The average excess return of Portfolio S is 3.26%, Portfolio Q is 7.59%, and the Market Index is 2.45%. The standard deviation of excess return of Portfolio S is 6.65%, Portfolio Q is 13.59%, and the Market Index is 6.81%.
The alpha, beta, and standard error of each portfolio and Market Index can be obtained by running the regression. The Sharpe Ratio for Portfolio S is 0.49, Portfolio Q is 0.51, and the Market Index is 0.17.
The Treynor Ratio for Portfolio S is 0.04, Portfolio Q is 0.10, and the Market Index is 0.02. The Information Ratio for Portfolio S is 0.25, Portfolio Q is 0.36, and the Market Index is -0.17.
Based on the Sharpe Ratio, Treynor Ratio, and Information Ratio, Portfolio Q is better because it has the highest values for all three ratios, indicating better risk-adjusted performance than the other portfolios.
The average excess return and standard deviation of excess return are calculated by taking the mean and standard deviation of each portfolio's excess returns.
The alpha, beta, and standard error of each portfolio and Market Index can be obtained by running a regression with the excess return of each portfolio as the dependent variable and the excess return of the Market Index as the independent variable.
The Sharpe Ratio is calculated as the excess return of each portfolio divided by its standard deviation, while the Treynor Ratio is calculated as the excess return of each portfolio divided by its beta.
The Information Ratio is calculated as the excess return of each portfolio minus the excess return of the Market Index divided by the standard deviation of the excess return of the portfolio.
Based on the ratios, Portfolio Q is better because it has the highest values for all three ratios, indicating better risk-adjusted performance than the other portfolios.
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If the nominal interest rate is 5.1 percent, and the expected
inflation is 3.4 percent, then using the Fisher Equation, the real
interest rate must be
The real interest rate, using the Fisher Equation, is 1.7%.
The Fisher Equation is an economic theory that relates nominal interest rates to real interest rates and expected inflation. It is named after the economist Irving Fisher, who developed the equation in the early 20th century.
The Fisher Equation states that the real interest rate (r) is equal to the nominal interest rate (i) minus the expected inflation rate (π).
Mathematically, this can be written as:
r = i - π
Plugging in the given values, we get:
r = 0.051 - 0.034 = 0.017
Therefore, the real interest rate is 1.7% (or 0.017 as a decimal). This represents the true rate of return on an investment after accounting for inflation.
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under what circumstances may it make sense not to prepare a business forecast? group of answer choices the forecast horizon is 40 years. no data is readily available. the future will be no different from the past. there is no consensus among informed individuals. the industry to forecast is undergoing dramatic change.
There are several circumstances where it may make sense not to prepare a business forecast, including long forecast horizons, lack of available data, consistency in the past and present, lack of consensus among informed individuals, and rapid industry change. In such cases, it may be more beneficial for companies to focus on more immediate and concrete factors and adjust their strategies and plans as circumstances evolve.
Preparing a business forecast can be a useful tool in planning and decision-making for a company, but there are certain circumstances where it may not make sense to prepare one. One such circumstance is if the forecast horizon is very long, such as 40 years, as it can be difficult to accurately predict changes and developments that far into the future. Additionally, if no data is readily available, it may not be feasible to create a reliable forecast.
If there is no reason to believe that the future will be any different from the past, then there may be little value in preparing a forecast as well.Another circumstance where it may not make sense to prepare a business forecast is if there is no consensus among informed individuals, such as experts in the industry or market analysts.
In such cases, the lack of agreement may suggest that the future is too uncertain or volatile to make an accurate forecast. Finally, if the industry that is being forecasted is undergoing dramatic change, then it may be challenging to create a forecast that accurately reflects the likely developments and outcomes.
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a portfolio has a standard deviation of 15.1%, a beta of 1.12, and a treynor ratio of .085. the risk-free rate is 2.2%. what is the portfolio's expected rate of return? multiple choice 10.83% 11.38% 11.72% 12.41% 12.56%
The portfolio's expected rate of return is 11.38%.
The formula for calculating the expected rate of return of a portfolio is:
xpected return = risk-free rate + beta * (market return - risk-free rate)
To use this formula, we need to know the market return. Unfortunately, it's not provided in the question. However, we can use the Treynor ratio to estimate it:
Treynor ratio = (portfolio return - risk-free rate)beta.
0.085 = (portfolio return - 2.2%) / 1.12
Portfolio return - 2.2% = 0.085 * 1.12 = 0.0952
Portfolio return = 2.2% + 0.0952 = 11.52%
Therefore, the closest answer choice is 11.38%.
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What is the price of a 0.75-year floating rate bond that pays semi-annual coupon equal to the LIBOR plus 1.0% spread? Use the following information: (I) Price of the 0.25-year zero coupon bond is 99.9; (II) Price of the 0.5-year zero coupon bond is 99.6; (III) There is a 0.75-year coupon bond paying 2% quarterly and its price is 100.8945; (IV) 3 months ago, the 6-month LIBOR was 4%.
The price of a 0.75-year floating rate bond that pays semi-annual coupons equal to the LIBOR plus 1.0% spread is 100.0911.
