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BARSIC [14]
3 years ago
13

Consider a firm with an EBIT of $559,000. The firm finances its assets with $1,090,000 debt (costing 6.4 percent) and 209,000 sh

ares of stock selling at $15.00 per share. The firm is considering increasing its debt by $900,000, using the proceeds to buy back 84,000 shares of stock. The firm is in the 35 percent tax bracket. The change in capital structure will have no effect on the operations of the firm. Thus, EBIT will remain at $559,000. Calculate the EPS before AND after the change in capital structure and indicate changes in EPS. (Round your answers to 4 decimal places.) EPS before $ EPS after $ Difference $
Business
1 answer:
Stells [14]3 years ago
3 0

Answer:

EPS before change in capital structure = $2.34

EPS after change in capital structure       $3.45

Difference in EPS caused by the change ($1.11)

Explanation:

a) Data and Calculations:

EBIT = $559,000

6.4% Debts = $1,090,000

Common stock = 209,000 shares at $15 per share

EPS before increasing debt:

EBIT = $559,000

Interest  (69,760) (6.4% of $1,090,000)

Net income = $489,240

EPS = $489,240/209,000 = $2.34 per share

EPS after increasing debt:

New debt = $1,990,000 ($1,090,000 + $900,000)

New equity shares = 125,000 shares (209,000 - 84,000)

EBIT = $559,000

Interest (127,360) (6.4% of $1,990,000)

Net income = $431,640

EPS = $431,640/125,000 = $3.45 per share

EPS before change in capital structure = $2.34

EPS after change in capital structure       $3.45

Difference in EPS caused by the change ($1.11)

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Answer:

A. The first cash flow of an annuity due is made on the first day of the agreement.

G. The last cash flow of an ordinary annuity is made on the last day covered by the agreement.

Explanation:

The computation is shown below:

As we know that

Future value after 4 years is

= Annual deposit  × Cumulative FV factor at 9% for 4 periods of an ordinary annuity

= $6,000 × 4.57313

= $27,439

Therefore the above statements are true and the same is to be considered

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5 0
3 years ago
Multiple Choice Question 121 The following information pertains to Ortiz Company. Assume that all balance sheet amounts represen
olasank [31]

Answer:

Inventory TO 5.5

This means Ortiz sales his inventory 5.5 times per year.

Explanation:

Inventory turnover for Ortiz

\frac{COGS}{Average Inventory} = $Inventory Turnover

​where:

$$Average Inventory=(Beginning Inventory + Ending Inventory)/2

COGS:     66,000

In this case the average inventory is provided already: 12,000

\frac{66000}{12000} = $Inventory Turnover

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5 0
3 years ago
Ordinary simple interest brings increased revenue to the lender. The general practice
densk [106]

Answer:

Exact = $34.5

Ordinary = $35

Explanation:

Given that :

Principal, P = $1500

Interest rate = 14% = 0.14

Number of days = 60

For exact :

Exact simple interest uses 365 days :

Simple interest = principal * rate * time

Simple interest = $1500 * 0.14 * 60 / 365 = 34.520547 = $34.5

For ordinary simple interest :

Simple interest = principal * rate * time

Simple interest = $1500 * 0.14 * 60 / 360 = $35

6 0
3 years ago
Suppose a small country has a comparative advantage in the production of consumer electronics, and it has one major electronics
zlopas [31]

Answer:

Imports create greater competition in the domestic marketplace.

Explanation:

Comparative advantage is defined as the ability of a company to produce goods at a lower opportunity cost than other competitors. They can now sell the goods at lower prices.

If the company in this scenario have competitive advantage in producing electronics then it is xheap for them to produce.

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4 0
3 years ago
Read 2 more answers
On May 15, 2000 you enter into a 1-year forward rate agreement (FRA) with a bank for the period starting November 15, 2000 to Ma
Artyom0805 [142]

Answer:

a.

3.51%

b.

0%

Explanation:

a.

First, we need to calculate the YTM of 6 months zero-coupon bond by using the following formula

Price = Face value / ( 1 + YTM )^numbers of years

96.79 = 100 / ( 1 + YTM )^1

1 + YTM = 100 / 96.79

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Now calculate the YTM of 1 Year zero-coupon bond

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YTM = 1.0331646 - 1

YTM = 0.0331646

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1 + YTM = 100 / 93.51

1 + YTM = 1.06940

YTM = 1.06940 - 1

YTM = 0.06940

YTM = 6.940%

YTM = 6.94%

Hence the forward rate is calculated as follow

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b.

At the time of inception the formward rate is 0.

7 0
3 years ago
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