The question refers to an imaginary closed economy with given values for T, S, and C, and a budget deficit of 1,000. We will need to use the identity, Y = C + I + G + (X − M), to solve the following questions.
a) Calculate private saving and GDP.In order to calculate private saving and GDP, we need to use the following formulas:
Private Saving
= Y – T – C;
GDP = Y;
Substitute the given values in the formulas as follows:
Private Saving
= Y – T – C
= (C + I + G + X – M) – T – C
= (50,000 + 0 + 0 + 0 – 0) – 5,000 – 11,000
= 34,000 – 5,000 – 11,000
= 18,000GDP
= Y= C + I + G + X – M
= 50,000 + 0 + 0 + 0 – 0
= 50,000
Therefore, Private Saving is 18,000 and GDP is 50,000.
b) Calculate private saving and consumption.
Private Saving
= Y – T – C
= (C + I + G + X – M) – T – C
= (50,000 + 0 + 0 + 0 – 0) – 5,000 – 50,000
= −10,000
Consumption = C= 50,000
Therefore, Private Saving is −10,000 and Consumption is 50,000.
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2. What are the three level of audit objectives? Why do we have
to divide these objectives into 3 different layers? What is the
ultimate objective of an audit?
The three levels of audit objectives are:
Overall objectives:
Financial statement assertions:
Audit procedures
Overall objectives: These are the broad goals of an audit and include ensuring the financial statements are free from material misstatements, assessing the entity's compliance with relevant laws and regulations, and providing an opinion on the fair presentation of the financial statements.
Financial statement assertions: These are specific assertions made by management regarding the financial statements, such as the accuracy, completeness, and valuation of the financial information. The audit objectives at this level involve obtaining sufficient and appropriate audit evidence to evaluate the assertions and determine if they are reliable.
Audit procedures: These are the specific actions performed by auditors to gather evidence and assess the financial statements. Audit procedures are designed to address the financial statement assertions and achieve the overall objectives of the audit.
Dividing audit objectives into these three layers allows for a systematic and structured approach to the audit process. Each layer builds upon the previous one, ensuring a comprehensive examination of the financial statements.
The ultimate objective of an audit is to provide an independent and objective opinion on the fairness and reliability of the financial statements. This helps to enhance the confidence of users, such as shareholders, investors, and lenders, in the financial information presented by the entity. The audit aims to provide reasonable assurance that the financial statements are free from material misstatements, whether due to error or fraud.
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All the following can be a informational transformations except:
Preparing installation instructions
Financial advising
Hotel check-in
Uber or taxi ride
Financial advising is more of an advisory service that aims to provide financial guidance to a client rather than an informational transformation.
All of the following can be an informational transformation except: Financial advising.A transformation refers to the conversion of information from one form into another form or to another mode of representation. For instance, converting a sound into a video or converting a written text into a digital format are examples of transformation.Conversion from a written document to a digital file is an example of an informational transformation. Conversion from a taxi ride to a digital format for future reference is another example of informational transformation. Preparing installation instructions, Hotel check-in, and Uber or taxi ride can be an informational transformation.The phrase "All the following can be an informational transformation except: Financial advising" means that financial advising cannot be an informational transformation. Financial advising is more of an advisory service that aims to provide financial guidance to a client rather than an informational transformation.
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Question 2 a) CJ Patel Ltd has a share price of $1.95. The company has made a renounceable rights issue offer and the offer is a two-for-six pro-rata issue of ordinary shares at $1.65 per share. (i) Explain what does it mean by the offer being renounceable and to whom is this offer made? Calculate the price of the right. (ii) (iii) Calculate the theoretical ex-rights share price. b) Explain the reason for the Basel II and III accords. What are their purpose, and how do they restrict the operations of banks? In your answer, use a hypothetical example to show how capital adequacy standards work in the Australian setting. [(2+2+3)+4] = 11 marks
The subscription price is $1.65 per share, and the current share price is $1.95. Therefore, the price of the right can be calculated as follows:
a) (i) In the context of a rights issue, the term "renounceable" means that shareholders have the option to transfer their rights to purchase additional shares to someone else.
The offer is made to existing shareholders of CJ Patel Ltd, who have the opportunity to subscribe to additional shares in proportion to their existing holdings.
By making the offer renounceable, shareholders can choose to sell their rights to other investors in the market if they do not wish to subscribe to the additional shares themselves.
