Skillet Industries has a debt-equity ratio of 1.4. Its WACC is 9.4%, and its cos
ID: 2655234 • Letter: S
Question
Skillet Industries has a debt-equity ratio of 1.4. Its WACC is 9.4%, and its cost of debt is 6.7%. The corporate tax rate is 35%.
(A.) What is the company's cost of equity capital? (Round your answer to 2 decimal places)
(B.) What is the company's unlevered cost of equity capital? (Round your answer to 2 decimal places)
(C-1) What would the cost of equity be if the debt-equity ratio were 2? (Round your answer to 2 decimal places)
(C-2) What would the cost of equity be if the debt-equity ratio were 1.0? (Round your answer to 2 decimal places)
(C-3) What would the cost of equity be if the debt-equity ratio were zero? (Round your answer to 2 decimal places)
Explanation / Answer
(‘1) Cost of Equity
We know that
Weight of Debt = Debt / ( Debt + Equity) = D/E / (1+ D/E)
Weight of Debt (Wd ) = 0.25 / (1.25)
Weight of Debt = 0.20
Hence Weight of Equity = 1- Weight of debt
Weight of Equity ( We ) = 0.8
WACC = Wd x Kd x ( 1- Tax ) + We x Ke
0.094 = 0.20 x 6.7 x (1-0.35 ) + 0.80 x Ke
By solving this We get
Cost of Equity ( Ke ) = 10.66 %
(‘2) Unlevered Cost of Equity
We know that
WACC= x ( 1- D/V x T)
Where ( rho) is the Unlevered cost of equity
D/ V = Debt ratio in capital structure here D/V= 0.20
T= tax rate = 35 %
WACC = 9.4 %
Hence
9.4 = x [ 1- (0.2 x 0.35 ) ]
9.4 = x 0.93
( Cost of unlevered equity ) = 10. 11 %
(‘3) Cost of Equity when debt to equity is 2
Debt / Equity = 2
This means Debt ratio to entire capital= 2/3
Equity ratio to entire capital = 1/3
WACC = Wd x Kd x ( 1- Tax ) + We x Ke
9.4 = 2/3 x 6.7 x (1-0.35 ) + 1/3 x Ke
Ke = 19.49 %
(‘4) Cost of Equity when debt to equity is 1
Debt / Equity= 1
Debt = Equity
WACC = Wd x Kd x ( 1- Tax ) + We x Ke
9.4 = 0.5 x 6.7 x (1-0.35) + 0.5 x Ke
Ke = 14.45 %
(‘5) Cost of Equity when debt to equity is 0
It means capital structures consist only equity
Equity = 100 %
Debt = 0 %
WACC = Wd x Kd x ( 1- Tax ) + We x Ke
9.4 = 0+ 1 x Ke
Ke = 9.4 %
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