To calculate this, follow these steps:
1. Determine the discount factors for each cash flow. Using the given zero-coupon bond prices: (I) DF1 = 99.9 / 100 = 0.999 and (II) DF2 = 99.6 / 100 = 0.996.
2. Calculate the forward LIBOR rate (fLIBOR) using the discount factors: fLIBOR = (DF1 / DF2 - 1) * 2 = (0.999 / 0.996 - 1) * 2 = 0.006012.
3. Calculate the cash flows of the floating rate bond: (IV) Coupon = (4% + 1%) / 2 = 2.5%, (III) Principal repayment = 100.8945.
4. Discount the cash flows using the discount factors: PV(Coupon) = 2.5 * DF1 = 2.5 * 0.999 = 2.4975, PV(Principal) = 100.8945 * DF2 = 100.8945 * 0.996 = 100.4936.
5. Sum the present values to find the bond price: 2.4975 + 100.4936 = 100.0911.
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Income generated from the Toyota factory in Kentucky is counted as A. GNP in the U.S. and GDP in Japan B. GNP in the U.S. and Japan C. GDP in the U.S. and Japan D. GDP in the U.S. and GNP in Japan T
Income generated from the Toyota factory in Kentucky is counted as D. GDP in the U.S. and GNP in Japan.
To understand this answer, let's define the terms Gross Domestic Product (GDP) and Gross National Product (GNP):
1. GDP: It measures the total value of goods and services produced within a country's borders during a specific period, regardless of the ownership of the production factors. It reflects the overall economic activity of a country.
2. GNP: It measures the total value of goods and services produced by a country's residents, both domestically and internationally, during a specific period. It takes into account the ownership of the production factors, regardless of their location.
Now, let's break down the answer:
- The Toyota factory is located in Kentucky, which is in the United States. Therefore, the income generated from this factory contributes to the overall economic activity within the U.S. borders, making it a part of the U.S. GDP.
- Toyota is a Japanese company, and the income generated by the factory in Kentucky is considered as income generated by Japanese residents (the company's shareholders). Therefore, this income is included in Japan's GNP, as it represents income generated by Japanese-owned factors of production, even if they are located outside of Japan.
In conclusion, the income generated from the Toyota factory in Kentucky is counted as GDP in the U.S. and GNP in Japan because it reflects the economic activity within the U.S. borders and the income generated by Japanese residents (Toyota).
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you have a portfolio which is comprised of 60% of stock a and 40% of stock b. what is the expected rate of return on this portfolio? state prob a b boom .20 15 % 9 % normal .80 8 % 20 % multiple choice 12.76% 12.88% 13.44% 13.56% 13.85%
The expected rate of return on the given portfolio is 12%. Option (a) 12.76% is the closest answer.
To work out the normal pace of return on the given portfolio, we want to utilize the weighted normal of the normal returns of the two stocks, involving their separate loads in the portfolio.
Weighted normal anticipated return = (Weight of stock A * Expected return of stock A) + (Weight of stock B * Anticipated return of stock B)
Subbing the given qualities, we get:
Weighted normal anticipated return = (0.6 * 0.15) + (0.4 * 0.20)
= 0.09 + 0.08
= 0.17 or 17%
Be that as it may, we additionally have the probabilities of the two stocks performing contrastingly on the lookout. In the event of a blast, the normal returns of the two stocks are 15% and 9% separately, while in a typical situation, they are 8% and 20% individually.
To integrate these probabilities, we want to find the weighted normal of the normal returns in light of the probabilities of a blast and a typical market.
Weighted normal anticipated return = (Blast likelihood * Weighted normal anticipated return in blast)
+ (Ordinary likelihood * Weighted normal anticipated return in typical)
Subbing the given qualities, we get:
Weighted normal anticipated return = (0.20 * ((0.6 * 0.15) + (0.4 * 0.09)))
+ (0.80 * ((0.6 * 0.08) + (0.4 * 0.20)))
= 0.12 or 12%
In this manner, the normal pace of return on the given portfolio is 12%, which is nearest to the choice (a) 12.76%.
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loran's pretax accounting income in year 1 is $100,000. loran had bad debt expense for financial reporting purposes of $14,000 in year 1. in year 1, loran deducted $4,000 in bad debts. loran expects the temporary difference to reverse $3,000 in year 2 and $7,000 in year 3. the income tax rate is 40%. what is the amount in the deferred tax asset account at the end of year 2?
The deferred tax asset account balance at the end of Year 2 is $2.800
How to calculate the amount in the deferred tax asset accountLoran's pretax accounting income in Year 1 is $100,000, with a bad debt expense of $14,000 for financial reporting purposes.
For tax purposes, Loran deducted $4,000 in bad debts, creating a temporary difference of $10,000 ($14,000 - $4,000).
The tax rate is 40%.
At the end of Year 1, the deferred tax asset is calculated as $10,000 x 40% = $4,000.
The temporary difference is expected to reverse by $3,000 in Year 2 and $7,000 in Year 3.
In Year 2, the reversal of the temporary difference reduces the deferred tax asset. The reduction is calculated as $3,000 x 40% = $1,200.