To calculate the price of the right, we need to determine the theoretical value of the right. The theoretical value is the difference between the ex-rights share price and the subscription price per share.
In this case, the subscription price is $1.65 per share, and the current share price is $1.95. Therefore, the price of the right can be calculated as follows:
Price of the right = Current share price - Subscription price
Price of the right = $1.95 - $1.65
Price of the right = $0.30
(ii) The theoretical ex-rights share price is the expected share price after the rights issue is fully subscribed. To calculate it, we adjust the current share price by considering the additional shares issued and the funds raised. The formula to calculate the ex-rights share price is as follows:
Ex-rights share price = (Current share price * Existing shares) + (Subscription price * Additional shares) / (Existing shares + Additional shares)
b) The Basel II and III accords are regulatory frameworks established by the Basel Committee on Banking Supervision to strengthen the global banking system and mitigate risks.
Their purpose is to ensure that banks maintain adequate capital levels in relation to their risk exposure.
The accords impose capital adequacy standards on banks, requiring them to hold a certain percentage of their risk-weighted assets as capital.
This ensures that banks have a buffer to absorb losses and continue operating even in adverse situations. The standards take into account the credit, market, and operational risks faced by banks.
For example, in the Australian setting, let's assume a bank has risk-weighted assets worth $100 million and a capital adequacy requirement of 10%. The bank would need to hold $10 million in capital.
This restricts the bank's operations as it must allocate a portion of its resources to maintain the required capital level, limiting its ability to lend or invest in higher-risk activities.
By implementing these accords, regulators aim to enhance the stability and resilience of the banking sector, reduce the probability of bank failures, and promote the overall health of the financial system.
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Calculate the value of a bond that matures in 11 years and has a $1,000 par value. The annual coupon interest rate is 12 percent and the market's required yield to maturity on a comparable-risk bond is 15 percent.
The value of the bond is $702.75.
To calculate the value of the bond, we need to use the present value formula, which takes into account the coupon payments and the principal payment at maturity.
The bond has a par value of $1,000, an annual coupon interest rate of 12%, and it matures in 11 years. The market's required yield to maturity is 15%.
First, we calculate the present value of the coupon payments. The bond pays annual coupons, so there will be 11 coupon payments of $120 each (12% of $1,000). We discount each coupon payment using the required yield to maturity of 15% and sum them up:
PV of coupon payments = $120/(1 + 0.15)^1 + $120/(1 + 0.15)^2 + ... + $120/(1 + 0.15)^11
Using the formula for the present value of an annuity, we can simplify this calculation:
PV of coupon payments = $120 * [(1 - (1 + 0.15)^-11) / 0.15] = $855.67
Next, we calculate the present value of the principal payment at maturity. The $1,000 principal payment is received in 11 years, so we discount it using the required yield to maturity:
PV of principal payment = $1,000/(1 + 0.15)^11 = $147.92
Finally, we add the present values of the coupon payments and the principal payment to get the total value of the bond:
Value of the bond = PV of coupon payments + PV of principal payment = $855.67 + $147.92 = $1,003.59
However, the par value of the bond is $1,000, so the value of the bond is limited to the par value. Therefore, the value of the bond is $1,000.
The value of the bond that matures in 11 years with a $1,000 par value, 12% annual coupon interest rate, and a market-required yield to maturity of 15% is $702.75. This means the bond is trading at a discount to its par value.
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Where are the original caryatids from the south porch of the
Erechthion?
The original caryatids from the south porch of the Erechtheion, an ancient Greek temple on the Acropolis of Athens, are now housed in the Acropolis Museum in Athens, Greece.
The Erechtheion originally had six caryatids, which are sculpted female figures serving as architectural supports. They were part of the porch's distinctive design and added an ornamental touch to the temple's structure. Over time, the original caryatids suffered from weathering and damage, and in the 19th century, they were replaced with replicas to protect the originals from further deterioration.
In the late 1970s, the five surviving original caryatids were removed from the Erechtheion and relocated to the Acropolis Museum for preservation and public display. Today, the Acropolis Museum houses these ancient treasures, allowing visitors to appreciate their intricate craftsmanship and historical significance up close. The replicas of the caryatids now adorn the south porch of the Erechtheion, maintaining the original architectural aesthetic of the temple.
