McMillin Industries is currently 100% equity financed, has 25,000 shares outstanding at a price of $30 a share, and produces an annual EBIT of $150,000. The firm is considering issuing $300,000 of debt and repurchasing shares. The cost of debt is 12%. Ignore taxes. By how much will EPS change if the company issues the debt and EBIT remains constant?
A) $.72 B) $.76 C) $1.72 D) $1.60 E) $1.54

Answers

Answer 1

To calculate the change in EPS, we need to find the earnings available to shareholders after the proposed debt issue and share repurchase.  EPS will decrease by $0.72, Correct answer is option A

Before the debt issue, the company has 25,000 shares outstanding and produces an annual EBIT of $150,000, which means earnings per share (EPS) are: EPS = Earnings / Shares = $150,000 / 25,000 = $6.00

If the company issues $300,000 of debt, the interest expense would be $36,000 ($300,000 x 12%), leaving EBIT of $114,000 ($150,000 - $36,000). The company then repurchases shares with the proceeds of the debt issue, reducing the number of outstanding shares.

Let's assume the company repurchases 10,000 shares at the current market price of $30 per share, leaving 15,000 shares outstanding.The earnings available to shareholders after the debt issue and share repurchase would be:

Earnings = EBIT - Interest expense = $114,000 - $36,000 = $78,000 EPS = Earnings / Shares = $78,000 / 15,000 = $5.28. Therefore, the change in EPS is: Change in EPS = New EPS - Old EPS = $5.28 - $6.00 = -$0.72

So the answer is not among the options provided. The EPS will decrease by $0.72 if the company issues the debt and EBIT remains constant. Correct answer is option A

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Related Questions

how long will it take for vermont to double its economy if it maintains this growth rate? give your answer to two decimals.

Answers

The main agricultural products from this state are those related to nurseries and greenhouses. Vermont is the nation's №1 producer of maple syrup.

What is economy of Vermont?

Vermont's GDP increased by 0.5% from 2021 to $30.2 billion in 2022. Over the five years leading up to 2022, Vermont's GDP increased at an annualised rate of 1.8%. In addition, Vermont is ranked 41st out of the 50 US states for GDP growth during the previous five years.

A country's economy doubles in size during the course of how many years it takes to expand by its percentage growth rate, divided by 70. For instance, if an economy expands at 1% year, it will take 70 / 1 = 70 years for that economy to double in size.

Subtract the growth rate from 70 and double the result. The number of years needed to double is the outcome.

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___________ occurs when a supervisor earns less than his or her subordinates
a) Role conflict
b) Role ambiguity
c) status incongruence
d) informal status

Answers

The "status incongruence" occurs when a supervisor earns less than his or her subordinates. The correct option is C.

Status incongruence is a term used to describe a situation where an individual's position or rank within a social hierarchy is incongruent or inconsistent with their income, power or prestige.

In the workplace, the supervisor earns less than subordinates, that can lead to low job satisfaction, low morale, and decreased productivity. There are several supervisor role like counselor, director, and sponsor.

Therefore, the correct option is C, which is status incongruence.

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Consider a circle whose equation is x2 + y2 – 2x – 8 = 0. Which statements are true? Select three options. The radius of the circle is 3 units. The center of the circle lies on the x-axis. The center of the circle lies on the y-axis. The standard form of the equation is (x – 1)² + y² = 3. The radius of this circle is the same as the radius of the circle whose equation is x² + y² = 9.

Answers

According to the question of equation, the first statement is true. The second statement is false. The third statement is false. The fourth statement is true. The fifth statement is false.

What is equation?

Equation is a mathematical statement that expresses the equality of two expressions by using symbols. It typically consists of an equal sign and two expressions or terms that are linked by the equal sign. These expressions or terms can contain numbers, variables, constants, and mathematical operations such as addition, subtraction, multiplication, and division. Equations are used to describe physical phenomena and solve problems.

The radius of the circle is 3 units because the equation can be rearranged to (x – 1)² + y² = 3, which is the standard form of a circle. The center of the circle lies at the point (1, 0) and does not lie on the x-axis. The center of the circle lies at the point (1, 0) and does not lie on the y-axis. The standard form of the equation is (x – 1)² + y² = 3. The radius of this circle is 3 units, while the radius of the circle whose equation is x² + y² = 9 is 3√2 units, which is not the same as 3.