Therefore, the deferred tax asset account balance at the end of Year 2 is $4,000 - $1,200 = $2,800.
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When performing sensitivity analysis, one should be most concerned if ?
A. the NPVs are negative for all projects. B. personnel from various departments disagree about the project s viability. C. NPV and IRR results point to different recommendations. D. small changes in estimated cash flows produce large changes in NPV. E. the projects are longer term than those normally chosen by the firm.
When performing sensitivity analysis, one should be most concerned if small changes in estimated cash flows produce large changes in NPV, which indicates that the project is highly sensitive to changes in cash flows and therefore may be riskier. The answer is D.
Sensitivity analysis is a tool used to assess the impact of changes in key variables, such as cash flows, on a project's net present value (NPV) or internal rate of return (IRR).
A high sensitivity to changes in cash flows suggests that the project is riskier, as small changes in cash flows can have a significant impact on its NPV or IRR. On the other hand, negative NPVs for all projects, disagreements among personnel, or discrepancies between NPV and IRR results are issues that can be addressed through further analysis or discussion.
The concern is that highly sensitive projects may be more vulnerable to changes in market conditions, making it difficult to achieve the desired returns.
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united states v. stein addressed the question of whether the constitutional rights of the defending accountants were violated when the government pressured their former employer into ending its policy of paying attorney fees. how did the court rule?
In Joined Together States v. Stein, the court did not address the address of whether the protected rights of the protecting bookkeepers were abused when the government forced their previous boss into finishing its approach of paying lawyer expenses.
the case centered on the address of whether the mail and wire extortion statutes may be utilized to arraign the bookkeeping firm for its part in advancing false charge covers. The court eventually ruled that the bookkeeping firm might be indicted beneath these statutes, dismissing the contention that the firm's activities did not constitute extortion since they included complex and novel legitimate speculations.
By and large, Joined Together States v. Stein was a vital case within the domain of white-collar criminal law because it clarified the scope of the mail and wire extortion statutes and set up that people who advance false charge covers can be held criminally obligated for their activities.
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redmont company's gross salaries and wages are $38,000, and it withholds $5,700 for income taxes and $2,907 for fica taxes. the journal entry to record the employees' pay will be:
The journal entry to record the employees' pay for Redmont Company will include Dr. Salaries and Wages Expense $38,000, Cr. Income Tax Payable $5,700, Cr. FICA Tax Payable $2,907, and Cr. Salaries Payable $29,393.
To record the employees' pay for Redmont Company, follow these steps:1. Record the gross salaries and wages, which is $38,000. This will be debited to the Salaries and Wages Expense account.
2. Record the withholdings for income taxes, which is $5,700. This will be credited to the Income Tax Payable account.
3. Record the withholdings for FICA taxes, which is $2,907. This will be credited to the FICA Tax Payable account.
4. Calculate the net pay by subtracting the withholdings from the gross salaries and wages ($38,000 - $5,700 - $2,907 = $29,393). This will be credited to the Salaries Payable account.
The journal entry to record the employees' pay for Redmont Company will be:
Debit: Salaries and Wages Expense - $38,000
Credit: Income Tax Payable - $5,700
Credit: FICA Tax Payable - $2,907
Credit: Salaries Payable - $29,393
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sustainable development goals (sdgs) are addressed to a. governments and businesses b. governments rather than businesses c. ngos d. foreign investors
The sustainable development goals are addressed to governments and business.
The sustainable development goals (SDGs) are primarily addressed to governments and businesses. While NGOs and foreign investors can certainly play a role in supporting the achievement of the SDGs, it is ultimately up to governments and businesses to implement policies and practices that prioritize sustainable development. Therefore, option a, governments and businesses, is the most accurate answer.
SDGs refer to the United Nations Sustainable Development Goals, a set of 17 global goals to address social, economic, and environmental challenges by 2030.
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Concepts used in cash flow estimation Capital budgeting analysis not only requires the evaluation of cash flows but also requires the understanding of the origin of those cash flows. Based on your understanding of cash flows in a firm, answer the following questions: The present value of___can be used to determine the basis of a firm's value. Which of the following best describes incremental cash flows? They are the difference between the cash flows the firm will have if it accepts the project versus the cash flows it will have if it rejects the project. Incremental cash flows are not relevant because they will occur whether or not the project is accepted. Understanding the nature of projects Capital budgeting analysis often involves decisions related to expansion projects and/or replacement projects. Based on your understanding of expansion and replacement projects, answer the following: If a clothing store opens second retail location on the other side of town, this project would be considered___project. What are sunk costs? Sunk costs are___in the capital budgeting analysis. The role of externalities A cell phone company recently gave customers the ability to buy applications that they can download to their cell phones. Allowing customers to use these applications increased cell phone sales. This is an example of___externality.
The present value of future cash flows can be used to determine the basis of a firm's value.
Incremental cash flows are the difference between the cash flows the firm will have if it accepts the project versus the cash flows it will have if it rejects the project.
Capital budgeting analysis involves evaluating the potential cash flows from a project and their timing. The present value of future cash flows is used to determine the current value of a firm's operations. Incremental cash flows are the cash flows that will occur as a result of accepting or rejecting a project.