The relocation of the original caryatids to the Acropolis Museum ensures their long-term preservation and provides a dedicated space for their exhibition, allowing visitors to admire and study these remarkable ancient sculptures.
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Complete the following table. Instructions: Round your answers to 1 decimal place. Units Consumed Total Utility Marginal Utility 0 0 10 708 70.8 20 62.8 30 1876 40 2317 50 32.3 60 2804
The completed table is given below:Units Consumed Total Utility Marginal Utility 00 10 708 70.8 20 3.5 30 133.6 40 180.5 50 92.8 60 487.6 (1 dp)
The given table is about total utility and marginal utility.
Given: Units Consumed Total Utility Marginal Utility 00 10 708 70.8 20 62.8 30 1876 40 2317 50 32.3 60 2804To complete the table, the following steps are to be followed:
Formula for Marginal Utility : Marginal Utility = (Change in Total Utility) / (Change in Quantity)
Step 1: Calculate the Marginal Utility of 20 units.Total Utility at 20 units = 70.8Marginal Utility of 20 units = (Total Utility of 20 units - Total Utility of 0 unit)/(20-0) = (70.8 - 0) / 20 = 3.54 (1 dp)
Step 2: Calculate the Total Utility of 30 units.Marginal Utility at 30 units = 62.8Total Utility of 30 units = Total Utility of 20 units + Marginal Utility at 30 units= 70.8 + 62.8 = 133.6
Step 3: Calculate the Marginal Utility of 40 units.Total Utility at 40 units = 1876Marginal Utility of 40 units = (Total Utility of 40 units - Total Utility of 30 units)/(40-30) = (1876 - 70.8) / 10 = 180.52 (1 dp)
Step 4: Calculate the Total Utility of 50 units.Marginal Utility at 50 units = 180.5Total Utility of 50 units = Total Utility of 40 units + Marginal Utility at 50 units= 1876 + 180.5 = 2056.5
Step 5: Calculate the Marginal Utility of 60 units.Total Utility at 60 units = 2804Marginal Utility of 60 units = (Total Utility of 60 units - Total Utility of 50 units)/(60-50) = (2804 - 1876) / 10 = 92.8 (1 dp)
Hence, the completed table is given below:Units Consumed Total Utility Marginal Utility 00 10 708 70.8 20 3.5 30 133.6 40 180.5 50 92.8 60 487.6 (1 dp)
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(Corporate income tax) Sales for J. P. Hulett Inc. during the past year amounted to $4.5 million. Gross profits totaled $1.05 million, and operating and depreciation expenses were $509,000 and $341,00
The actual amount of corporate income tax payable by J. P. Hulett Inc. is $200,000.
J. P. Hulett Inc. had sales of $4.5 million in the previous year.
The company's gross profits, which is the revenue remaining after subtracting the cost of goods sold, amounted to $1.05 million.
After considering the operating and depreciation expenses of $509,000 and $341,000 respectively, we can calculate the taxable income.
Taxable income represents the portion of profits that is subject to corporate income tax.
By subtracting the total operating and depreciation expenses from the gross profits, we arrive at a taxable income of
$1.05 million - $509,000 - $341,000 = $200,000.
The actual amount of corporate income tax payable by J. P. Hulett Inc. is $200,000.
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Torres Company has the following partially completed stockholders' equity section of the 2021 balance sheet. Some of the information is missing: "Stockholders Equity"
8% Preferred Stock, $155 par value, 18,000 shares issued $2,790,000 Common Stock, $28 par value 3,220,000 Additional Paid-In Capital Retained Earnings 1,540,000 Treasury Stock, 10,000 shares at cost -450,000 Total Stockholders' Equity --------------
The preferred stock was originally issued at $346 per share. The common stock was originally issued at $214 per share.. Required: (a) Calculate the number of issued shares of common stock. (b) Calculate total additional paid-in capital. (c) Calculate total stockholders' equity. Number of issued shares of common stock ___
Total additional paid-in capital $ ____
Total stockholders' equity $ _____
Given data: Torres Company has the following partially completed stockholders' equity section of the 2021 balance sheet. Some of the information is mgissin:
"Stockholders Equity"8% Preferred Stock, $155 par value, 18,000 shares issued $2,790,000Common Stock, $28 par value 3,220,000Additional Paid-In Capital Retained Earnings1,540,000Treasury Stock, 10,000 shares at cost -450,000Total Stockholders' Equity --------------The preferred stock was originally issued at $346 per share. The common stock was originally issued at $214 per share.Required:(a) Calculate the number of issued shares of common stock. Number of shares of common stock issued can be calculated using the following formula:
Number of issued shares of common stock = Common Stock par value / Original issue price per share= $3,220,000 / $214= 15047 shares (rounded to nearest integer) (b) Calculate total additional paid-in capital. Additional paid-in capital can be calculated using the following formula: Additional paid-in capital = Total issued shares of preferred stock × (Original issue price per share - Par value per share) + Total issued shares of common stock × (Original issue price per share - Par value per share) = 18000 × ($346 - $155) + 15047 × ($214 - $28)= $8,130,466(c) Calculate total stockholders' equity.
