Meyer & Co. expects its EBIT to be $115,000 every year forever. The firm can borrow at 9 percent. The company currently has no debt, and its cost of equity is 13 percent and the tax rate is 23 percent. The company borrows $168,000 and uses the proceeds to repurchase shares. |
a. |
What is the cost of equity after recapitalization? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) |
b. | What is the WACC? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) |
Solution: | |||
a. | Cost of Equity | 13.94 | % |
Working Notes: | |||
Cost of Equity after recapitalization means debt is introduced and the firm become Levered firm and the cost of equity (levered) is asked. | |||
Unlevered value of the firm Vu | |||
Vu = EBIT x (1- tax rate )/ Cost of Equity unlevered | |||
Vu = EBIT x (1- tax rate )/R0 | |||
Vu = 115000 x (1- 0.23 )/13% | |||
Vu = 681153.846154 | |||
Levered value of the firm VL | |||
VL = Vu + Borrowing x tax rate | |||
VL = 681153.846154 + 168000 x 23% | |||
VL =719793.846154 | |||
Now using M&M Proposition II with taxes | |||
value of the levered firm VL = Borrowing + Value of Equity | |||
VL = B + S | |||
719793.846154 = 168000 + S | |||
Market value of Equity S = 719793.846154 - 168000 | |||
Market value of Equity S =551793.846154 | |||
Using M&M Proposition II with taxes | |||
RS = R0+ (R0-RB)(B/S)(1- Tc) | |||
Where | |||
B/s = debt equity ratio =168000/551793.846154 | |||
RS is cost of equity capital levered = ?? | |||
R0 is cost of equity capital of unlevered firm = 13% | |||
RB is Cost of Borrowing = 9% | |||
Tc = tax rate = 23% | |||
RS= R0+ (R0-RB)(B/S)(1-Tc) | |||
Rs =13% + (13% - 9%) x (168000/551793.846154) x ( 1- 0.23) | |||
Rs =13% + 0.93774152% | |||
Rs =13.93774152% | |||
Rs =13.94% | |||
b. | WACC | 12.30 | % |
Working Notes: | |||
After tax cost of debt (Kd) = Cost of debt = 9% x (1-tax rate) | |||
Kd= =9% x (1-0.23) = 6.93% | |||
Cost of common equity (Ke)=13.93774152% | |||
VL = B + S | |||
Market value of Equity S =551793.846154 | |||
VL =719793.846154 | |||
B = 168,000 | |||
WACC= Ke x S/V + Kd x B/V | |||
WACC = 13.93774152% x (551793.846154/719793.846154) + 6.93% x (168000/719793.846154) | |||
WACC = 0.123021335 | |||
WACC = 12.30% | |||
Please feel free to ask if anything about above solution in comment section of the question. |
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