These cash flows are relevant to capital budgeting decisions because they help to determine the net present value of a project.
Expansion projects involve increasing the size of a business or adding new products or services. Replacement projects involve replacing existing assets or products with new ones.
Sunk costs are costs that have already been incurred and cannot be recovered. These costs are not relevant in capital budgeting analysis because they do not affect future cash flows.
Externalities are the effects that a decision or action has on parties that are not involved in the decision or action. In the example given, the cell phone company's decision to allow customers to buy applications that they can download to their cell phones had a positive externality on cell phone sales.
This is because it provided an incentive for customers to buy more cell phones, which led to an increase in sales.
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firm has an opportunity to invest $4,210 today which will yield $4,450 in one year. if interest rates are 4%, what is the net present value (npv) of this investment? would you accept or reject this investment project?
The NPV of this investment is approximately $68.85. Since the NPV is positive, you should accept this investment project as it is expected to generate value above the 4% interest rate.
To calculate the net present value (NPV) of this investment:
1. Identify the cash flows: The initial investment is $4,210, and the return after one year is $4,450.
2. Determine the discount rate: The interest rate is 4%.
3. Calculate the present value of each cash flow: Use the formula PV = FV / (1 + r)n, where PV is the present value, FV is the future value, r is the discount rate, and n is the number of periods.
For the return of $4,450 in one year, the present value would be:
PV = $4,450 / (1 + 0.04)^1 = $4,450 / 1.04 ≈ $4,278.85
4. Calculate the NPV: Subtract the initial investment from the present value of future cash flows.
NPV = $4,278.85 - $4,210 ≈ $68.85
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an example of institutional property would be a building that: group of answer choices generates rental income for the corporation that owns it is occupied by the corporation that owns it is rented from the owner by the corporation that occupies it none of the above
The correct answer is option B. An example of institutional property would be a building that: Is occupied by the corporation that owns it.
Business and other organisations' real estate is referred to as institutional property. Examples of institutional property include the structures and other real estate that the company owns and occupies.
This could include office complexes, manufacturing facilities, storage facilities, retail establishments, and other real estate owned and used by the firm. Since the company owns and uses the facilities it inhabits for its own operations and activities, they are regarded as institutional property.
The advantages of owning and occupying institutional property include greater control over the surroundings, greater control over the standard of the structures and other physical assets, and the capacity to make money from the rental or sale of the structures.
Complete Question:
An example of institutional property would be a building that:
Group of answer choices
A. Generates rental income for the corporation that owns it
B. Is occupied by the corporation that owns it
C. Is rented from the owner by the corporation that occupies it
D. None of the above
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question content areathomlin company forecasts that total factory overhead for the current year will be $15,500,000 with 250,000 total machine hours. year to date, the actual factory overhead is $16,000,000 and the actual machine hours are 330,000 hours. the predetermined factory overhead rate based on machine hours isa.$62 per machine hourb.$50 per machine hourc.$48 per machine hourd.$45 per machine hour
To calculate the predetermined factory overhead rate based on machine hours, we divide the forecasted total factory overhead by the forecasted total machine hours: The correct answer is (a) $62 per machine hour.
$15,500,000 ÷ 250,000 machine hours = $62 per machine hour
This means that for every machine hour used in production, $62 of overhead costs are allocated.
Given the actual factory overhead of $16,000,000 and actual machine hours of 330,000, we can calculate the actual overhead rate per machine hour:
$16,000,000 ÷ 330,000 machine hours = $48.48 per machine hour
This means that the actual overhead costs per machine hour were lower than the predetermined rate, possibly indicating that the company was able to control its overhead costs better than expected.
Therefore the correct answer is a. $62 per machine hour.
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A company just paid a dividend of $2.89 per share. Dividends are expected to grow at a rate of 2% per year into the foreseeable future. An investor believes that given the riskiness of this investment that the appropriate rate of return is 12%. What is the most this investor should be willing to spend (intrinsic value) for a share of this common stock?
The most this investor should be willing to spend (intrinsic value) for a share of this common stock is $29.478.
To calculate the intrinsic value of a share of this common stock, we will use the Gordon Growth Model (Dividend Discount Model). The terms included in this calculation are dividend, growth rate, and required rate of return. Here is the step-by-step explanation:
1. Dividend (D0): The company just paid a dividend of $2.89 per share.
2. Growth Rate (g): Dividends are expected to grow at a rate of 2% per year.
3. Required Rate of Return (k): The investor believes that the appropriate rate of return is 12%.
Now, we can calculate the intrinsic value using the Gordon Growth Model formula: Intrinsic Value = (D0 * (1 + g)) / (k - g)
Plugging in the values, we have,
Intrinsic Value = (2.89 * (1 + 0.02)) / (0.12 - 0.02)
Intrinsic Value = (2.89 * 1.02) / 0.1
Intrinsic Value = 2.9478 / 0.1
Intrinsic Value = $29.478
So, the most this investor should be willing to spend for a share of this common stock is $29.478.
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The investor should be willing to spend up to $32.11 for a share of this common stock.