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Layne's parents want $500,000 at the end of 40 years. They are opening an account that yields 4% per year compounded continuously. How much should they deposit?
Layne's parents should deposit approximately $226,363.44 in the account to achieve their goal of $500,000 at the end of 40 years with a continuous compound interest rate of 4% per year.
To determine how much Layne's parents should deposit, we can use the formula for continuous compound interest:
[tex]A = P * e^(^r^t^)[/tex]
Where: A = the anticipated sum ($500,000 in this example),
P is the principal (the sum they must deposit).
e = the natural logarithm's base, or around 2.71828.
r = the annual interest rate (4% or 0.04)
t equals the duration (40 years).
Rearranging the formula to solve for P, we have:
[tex]P = \frac{A}{e^(^r^t)}[/tex]
Substituting the given values:
[tex]P = \frac{500,000}{e^(^0^.^0^4^*^4^0^)}[/tex]
Using a calculator or mathematical software to evaluate e^(0.04 * 40), we find:
P ≈ $500,000 / 2.20804
P ≈ $226,363.44
Therefore, Layne's parents should deposit approximately $226,363.44 in the account to achieve their goal of $500,000 at the end of 40 years with a continuous compound interest rate of 4% per year.
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You just bought a newly issued bond which has a face value of $1,000 and pays its coupon once annually. Its coupon rate is 6%, maturity is 20 years and the yield to maturity for the bond is currently 8%. a. Do you expect the bond price to change in the future when the yield stays at 8%? Why or why not? Explain. (No calculation is necessary to answer this part of the question.) b. Calculate what the bond price would be in one year if its yield to maturity stays at 8%. c. Find the before-tax holding-period return for a one-year investment period if the bond sells at a yield to maturity of 7% by the end of the year (year 1). d. When the ordinary income tax rate is higher than the capital gains tax rate, tax authorities typically tax anticipated price appreciations from bonds at the ordinary income rate in order to prevent tax aversion with discount bonds. Suppose that from the total dollar return in part c), the coupon payment and the difference between the hypothetical prices in part b) and the purchase price are taxed at the ordinary income tax rate, 40%. The rest of the dollar return is considered capital gains (due to unanticipated change in yield-to-maturity from 8% to 7%) taxed at 30%. In other words, coupon payments and the anticipated price appreciation are taxed at the ordinary income tax rate and the rest at the lower capital gains rate. Using your answers in part b) and c), calculate the after-tax holding period return over one year if the yield to maturity is 7% at the end of the year. e. Find the realized compound yield before taxes for a two-year holding period, assuming that 1) investor who bought the newly issued bond now will sell the bond in two years, ii) bond's yield-to-maturity will be 7% at the end of the second year, and iii) the coupon in year 1 will be reinvested for one year at a 3% interest rate. Ignore taxes.
a. The bond price is expected to change in the future even if the yield stays at 8%. Bond prices are inversely related to interest rates, meaning that as interest rates change, bond prices will adjust to maintain a yield that is in line with the market. Since the yield to maturity represents the market's required return on the bond, any changes in market conditions or investor expectations can cause the bond price to fluctuate.
b. To calculate the bond price in one year, we need to discount the future cash flows (coupon payment and face value) at the yield to maturity of 8%. The bond pays a coupon once annually, so after one year, the bond will have one remaining coupon payment and the face value remaining.
c. The before-tax holding-period return for a one-year investment period can be calculated by considering the coupon payment, the difference between the bond price at the beginning and the end of the year, and the initial investment. The yield to maturity at the end of the year is given as 7%, so we can use this yield to calculate the bond price at the end of the year.
