Time Warner shares have a market capitalization of
$60
billion. The company is expected to pay a dividend of
$0.40
per share and each share trades for
$30.
The growth rate in dividends is expected to be
5%
per year. Also, Time Warner has
$15
billion of debt that trades with a yield to maturity of
9%.
If the firm's tax rate is
40%,
what is the WACC?
Given,
Equity = $60 billion
Expected dividend = $0.40
Share price = $30
Growth rate = 5% 0.05
Debt = $15 billion
Yield to maturity = 9%
Tax rate = 40% or 0.40
Solution :-
Cost of equity = (expected dividend/share price) + growth rate
= ($0.40/$30) + 0.05
= 0.01333333333 + 0.05 = 0.06333333333 or 6.333333333%
Total value = equity + debt
= $60 + $15 = $75 billion
Weight of equity = equity/total value
= $60 billion/$75 billion = 0.8
Weight of debt = debt/total value
= $15 billion/$75 billion = 0.2
After tax cost of debt = yield to maturity x (1 - tax rate)
= 9% x (1 - 0.40)
= 9% x 0.60 = 5.40%
Now,
WACC = (cost of equity)(weight of equity) + (after tax cost of debt)(weight of debt)
= (6.333333333%)(0.8) + (5.40%)(0.2)
= 5.0666666664% + 1.08% = 6.15%
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