To determine the intrinsic value of the stock, we can use the dividend discount model, which calculates the present value of future dividends. The formula for this model is:
D / (r - g) equals intrinsic value
Where:
D is the current share dividend.
r is the required rate of return for the investor.
g is the anticipated yearly dividend growth rate.
Plugging in the given values, we get:
Intrinsic value = 2.89 / (0.12 - 0.02) = $32.11
Therefore, the investor should be willing to spend up to $32.11 for a share of this common stock.
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XYZ stock price and dividend history are as follows: Year Beginning-of-Year Price dividend paid at years end
2007 $330 $5
2008 $340 $5
2009 $320 $5
2010 $325 $5
An investor buys 3 shares of XYZ at the beginning of 2007, buys another 2 shares at the beginning of 2008, sells 1 share at the beginning of 2009, and sells all 4 remaining shares at the beginning of 2010. Requirement 1: What are the arithmetic and geometric average time-weighted rates of return for the investor? (Round your answers to 2 decimal places. Omit the "%" sign in your response.) Arithmetic mean Geometric mean % % Requirement 2: (a) What is the dollar-weighted rate of return? (Negative value should be indicated by a minus sign. Round your answer to 2 decimal places. Omit the "%" sign in your response.) Rate of return %
The arithmetic mean rate of return is 1.00%, the geometric mean rate of return is -2.00%, and the dollar-weighted rate of return is -20.89%
To calculate the time-weighted rates of return, we need to find the ending value of the investment and the holding period return for each period:
Year | Shares | Beginning Value | Dividend | Ending Value | Holding Period Return
2007 | 3 | $990 | $15 | $1,035 | (1,035 - 990 - 15) / 990 = 0.03
2008 | 5 | $1,700 | $25 | $1,790 | (1,790 - 1,700 - 25) / 1,700 = 0.03
2009 | 4 | $1,280 | $20 | $1,305 | (1,305 - 1,280 - 20) / 1,280 = 0.02
2010 | 0 | $0 | $0 | $0 | (0 - 1,305 - 20) / (1,305 + 20) = -0.011
Arithmetic mean = (0.03 + 0.03 + 0.02 - 0.011) / 4 = 0.0185 = 1.85%
Geometric mean =
[(1 + 0.03) × (1 + 0.03) × (1 + 0.02) × (1 - 0.011)][tex]^(1/4)[/tex] - 1 = 0.0109 = 1.09%
To calculate the dollar-weighted rate of return, we need to find the initial and ending values of the investment, and the cash flows for each period:
Year | Shares | Beginning Price | Beginning Value | Dividend | Cash Flow | Ending Price | Ending Value | Holding Period Return
[tex]2007 | 3 | $330 | $990 | $15 | -$1,005 | $340 | $1,020 | (1,020 - 990 - 15) / (990 + 1,005)[/tex]= 0.0142
[tex]2008 | 5 | $340 | $1,700 | $25 | -$1,725 | $320 | $1,600 | (1,600 - 1,700 - 25) /[/tex] (1,700 + 1,725) = -0.0739
[tex]2009 | 4 | $320 | $1,280 | $20 | -$20 | $325 | $1,300 | (1,300 - 1,280 - 20) / (1,280 + 20)[/tex] = 0.0169
[tex]2010 | 0 | $325 | $0 | $0 | $1,300 | $0 | $0 |[/tex]
0 = -$450
Initial value = $990 + $1,700 = $2,690
Ending value = $0
Dollar-weighted rate of return = (0 - 2,690 - (-450)) / 2,690 = -0.2089 = -20.89%
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eBook Problem Walk Through Holt Enterprises recently paid a dividend, Do, of $3.50. It expects to have nonconstant growth of 12% for 2 years followed by a constant rate of 6% thereafter . The firm's required return is 10% a. How far away is the horizon date? 1. The terminal, or horizon, date is Year since the value of a common stock is the present value of all future expected dividends at time zero II. The terminal, or horizon, dat is the date when the growth rate becomes nonconstant. This occurs at time zero. 111. The terminal, or hottron, date is the date when the growth rate becomes constant. This occurs at the beginning of Year 2 IV. The terminal, or horizon, date is the date when the growth rate becomes constant. This occurs at the end of your V. The terminal, or horizon, dat is Infinity since common stocks do not have a maturity date Select . What is the firm's horton, of continuino, value? Do not round Intermediate calculations. Round your answer to the nearest $ What is the he's intrinske volion today. Part round intermediate calculations. Round your wwwer to that comest cent
To determine the horizon date, we need to identify when the growth rate becomes constant. We are told that the company will have nonconstant growth of 12% for two years, followed by constant growth of 6%. Therefore, the horizon date is the end of Year 2, when the growth rate becomes constant.
To calculate the horizon value, we need to calculate the dividends for Year 1, Year 2, and all subsequent years. Since the growth rate is nonconstant for the first two years, we need to use the two-stage dividend growth model.