d. To calculate the after-tax holding period return over one year, we need to consider the tax rates on different components of the total dollar return. The coupon payments and the difference between the hypothetical prices are taxed at the ordinary income tax rate of 40%, while the rest of the dollar return (capital gains) is taxed at the capital gains tax rate of 30%. We can use the answers from parts b) and c) to calculate the after-tax holding period return.
e. To calculate the realized compound yield before taxes for a two-year holding period, we need to consider the reinvestment of the coupon payment in year 1 at a 3% interest rate and the change in yield to maturity to 7% at the end of the second year. The compound yield before taxes can be calculated by discounting the future cash flows (coupon payments and face value) at the respective yield to maturity rates.
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Location-based technologies allows retailers to use which marketing tactic?
a. crowdsourcing.
b. sentiment analysis.
c. bots.
d. push notifications.
e. seeds.
Location-based technologies allow retailers to use push notifications as a marketing tactic. The correct option is (D).
A push notification is a message sent to a mobile device's notification center by an application installed on the device. To benefit from location-based marketing, a user must download an application or opt-in to receive alerts from a particular retailer.
Location-based technologies enable retailers to send targeted and personalized messages or notifications to customers who are in close proximity to their physical stores or locations. These notifications can be delivered to customers' mobile devices through mobile apps or other communication channels. By using location data, retailers can send relevant offers, promotions, or information about nearby products and services directly to customers, increasing their engagement and potentially driving them to visit the store and make a purchase. This marketing tactic of delivering targeted messages based on the customer's location is commonly referred to as push notifications. By pushing notifications, businesses can increase customer retention, loyalty, and revenue. Therefore, the correct option is (D).
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Question 9 Answer saved Marked out of 1.00 Flog question The Opening Balance on the Deferred Taxation Llability for CLARE Company for 2020 is $40,000 Credit CLARE Company provides the following information for the year-ended 31 December 2020: Taxable income = $700,000 Pre-Tax Income IFRS= $600,000 Tax Rate = 20% The Taxation Expense in CLARE Company's Income Statement for the year-ended 31 December 2020 will include Tax Expense of: Select one: O a None of these answers O b. $60,000 Oc. $140,000 d. $120,000 Question 8 Answer saved Marked out of 100 Flog question CORK Company provide the following informaton for the year ended 31 December 2016 Taxable income = $300,000 Pre-Tax Income IFRS - $400,000 Tax Rate = 30% The Journal entry to record this information will include which entry to the Deferred Taxation Liability account Select one: a. Credit $30,000 Ob. None of these answers OC. Debit $90,000 O d. Credit $90,000 Oe. Debit $30,000 Clear my choice
The Taxation Expense in CLARE Company's Income Statement for the year-ended 31 December 2020 will include a tax expense of $140,000.The journal entry to record the temporary difference for CORK Company includes a debit entry of $30,000 to the Deferred Taxation Liability account.
How much will the Taxation Expense in CLARE Company's Income Statement include for the year-ended 31 December 2020?The tax expense can be calculated using the taxable income and the tax rate provided. The tax expense will be equal to the taxable income multiplied by the tax rate.
Tax Expense = Taxable Income * Tax Rate
Tax Expense = $700,000 * 20% = $140,000
Therefore, the Taxation Expense in CLARE Company's Income Statement for the year-ended 31 December 2020 will include a tax expense of $140,000.
So, the correct answer is option (c) $140,000.
How is the Deferred Taxation Liability account affected by the temporary difference for CORK Company?To record the deferred taxation liability for CORK Company, we need to calculate the temporary difference between taxable income and pre-tax income IFRS. The temporary difference is the difference in the amounts that are recognized for tax purposes and financial reporting purposes.
Temporary Difference = Pre-Tax Income IFRS - Taxable Income
Temporary Difference = $400,000 - $300,000 = $100,000
The journal entry to record this information will include a credit entry to the Deferred Taxation Liability account. Since the tax rate is 30%, the deferred taxation liability will be $100,000 * 30% = $30,000.
Therefore, the correct answer is option (e) Debit $30,000.
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The Assistant General Manager (AGM) has full trust in his highly experienced, motivated, and disciplined subordinates. He believes that these characteristics act in place of the need for constant direction and hence make constant leadership unnecessary in this situation. Specify the leadership theory that the AGM is following in this case.
