A. Luther Corporation
Consolidated Income Statement
Year ended December 31 (in $millions)
2006 |
2005 |
|
Total sales |
610.1 |
578.3 |
Cost of sales |
−500.2 |
−481.9 |
Gross profit |
109.9 |
96.4 |
Selling, general, and administrative expenses |
−40.5 |
−39.0 |
Research and development |
−24.6 |
−22.8 |
Depreciation and amortization |
−3.6 |
−3.3 |
Operating income |
41.2 |
31.3 |
Other income |
−− |
−− |
Earnings before interest and taxes (EBIT) |
41.2 |
31.3 |
Interest income (expense) |
−25.1 |
−15.8 |
Pretax income |
16.1 |
15.5 |
Taxes |
−5.5 |
−5.3 |
Net income |
10.6 |
10.2 |
Price per share |
$16 |
$15 |
Sharing outstanding (millions) |
10.2 |
6.9 |
Stock options outstanding (millions) |
0.2 |
0.3 |
Stockholders' Equity |
126.6 |
63.6 |
Total Liabilities and Stockholders' Equity |
533.1 |
386.7 |
Refer to the income statement above. For the year ending December 31, 2006 Luther's earnings per share is closest to ________.
A. 0.52
b. 1.04
c. 0.83
d. 1.25
b.
A vintner is deciding when to release a vintage of sauvignon blanc. If it is bottled and released now, the wine will be worth $2.6
million. If it is barrel aged for a further year, it will be worth 20% more, though there will be additional costs of
$780,000 incurred at the end of the year. If the interest rate is 7%, what is the present value of the difference in the benefit the vintner will realize if he releases the wine after barrel aging it for one year or if he releases the wine now?
a. He will earn $2,600,000 less if he releases the wine now.
b. He will earn $260,000 less if he releases the wine now
c. He will earn $364,000 more if he releases the wine now.
d. He will earn $413,084 more if he releases the wine now.
a. Earnings per share is computed as shown below:
= Net Income / Number of shares outstanding
= $ 10.6 million / 10.2 million
= $ 1.04 Approximately
So, the correct answer is option b.
b. Present value if the wine is released now will be $ 2.6 million
Present value if the wine is released after one year is computed as follows:
= ($ 2.6 million x 1.20 - $ 780,000) / 1.07
= $ 2.186915888 million
So, the difference will be as follows:
= $ 2.6 million - $ 2.186915888 million
= $ 413,084 Approximately
So, the correct answer is option d.
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