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business firms that compete with each other not only in one business unit, but in a number of related business units are said to be engaging in

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Business firms that compete with each other not only in one business unit, but in a number of related business units are said to be engaging in "related diversification".

Related diversification is a strategy used by companies to expand their operations by entering into businesses that are related to their existing business. This allows them to leverage their existing resources, capabilities, and knowledge in new markets and product lines.

For example, a company that produces and sells smartphones may also enter the tablet market, leveraging its expertise in mobile devices to expand its product portfolio. Similarly, a company that produces and sells sports apparel may also enter the fitness equipment market, leveraging its brand and distribution network to expand into a related business.

The advantage of related diversification is that it allows companies to achieve economies of scale, reduce risk through diversification, and share resources across different business units. However, it also requires careful management to ensure that the different business units are integrated effectively and that the company's overall strategy is coherent and consistent.

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Use two methods including formula and various Excel functions to solve the following problem:
Calculate the duration for a $1000, 4-year bond with a 6% annual coupon, currently selling at par. Use the duration to estimate the percentage change in the bond’s price for a decrease in the market interest rate to 4%. Use the bond price volatility equation to compute the bond price volatility. Compare the result with the estimated percentage change in the bond price.

Answers

Bond Price Volatility is $73.51.

Duration can be calculated using the following formula:

Duration = (PV of Cash Flows × Time) / Bond Price

where,

PV of Cash Flows = Present Value of all Cash Flows

Time = Time to receipt of Cash Flows in years

The cash flows for this bond would be:

Year 1: $60 coupon

Year 2: $60 coupon

Year 3: $60 coupon

Year 4: $1060 (coupon plus principal)

The present value of these cash flows can be calculated using the present value formula:

[tex]PV = CF / (1+r)^n[/tex]

where,

CF = Cash Flow

r = discount rate

n = time to receipt of cash flow

For this bond, assuming a discount rate of 6%, the present value of cash flows would be:

[tex]PV of Year 1 coupon = $60 / (1+0.06)^1 = $56.60\\PV of Year 2 coupon = $60 / (1+0.06)^2 = $53.50\\PV of Year 3 coupon = $60 / (1+0.06)^3 = $50.47\\PV of Year 4 coupon and principal = $1060 / (1+0.06)^4 = $820.11[/tex]

Therefore, the PV of Cash Flows = $980.68

The Time to receipt of Cash Flows = 1, 2, 3, and 4 years

Using the formula above, we can calculate the duration:

Duration = ($980.68 × 1 + $980.68 × 2 + $980.68 × 3 + $980.68 × 4) / $1000

Duration = 3.827 years

To estimate the percentage change in the bond’s price for a decrease in the market interest rate to 4%, we can use the following formula:

% Change in Bond Price = - Duration × Change in Yield

where,

Change in Yield = New Yield - Old Yield

In this case, the change in yield would be 6% - 4% = 2%.

% Change in Bond Price = - 3.827 × 2% = -7.654%

Therefore, the estimated percentage change in the bond price would be a decrease of 7.654%.

To compute the bond price volatility using the bond price volatility equation, we can use the following formula:

Bond Price Volatility = Duration × Bond Price × (Change in Yield / (1 + Yield))

In this case, assuming a yield of 6%, the bond price volatility would be:

Bond Price Volatility = 3.827 × $1000 × (2% / (1 + 6%)) = $73.51

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the future value of an ordinary annuity table is used when calculating multiple choice question. the present value of a series of payments. the present value of a single amount. the future value of a series of payments.

Answers

The future value of an ordinary annuity table is a tool used to calculate the future value of a series of payments made at the end of each period over a certain number of periods.

This table helps individuals determine the amount they will have in the future based on their current investment or savings plan. By using the table, investors can estimate the value of their investment at the end of the investment period, assuming they make regular, equal payments.

The table is also useful in calculating the present value of a series of payments. By taking the future value of these payments and discounting it back to the present, individuals can determine the amount they would need to invest today to achieve their desired future value. This is known as the present value of an ordinary annuity.

The present value of a single amount is also important to consider when investing. This refers to the value of a lump sum payment today that will grow over time, assuming a certain rate of return. By understanding the present value of a single amount, investors can better determine how much they need to invest to reach their financial goals.

In summary, the future value of an ordinary annuity table is a valuable tool for investors to determine the future value of their investments and savings plans. It can also be used to calculate the present value of a series of payments and a single lump sum payment.

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