A company has 3 million shares outstanding at a market price of $1.50 each. The company's bonds have a total market value of $2,700,000, have a coupon rate of 3% p.a. and currently yield 4% p.a. The current market value of preference shares is $500,000 and currently return 5% p.a. The company has a beta of 0.7, the market risk premium is 6% p.a., the risk-free return is 2% p.a., and the company tax rate is 30%,
What is the firm's weighted average cost of capital (WACC)?
[Be sure to show the calculation of each part of the WACC, and the final value for the WACC.]
Calculation of weights of the each component in WACC :-
Particulars | market value | weight ( market value of component / total value) |
Debt | 2,700,000 | 0.3507 ( 2,700,000/ 7,700,000) |
Preferred stock | 500,000 | 0.0649 (500,000/ 7,700,000) |
Common stock | 4,500,000 | 0.5844 ( 4,500,000 / 7,700,000) |
Total value | 7,700,000 | 1 |
Calculation of the cost of debt after tax :-
Cost of debt after tax = yield on bond * ( 1- tax rate)
= 4% * (1 - 0.30)
Cost of debt after tax = 2.8%
Cost of preferred stock = return on preferred stock = 5%
Calculation of the cost of equity :-
Cost of equity = Rf + Beta * market risk premium
= 2% + 0.7 * 6%
Cost of equity = 6.2%
Calculation of weighted average cost of capital (WACC) :-
Particulars | cost | weights | WACC |
Debt | 2.8% | 0.3507 | 0.98196% |
Preferred stock | 5% | 0.0649 | 0.3245% |
Equity | 6.2% | 0.5844 | 3.62328% |
WACC | 4.92974% |
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