] = 1.0435 x [1+(1-0.4) x (3/7)] = 1.3118 ~ 1.312

Risk-Free Rate = Rf = 7% and Market Risk Premium = MRP = 5 %

New Cost of Equity = ke = Rf + MRP x B(e2) = 7 + 1.312 x 5 = 13.559 % ~ 13.56 %

(c) The firm retires the old debt and raises new debt at a cost of 11%, New Debt Level = 30% or 0.3 and New Equity Level = 70% or 0.7, Tax Rate = t = 40%, ke = 13.56 %

WACC = 0.3 x (1-0.4) x 11 + 0.7 x 13.56 = 11.47 %

Perpetual EBIT = $ 13.261 million and Tax Rate = 40%

NOPAT = (1-Tax Rate) x EBIT = (1-0.4) x 13.261 = $ 7.9566 million

The firm is no-growth and pays out all of its earnings post tax (NOPAT) as dividends.

Therefore, Total Firm Value = NOPAT / WACC = 7.9566 / (0.1147) = $ 69.36 million

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