In: Finance
Max Inc. currently has a debt ratio of 50%. The total market value of its equity is $10 million, and the market value of its debt is also $10 million. Max Inc. has decided that lower leverage would be optimal, so it is considering restructuring its capital structure by issuing $3 million in equity and using the proceeds to retire debt (repurchase their outstanding bonds). Max Inc. currently has an equity beta of 1.2 and its cost of debt at 4%. The market risk premium is 10% and the risk free rate is 4%. Max Inc. pays no taxes and has no bankruptcy risk. Max Inc.'s cost of debt will not change as a result of the restructuring (no change in bankruptcy risk, so no change in default premiums)>
a. What is the current WACC for Mac Inc.?
b. Based on M&M theory, what will be the new WACC for Mac Inc. after the financial restructuring?
c. What will the new equity beta of the firm be?
d, What will the new cost of equity for the firm after restructuring?
Data Provided in the Question is as follows
Debt to Equity Ratio = 1:1
Market Value of Equity = $10M - (1)
Market Value of Debt = $10M - (2)
Firm Value = (1) + (2) = $20M
New Equity raised to repay Debt = $3M
Now,
Equity = $13M
Debt = $7M
Equity Beta = 1.2
Kd (Cost of Debt) = 4% ; Ke (Cost of Equity) = ?
Market Risk Premium = 10% (Market Return - Risk Free Return)
Rf (Risk Free Return) = 4%
a) Calculation of Current WACC
WACC = (Kd * Wd) * (Ke * We) {W stands for weights}
Now as per CAPM
Ke = Rf + (be * Market Premium)
Ke = 4% + (1.2* 10%)
Ke = 10%
WACC = (16% * 0.5) + (4% * 0.5) = 10%
b) New WACC of Firm
M&M Theory made 2 propositions
In this question since no tax is paid by company therefore Proposition I will be applicable. Which shows Value of firm will remain same. Consequently it's WACC will also remain same
Therefore New WACC= Old WACC = 10%
d) New Ke of Firm
WACC = (Kd * Wd) * (Ke * We)
Since WACC will remain same after restructuring therefore
10% = {4% * (7/20) } + {Ke * (13/20) }
Solving the equation we get Ke = 13.23%
c) New Equity Beta of Firm
As per CAPM
Ke = Rf + (be * Market Premium)
In the following case
13.23% = 4% + be * (10%)
Solving the equation gives be = 0.923