In: Finance
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 If it were unlevered, the overall firm beta for Wild Widgets Inc. (WWI) would be 1.7. WWI has a target debt/equity ratio of 1. The expected return on the market is 0.08, and Treasury bills are currently selling to yield 0.06. WWI one-year bonds (with a face value of $1,000) carry an annual coupon of 2% and are selling for $925.52. The corporate tax rate is 35%.(Round your answers to 2 decimal places before the percentage sign. (e.g., 10.23%))  | 
| a. | WWI’s before-tax cost of debt is %. | 
| b. | WWI’s cost of equity is %. | 
| c. | WWI’s weighted average cost of capital is %. | 
| Levered Beta = Unlevered Beta x (1 + ((1 – Tax Rate) x (Debt/Equity))) | 
| levered beta = 1.7*(1+((1-0.35)*(1))) | 
| levered beta = 2.81 | 
| D/A = D/(E+D) | 
| D/A = 1.7/(1+1.7) | 
| =0.6296 | 
| Weight of equity = 1-D/A | 
| Weight of equity = 1-0.6296 | 
| W(E)=0.3704 | 
| Weight of debt = D/A | 
| Weight of debt = 0.6296 | 
| W(D)=0.6296 | 
| Cost of equity | 
| As per CAPM | 
| Cost of equity = risk-free rate + beta * (expected return on the market - risk-free rate) | 
| Cost of equity% = 6 + 2.81 * (8 - 6) | 
| Cost of equity% = 11.62 | 
| Cost of debt | 
| K = N | 
| Bond Price =∑ [(Annual Coupon)/(1 + YTM)^k] + Par value/(1 + YTM)^N | 
| k=1 | 
| K =1 | 
| 925.52 =∑ [(2*1000/100)/(1 + YTM/100)^k] + 1000/(1 + YTM/100)^1 | 
| k=1 | 
| YTM = 10.2083153254 | 
| After tax cost of debt = cost of debt*(1-tax rate) | 
| After tax cost of debt = 10.2083153254*(1-0.35) | 
| = 6.63540496151 | 
| WACC=after tax cost of debt*W(D)+cost of equity*W(E) | 
| WACC=6.64*0.6296+11.62*0.3704 | 
| WACC =8.48% |