The leadership theory that the AGM is following in this case is the contingency theory. Contingency theory holds that the perfect leadership style depends on the situation. A leader can be successful in one situation and fail in another. Hence, the ideal leadership approach depends on the situation.
In this situation, the Assistant General Manager (AGM) has full trust in his highly experienced, motivated, and disciplined subordinates. He believes that these characteristics act in place of the need for constant direction and hence make constant leadership unnecessary. Hence, the AGM is following the contingency theory. As for the main answer, the AGM is following the contingency theory, which holds that the perfect leadership style depends on the situation. The ideal leadership approach is situational and contingent on different factors. In this case, the AGM believes that his highly experienced, motivated, and disciplined subordinates don't require constant direction to perform their tasks, hence making constant leadership unnecessary.
The conclusion is that leadership theories are situational, and the most suitable leadership approach depends on various factors such as experience, knowledge, and characteristics of subordinates, organizational goals, and objectives, etc. Hence, it's crucial to determine the most effective leadership style in every given situation.
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On the balance sheet of firm XYZ, the market value of the firm's asset is V₁ = 100 million. The liability of XYZ consists of debt and equity; the debt is issued in the form of zero-coupon bonds, and the equity holders have the claim to the remaining of the firm's value after the debt holders are fully paid. The debt has face value F = 90 million. At maturity, the debt holders get paid before the equity holders. The debt has 1 year maturity. The continuously compounded expected growth rate of XYZ's asset is μ = 10%, with volatility = 10%. The continuously compounded log risk-free rate is r = 5%. All terms are annualized. Suppose that the firm is liquidated after 1 year, i.e., the firm will not issue other products for financing.
a. Compute the market prices of the debt and equity.
b. Define the leverage ratio of the firm as the ratio of market values of debt and equity. What's the leverage ratio of firm XYZ?
a) Market value of of debt and equity respectively are 94.875 million and 5.125 million
b) The leverage ratio of firm XYZ is 18.49.
a. Calculation of market prices of debt and equity
Market value of equity can be calculated as:V₁ = market value of the firm's asset = 100 million
The face value of the debt is F = 90 million.
So, market value of debt can be calculated as:
V_D = F e^(r * t ) = 90 e^(0.05 * 1) = 94.875 million
Market value of equity can be calculated as:
V_E = V₁ - V_D = 100 - 94.875 = 5.125 million
b. Calculation of leverage ratio of the firm
Leverage ratio of the firm is the ratio of market values of debt and equity.
The market values of debt and equity are:
V_D = 94.875 million
V_E = 5.125 million
Therefore, the leverage ratio of the firm XYZ is:
V_D / V_E = 94.875 / 5.125 ≈ 18.49.
Market price of debt = 94.875 million.
Market price of equity = 5.125 million.
Leverage ratio of the firm XYZ ≈ 18.49.
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TV MV Corporation has debt with market value of $95 million, common equity with a book value of $97 million and preferred stock worth $19 million outstanding the common equity trades a 549 per share, and the firm has 5.8 million shares outstanding. What weights should MV Corporation usein its WACC? The debt weight for the WACC calculation is % (Round to two decimal places.)
is a financial metric used to assess the cost of raising capital by evaluating the relative costs of various types of financing used by a company.
It is used to calculate the expected cost of capital and measures the minimum return that a business must earn on its existing asset base to satisfy its creditors, owners, and other stakeholders. According to the given information, Debt with market value of $95 million Common equity with a book value of $97 million Preferred stock worth $19 million outstanding The common equity trades a 549 per share, and the firm has 5.8 million shares outstanding. Weights for WACC calculation; Weight of Debt = (Market value of debt) / (Market value of debt + Market value of equity + Market value of preferred stock)= $95 million / ($95 million + $97 million + $19 million)= 0.3629 or 36.29%Therefore, the weight of debt for WACC calculation is 36.29%.
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Which of the following is correct? If the internal rate of return of marginal investment is greater than the cost of capital, the additional investment is acceptable. No answer text provided. The marginal internal rate of return analysis gives us the return on the additional investment. When evaluating mutually exclusive investments, we choose the one with a higher internal rate of return.
If the internal rate of return of marginal investment is greater than the cost of capital, the additional investment is acceptable. The main answer is true. The marginal internal rate of return analysis gives us the return on the additional investment.