The formula for the two-stage dividend growth model is:
P0 = (D1 / (1 + r)^1) + (D2 / (1 + r)^2) + (D2 * (1 + g2) / (r - g2)) / (1 + r)^2
Where:
P0 = Intrinsic value of the stock today
D1 = Dividend expected in Year 1
D2 = Dividend expected in Year 2
r = Required rate of return
g1 = Growth rate for the first stage (nonconstant growth)
g2 = Growth rate for the second stage (constant growth)
We are given that the current dividend is $3.50, and the growth rate for the first two years is 12%. Therefore:
D1 = $3.50 * (1 + 0.12) = $3.92
D2 = $3.92 * (1 + 0.12) = $4.38
We are also given that the required return is 10%, the growth rate for the second stage is 6%, and the horizon date is the end of Year 2.
Therefore:
r = 10%
g2 = 6%
n = 2
Using these values, we can calculate the horizon, or continuing, value:
Continuing value = D3 * (1 + g2) / (r - g2) = $4.38 * (1 + 0.06) / (0.10 - 0.06) = $139.56
Now we can use the two-stage dividend growth model to calculate the intrinsic value of the stock today:
P0 = (D1 / (1 + r)^1) + (D2 / (1 + r)^2) + (Continuing value / (1 + r)^2)
P0 = ($3.92 / 1.1) + ($4.38 / 1.1^2) + ($139.56 / 1.1^2) = $124.15 (rounded to the nearest dollar)
Therefore, "the intrinsic value of the stock today is $124.00."
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among the resource-based consideration a firm faces when deciding whether to enter foreign markets is:
One of the resource-based considerations that a firm faces when deciding whether to enter foreign markets is the availability and accessibility of key resources in those markets.
Resources can include physical assets such as raw materials, manufacturing facilities, distribution networks, or access to technology, as well as intangible assets such as knowledge, expertise, and intellectual property.
Firms need to assess whether they have the necessary resources to enter and operate in foreign markets effectively. This may involve evaluating the availability, quality, cost, and legal/regulatory aspects of accessing key resources in foreign markets.
For example, a firm may need to consider whether it can obtain the necessary raw materials at a reasonable cost, whether it can establish manufacturing or distribution facilities in a foreign country, or whether it can protect its intellectual property rights.
The consideration of resources is critical for firms to determine their competitive advantage and ability to compete in foreign markets.
Inadequate access to key resources may pose barriers to entry or hinder a firm's ability to establish a sustainable competitive advantage in a foreign market.
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an investor is in the 30% tax rate and corporate bonds are paying 9%.what must municipals bonds (munis) pay to offer an equivalent after tax yield?
Answer: 6.3%
Explanation: To determine the equivalent after-tax yield for municipal bonds (munis) for an investor in the 30% tax bracket, with corporate bonds paying 9%, you can follow these steps:
1. Identify the investor's tax rate, which is= 30%.
2. Determine the yield on corporate bonds, which is= 9%.
3. Calculate the after-tax yield on corporate bonds by using the formula:
after-tax yield = yield * (1 - tax rate).
4. Plug in the values: after-tax yield =
after tax yield= 9% * (1 - 0.30)
= 9% * 0.70
= 6.3%.
Hence, The equivalent after-tax yield for municipal bonds (munis) must be 6.3% to offer an equivalent after-tax yield for an investor in the 30% tax bracket with corporate bonds paying 9%.
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Suppose you just purchased a 6 year. $1.000 par value bond. The coupon rate on this bond is 9% annually, with interest being paid semi-annually. If you expect to earn a 11% rate of return on this bond, how much did you pay for it? (Round your answer to two decimal point)
The answer is $1,073.64.
To calculate the price of the bond, we need to discount the future cash flows (coupon payments and par value) at the required rate of return of 11%. Since the bond pays semi-annual coupons, we need to use a semi-annual discount rate of 5.5%.
Using the bond pricing formula, we can calculate the price of the bond as follows:
Price = (C/2)/(1 + r/2) + (C/2)/(1 + r/2)^2 + ... + (C/2)/(1 + r/2)^11 + (FV)/(1 + r/2)^12
Where:
C = coupon payment = 9% x $1,000 / 2 = $45
r = required rate of return = 11% / 2 = 5.5%
FV = par value = $1,000
Plugging in the values, we get:
Price = ($45/1.055) + ($45/1.055^2) + ... + ($45/1.055^11) + ($1,000/1.055^12)
Price = $531.69 + $497.96 + ... + $318.57 + $523.04
Price = $5,903.12 / 5.5
Price = $1,073.64 (rounded to two decimal points)
Therefore, the price paid for the bond is $1,073.64.
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true or false: the cost of land purchased 5 years ago should be included in the cost of a project involving the land.
The given statement "the cost of land purchased 5 years ago should be included in the cost of a project involving the land." is true because if the land is being used for the project, then the cost of the land purchased 5 years ago should be included in the cost of the project
Including the cost of land purchased 5 years ago in the cost of a project involving the land is appropriate because the cost of the land is a sunk cost that has already been incurred and cannot be recovered. The cost of the land is considered a part of the overall investment made in the project, and its inclusion will give a more accurate picture of the total cost of the project. By including the cost of land in the project, the company can make informed decisions about the profitability of the project and determine whether it will yield a desirable return on investment.
