Your company doesn't face any taxes and has $503 million in
assets, currently financed entirely with equity. Equity is worth
$40.30 per share, and book value of equity is equal to market value
of equity. Also, let's assume that the firm's expected values for
EBIT depend upon which state of the economy occurs this year, with
the possible values of EBIT and their associated probabilities as
shown below:
State | Recession | Average | Boom |
Probability of State | .25 | .50 | .25 |
Expect EBIT in State | $53 million | $103 million | $173 million |
The firm is considering switching to a 25-percent debt capital
structure, and has determined that they would have to pay a 8
percent yield on perpetual debt in either event. What will be the
level of expected EPS if they switch to the proposed capital
structure? (Round your intermediate calculations and final answer
to 2 decimal places except calculation of number of shares which
should be rounded to nearest whole number.)
Interest in all states = Interest Rate x Proportion of debt in assets
= 0.08 x [0.25 x $503 million] = 0.08 x $125.75 million = $10.06 million
No. of Shares Outstanding = Proportion of equity in assets/share price
= [0.75 x $503 million]/$40.30
= $377.25 million/$40.30 = 9,361,042.184, or 9,361,042 shares
EPS WITH 25% DEBT
State | Recession | Average | Boom |
EBIT | $53,000,000 | $103,000,000 | $173,000,000 |
Less: Interest | $10,060,000 | $ 10,060,000 | $ 10,060,000 |
EBT | $42,940,000 | $ 92,940,000 | $162,940,000 |
Less:Taxes(@0%) | $ 0 | $ 0 | $ 0 |
Net Income | $42,940,000 | $ 92,940,000 | $162,940,000 |
EPS(=NI/No. of Shares) | $4.59 | $9.93 | $17.41 |
Expected EPS = [Pi x EPSi]
= [$4.59 x 0.25] + [$9.93 x 0.50] + [$17.41 x 0.25]
= $1.15 + $4.96 + $4.35 = $10.46
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