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romanna [79]
2 years ago
9

Anchor, Inc. had income after taxes of $500,000 for the current year. An average of 125,000 shares of Anchor’s common stock was

outstanding for the entire year, and 130,000 shares were outstanding at year-end. In addition, options were outstanding throughout the year to buy 12,000 shares of Anchor common stock at $7.50 per share. During the year, Anchor’s common stock had an average market price of $9 per share. The stock was selling for $10 per share at year-end. Anchor is subject to a 34% tax rate and amortizes its bonds using a straight-line method.
Anchor had the following convertible securities outstanding throughout the current year:
1. 6%, cumulative, convertible preferred stock. Each $10 par value share is convertible into 1.5 common shares. A total of $100,000 par value is outstanding.
2. 8%, 10-year, $1,000 par convertible bonds that were issued at 105. Total par value outstanding is $100,000. Each bond converts into 90 shares of common stock.
3. 13%, 5-year, $1,000 par convertible bonds that were issued at 97. Total par value outstanding is $30,000. Each bond converts into 30 shares of common stock.
4. 7%, 8-year, $1,000 par convertible bonds that were issued at 95. Total par value outstanding is $60,000. Each bond converts into 20 shares of common stock.
5. An 11%, 20-year, $1,000 par convertible bonds that were issued at face value. The total par value outstanding is $500,000. Each bond converts into 20 shares of common stock.
Required:
Calculate Anchor Inc.’s basic and diluted EPS for the current year.
Note: Use straight-line amortization for all the bonds. For example, if you have a 15 year, 10%, $1,000 face value bond issued at 85 and a $150 discount at issue, then $10 will be amortized each period using straight line amortization. You would have the following:
At issue:
Cash 850
Discount on B/P 150
Bonds Payable 1,000
Periodic entries:
Interest Expense 110
Discount on B/P 10
Cash 100
Business
1 answer:
Karolina [17]2 years ago
8 0

Answer:

Basic EPS 3.95

Basic EPS Dilutive 3.337

Explanation:

Calculation for the basic and diluted EPS for the current year

First step is to find the convertible securities outstanding for the current year from 1 to 5

1. Numerator effect=6,000

(6%*100,000)

Denominator effect=15,000

[(100,000/10)*1.5]

ME=6000/15,000=.402.

2. Premium=5,000

[(105%-100%)*100,000]

Yearly Amortization= 500

5,000/10 years

Yearly Payment= 8,000

(8%*100,000)

Numerator effect= 8,000-500

= 7,500 * (100%-34%)= 4,950

Denominator effect= 100,000/1,000

= 100*90 per share= 9000

ME= 4,950/9,000

ME=.553.13 percent

3. Discount=900

[(100%-97%)*30,000]

Yearly Amortization=180

(900/5years)

Yearly Payment=3,900

Numerator effect= 3,900+180

=4,080*(100%-34%)

= 2,692.8

Denominator effect= 900

ME=2693/900

ME= 2.994.7 percent

4. Discount=3,000

(60,000/20)

Yearly Amortization=375

(3,000/ 8years )

Yearly Payment= 4,200

Numerator effect= 4,200+375

Numerator effect= 4,575*(100%-34%)

= 3,019.5

Denominator effect= 1,200

ME= 3020/1200= 2.525

5. Numerator effect= 55,000*(100%-34%)

= 36,300

(11%*500,000=55,000)

Denominator effect= 10,000

ME=36300/10000= 3.63

Second step is to calculate the basic and diluted EPS

Calcualtion for BASIC EPS

Net income = 500,000- (100,000*.06=6000)

Net income= 494,000

Average Outstanding=125,000

Using this formula

Basic EPS=Net income/Average Outstanding

Let plug in the formula

Basic EPS:494,000/125,000

Basic EPS=3.95

Therefore the Basic EPS will be 3.95

Calculation for BASIC EPS DILUTIVE

Dilutive=494,000+6,000+4,950+2,693+3,020/125,000+2,000+15,000+9,000+900+1200

Basic EPS Dilutive=510,663/153,000

Basic EPS Dilutive=3.337

Therefore Basic EPS Dilutive will be 3.337

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                   Year               ECB                WCB  

               2004             40.00%            40.00%

               2005            -10.00%            15.00%

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               2007             -5.00%           -10.00%

               2008             15.00%            35.00%

a. What is the expected return and risk of each stock?

b. Measured by the standard deviation of returns, by how much would your uncle's risk have been reduced if he had held a portfolio consisting of 60% in ECB and the remainder in WCB?  In other words, what is the difference between portfolio's standard deviation and weighted average of components' standard deviations? (Hint: check the example on page 11-12 on my note).

Solution:

The estimated return of the stock is the average profit.

So the average of ECB is (40-10+35-5+15)/5

=  \frac{75 percent}{5}

= 15% expected return

WCB expected return = 40+15-5-10+35  

= \frac{75 percent}{5}

= 15%

They've had the same planned return.

This is generally defined in the Greek letter Mu, (U) A weighted average may also be used to calculate portfolio volatility.

Standard deviation of ECB is \sqrt{{ sum [(x-U)^2]/5}}

so for ECB:

(40-15)^2= 25^2 =6.25%

(-10-15)^2= -35^2 = 0.1225

(35-15)^2= 20^2 = 0.04

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(15-15)^2=0

now 0.0625+0.1225+0.04+0.04+0=0.265

stdev= \sqrt{(0.265/5)} = 0.23

So WCB is the same except in a different order to make things quick I'm only going to add the median again WCB=0.23

Then the 60/40 portfolio will be the "weighted average" of the returns.

portfolio returns

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2005: (60%*-10%)+(40%*15%) = 0%

2006: (60%*35%)+(40%*-5%) = 19%

2007: (60%*-5%)+(40%*-10%) = -7%

2008:(60%*15%)+(40%*35%) = 23%

we have an average return of (40+19-7+23)/5 = 75/5 =15%  

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we knew they both had expected returns of 15% so we can say  

(60%*15%)+(40%*15%)=15%  so the portfolio has an expected return of 15%

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