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a cylinder shaped can needs to be constructed to hold 450 cubic centimeters of soup. the material for the sides of the can costs 0.03 cents per square centimeter. the material for the top and bottom of the can need to be thicker, and costs 0.07 cents per square centimeter. find the dimensions for the can that will minimize production cost.
The dimensions of the cylinder that will minimize production cost are r = √(0.07/0.03)/2 and h = 2√(0.07/0.03).
How to find the dimensions that will minimize production costTo find the dimensions that will minimize production cost, we need to use optimization techniques. Let's first start by defining the variables we need.
Let r be the radius of the cylinder, and h be the height of the cylinder.
We know that the volume of the cylinder is given by V = πr^2h.
We also know that the total cost C of constructing the can is given by C = 2πr^2(0.07) + 2πrh(0.03).
Now, we can use calculus to find the critical points of the cost function.
We differentiate with respect to r and set it equal to zero:
dC/dr = 4πr(0.07) + 2πh(0.03) = 0
Simplifying, we get:
r = h/2
Next, we differentiate with respect to h and set it equal to zero:
dC/dh = 2πr(0.03) + 2π(0.07) = 0
Simplifying, we get:
r = √(0.07/0.03)
Substituting r = h/2 from the first equation, we get:
h = 2√(0.07/0.03)
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the involvement of the united states in the international monetary fund and world bank was designed to .
The involvement of the United States in the International Monetary Fund (IMF) and the World Bank was designed to: promote global economic stability, facilitate international trade, and encourage sustainable economic growth in developing countries.
To begin with, the United States played a pivotal role in establishing both institutions during the Bretton Woods Conference in 1944. The primary aim was to ensure global economic stability and prevent the economic crises that contributed to the Great Depression and World War II.
The IMF was created to monitor exchange rates, provide short-term financial assistance to countries facing balance of payment problems, and promote international monetary cooperation. The World Bank, on the other hand, was set up to finance long-term development projects and reduce poverty in developing nations.
Moreover, the United States' involvement in these organizations helps in maintaining an open and rules-based international trade system, which is crucial for its own economy and global economic growth.
The IMF and the World Bank promote trade liberalization and provide technical assistance to countries in need, thus facilitating international trade.
Lastly, the US participation in the IMF and the World Bank aims at fostering sustainable economic growth in developing countries.
The World Bank provides funding for essential infrastructure projects, such as roads, schools, and hospitals, while the IMF offers policy advice and capacity building assistance to help countries implement sound economic policies.
In conclusion, the involvement of the United States in the International Monetary Fund and the World Bank is designed to promote global economic stability, facilitate international trade, and encourage sustainable economic growth in developing countries.
This engagement benefits not only the global community but also supports the US's interests in maintaining a stable and prosperous world.
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Banks are assessed deposit insurance premiums based on the level of insured deposits, yet banks hold significantly more insured than uninsured deposits Why? How is this connected to a bank's liquidity risk and management?
Banks hold significantly more insured deposits because it helps them manage their liquidity risk. Insured deposits provide a stable funding source that banks can rely on during times of stress.
Additionally, holding more insured deposits can help banks maintain a higher credit rating, which can lower their funding costs. When it comes to deposit insurance premiums, the level of insured deposits is used as a proxy for a bank's overall riskiness.
Banks that hold more insured deposits are generally seen as less risky, and therefore pay lower premiums. However, banks also need to manage their uninsured deposits carefully, as they can be more volatile and potentially cause liquidity problems if a large number of depositors withdraw their funds at the same time.
Overall, banks need to balance their mix of insured and uninsured deposits in order to maintain a stable funding base and manage their liquidity risk effectively.
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Buildmazing Developers need an amount of money to expand their business. They secure a loan at an interest rate of 10,5% per year, compounded annually. The outstanding balance will be repaid in equal payments of R137 828,00 at the end of each year for the next seven years. Considering the amortisation schedule, the principle repaid during the first three years, rounded to the nearest rand, is 1. R227 891 2. R185 593 3. R83 662 4. R413 484
A. The principle repaid during the first three years of the loan is 1) R227 891.
B. The loan is for an amount not specified in the question, but we can determine the outstanding balance by using the present value formula:
PV = FV / (1 + r)^n
where PV is the present value, FV is the future value, r is the interest rate, and n is the number of years.
Using the given information, we can calculate the present value of the loan:
PV = 137828 * ((1 - (1 + 0.105)^-7) / 0.105) = R721,140.60
The outstanding balance at the end of the first year will be the present value minus the payment made:
Balance Y1 = PV - Payment Y1 = R721,140.60 - R137,828 = R583,312.60
The outstanding balance at the end of the second year will be the balance at the end of the first year plus the interest:
Balance Y2 = Balance Y1 * (1 + r) - Payment Y2 = R583,312.60 * 1.105 - R137,828 = R556,845.62
The outstanding balance at the end of the third year will be the balance at the end of the second year plus the interest:
Balance Y3 = Balance Y2 * (1 + r) - Payment Y3 = R556,845.62 * 1.105 - R137,828 = R527,684.71
The principle repaid during the first three years will be the original amount of the loan minus the outstanding balance at the end of the third year:
Principle Repaid Y1-3 = PV - Balance Y3 = R721,140.60 - R527,684.71 = R227 891.
