Buckeye Industries has a bond issue with a face value of $1,000 that is coming due in one year. The value of Buckeye’s assets is currently $1,200. Urban Meyer, the CEO, believes that the assets in the firm will be worth either $950 or $1,470 in a year. The going rate on one-year T-bills is 2 percent. |
a-1 |
What is the value of the company’s equity? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) |
Value of equity | $ |
a-2 |
What is the value of the debt? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) |
Value of debt | $ |
Suppose the company can reconfigure its existing assets in such a way that the value in a year will be $910 or $1,710. |
b. |
If the current value of the assets is unchanged, what is the new value of the company's equity? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) |
Value of equity |
$ |
Value of Debt today = $1,000 (a-2)
since value of debt = Interest[(1 – (1/((1 + Kd)^t)))/Kd] + [FV/((1 + Kd)^t)] where Kd = cost of debt and t = time period of the debt
=20*((1-(1/((1+0.02)^1)))/0.02) + =1000/(1+0.02)^1 = 1,000
Value of Equity = Total Assets - Value of Debt = $1,200 - $1,000 = $200 (a-1)
Based on the information provided, in one year, value of debt = $1,000 + Interest Accrued, i.e. $1,020 (a-2)
If total assets = $950, equity = $950 - $1,020 = -$70 (a-1)
If total assets = $1,470, equity = $1,470 - $1,020 = $450 (a-1)
If value of total assets after one year = $910, equity is extinguished since $910 - $1,020 = -$110
If value of total assets after one year = $1710, equity is $1,710 - $1,020 = $690
If current value of assets is unchanged, assets = $1,200, debt = $1,000; therefore value of equity is unchanged at $200
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