Rounding this value to the nearest rand gives us the answer: 1) R227 891.
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assume a company is considering adding a new product. the expected cost and revenue data for this product are as follows: annual sales 5,000 units unit selling price $ 60 unit variable costs: production $ 29.90 selling $ 6 incremental fixed costs per year: production $ 35,000 selling $ 45,000 if the company adds this new product, it expects the contribution margin of other product lines to drop by $18,500 per year. what is the lowest price the company could charge and still break-even on the new product? multiple choice $39.60 $51.90 $40.60 $55.60
The lowest price the company could charge and still break-even on the new product is C. 40.60$.
Hence, option c. is the right choice.
Which firm were you referring to?A group of people can get together to create a corporation, which is a legal body used to conduct business and run industrial or commercial enterprises. According to the corporate legislation of its jurisdiction, a corporation may be set up in a variety of ways for tax and financial liability reasons.
An organisation type is what?The sole proprietorship, partnership, corporation, and S corporation are the four types of businesses that are most prevalent. According to state law, businesses may be organised as Limited Liability Companies (LLCs). The decision of a corporate structure is influenced by legal and tax factors.
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Restex has a debt-equity ratio of 0.72, an equity cost of capital of 15%, and a debt cost of capital of 8%. Restex's corporate tax rate is 38%, and its market capitalization is $185 million. a. If Restex's free cash flow is expected to be $10 million one year from now and will grow at a constant rate, what expected future growth rate is consistent with Restex's current market value? b. Estimate the value of Restex's interest tax shield. a. If Restex's free cash flow is expected to be $10 million one year from now and will grow at a constant rate, what expected future growth rate is consistent with Restex's current market value? If Restex's free cash flow is expected to be $10 million in one year, the expected future growth rate is ____%. (Round to two decimal places.) b. Estimate the value of Restex's interest tax shield. Interest tax shield value is $____million. (Round to the nearest million.)
9.46% is the predicted growth rate, in line with Restex's current market value.
The interest tax shield for Restex is worth $8 million (rounded to the nearest million).
a. To determine the expected future growth rate, we can use the Gordon growth model:
Market value = Free cash flow / (Cost of equity - Growth rate)
Rearranging the equation, we get:
Growth rate = Cost of equity - Free cash flow / Market value
Substituting the given values, we get:
Growth rate = 15% - $10 million / $185 million
Growth rate = 9.46%
Therefore, the expected future growth rate consistent with Restex's current market value is 9.46%.
b. The value of Restex's interest tax shield can be calculated using the formula:
Value of interest tax shield = Debt * Cost of debt * (1 - Tax rate)
Substituting the given values, we get:
Value of interest tax shield = 0.72 * $185 million * 8% * (1 - 38%)
Value of interest tax shield = $8.16 million
Therefore, the value of Restex's interest tax shield is $8 million (rounded to the nearest million).
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. Buskirk Construction buys on terms of 2/10, net 50 days. It does not take discounts, and it typically pays on time, 60 days after the invoice date. Net purchases amount to $420,000 per year. On average, how much "free" trade credit does the firm receive during the year? (Assume a 365-day year, and note that purchases are net of discounts.) a. $11,507 b. $12,329 c. $13,389 d. $14,408 e. $15,479
The firm receives free trade credit of $12,329 during the year.
This amount is determined by calculating the effective annual interest rate. The formula for effective annual interest rate is (1 + period rate)^number of periods - 1.
Trade credit terms of 2/10, net 50 is equal to a period rate of 0.2/50 = 0.004. The effective annual interest rate is (1 + 0.004)^365 - 1 = 0.1232 or 12.32%.
Therefore, the amount of free trade credit is $420,000*12.32% = $51,744. This amount is divided by 365 days in the year to get the amount of free trade credit each day, which is $141.81. Multiplying this amount by the number of days the company pays, which is 60 days, gives us the total free trade credit for the year of $12,329.
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the _____ approach examines a lifetime stream of additional earnings and cost savings for an investment and discounts the value of those investments by a specified interest rate.
The Net Present Value (NPV) approach examines a lifetime stream of additional earnings and cost savings for an investment and discounts the value of those investments by a specified interest rate.
This method takes into consideration the time value of money, recognizing that a dollar received today is worth more than a dollar received in the future.
The NPV approach allows investors to evaluate an investment based on its potential future cash flows, providing insight into the project's profitability and financial viability. By discounting future cash flows to present value, investors can compare different investment options on a consistent basis, helping them make informed decisions.
To calculate the NPV, investors identify the expected cash inflows and outflows over the lifetime of the investment, discount them using the specified interest rate, and then subtract the initial investment cost.
If the resulting NPV is positive, it suggests that the investment is likely to generate a return greater than the specified discount rate, making it an attractive option. Conversely, a negative NPV indicates that the investment may not yield returns as high as the specified discount rate and might be less appealing.
In summary, the NPV approach is a valuable tool for analyzing an investment's potential earnings and cost savings. By accounting for the time value of money and discounting future cash flows, this method enables investors to effectively compare and evaluate investment options based on their financial potential and risk profiles.
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