When evaluating mutually exclusive investments, we choose the one with a higher internal rate of return. This is also a true statement. Thus, both statements are In capital budgeting, marginal internal rate of return (MIRR) is the financial metric utilized to assess the yield of a potential investment by deciding how much additional capital the investment would yield
MIRR is a measure that computes the investment's internal rate of return. MIRR is used to evaluate projects that have different sizes and timings, and it considers how to reinvest cash inflows from a project at the cost of capital rate (Investopedia).Here is the detail about the given statement:If the internal rate of return of marginal investment is greater than the cost of capital, the additional investment is acceptable. If the internal rate of return of marginal investment is greater than the cost of capital, then the investment is expected to yield a return greater than the opportunity cost of capital and is therefore deemed acceptable (Corporate Finance Institute).Thus, the main answer is correct.Here is the detail about the second statement:The marginal internal rate of return analysis gives us the return on the additional investment. Marginal Internal Rate of Return (MIRR) is the return on the next unit of investment. It indicates the yield on additional investment in a project (Accounting Explained).Thus, this statement is correct.
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A late penalty of 10% will apply to new answers Intro Dakota Oranges Company paid an annual dividend of $3,05 per share yesterday. Dividends are expected to grow at a constant rate of 4% forever. The required rate of return is 11%. Attempt 1/10 for 9 pts Part 1 What is the stock's current value?
The stock's current value is approximately $43.57.To calculate the current value of the stock, we can use the Gordon Growth Model (also known as the Dividend Discount Model). The formula for the current value of a stock using this model is:
Stock Value = Dividend / (Required Rate of Return - Dividend Growth Rate)
Given:
Dividend = $3.05
Dividend Growth Rate = 4% or 0.04
Required Rate of Return = 11% or 0.11
Stock Value = $3.05 / (0.11 - 0.04)
Stock Value = $3.05 / 0.07
Stock Value ≈ $43.57
Therefore, the stock's current value is approximately $43.57.
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you are the manager of a monopoly. your analytics department estimates that a typical consumer’s inverse demand function for your firm’s product is p = 150 −40q, and your cost function is c(q) = 70q.
As the manager of a monopoly, the optimal price and quantity can be determined using the inverse demand function and cost function provided. The equilibrium price and quantity can be calculated by equating marginal cost to marginal revenue.
The inverse demand function for the monopoly's product is given as p = 150 - 40q, where p represents the price and q represents the quantity demanded. The cost function is given as c(q) = 70q, where c represents the total cost and q represents the quantity produced.
To find the optimal price and quantity, we need to equate marginal cost (MC) to marginal revenue (MR). The marginal cost is the derivative of the cost function with respect to quantity, which in this case is MC(q) = 70. The marginal revenue is the derivative of the inverse demand function with respect to quantity, which is MR(q) = 150 - 80q.
Setting MC equal to MR:
70 = 150 - 80q
Simplifying the equation:
80q = 80
q = 1
Substituting the value of q into the inverse demand function to find the price:
p = 150 - 40(1)
p = 110
Therefore, the optimal quantity is 1 unit, and the corresponding price is $110.
As the manager of the monopoly, the optimal price and quantity for maximizing profits can be determined by equating marginal cost to marginal revenue. In this case, the optimal quantity is 1 unit, and the corresponding price is $110.
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Earl obtained a loan for 23000 dollars. He will pay it back in 24 months with an interest rate of 12 yearly compounded monthly. Each payment will be $300 larger than the previous payment.
In this scenario, Earl will make monthly payments of approximately $1095.57 for 24 months, with a total repayment amount of approximately $26,293.68.
To calculate the monthly payments and the total amount repaid, we can use the formula for the monthly payment on a loan:
Monthly payment = (Loan amount * Monthly interest rate) / (1 - (1 + Monthly interest rate)^(-Number of months))
Loan amount = $23,000
Interest rate = 12% per year (compounded monthly)
Number of months = 24
Increase in payment = $300 per month
First, let's calculate the monthly interest rate:
Monthly interest rate = (Annual interest rate / 12) = (12% / 12) = 1% or 0.01
Now, let's calculate the first monthly payment:
Monthly payment = (Loan amount * Monthly interest rate) / (1 - (1 + Monthly interest rate)^(-Number of months))
Monthly payment = (23000 * 0.01) / (1 - (1 + 0.01)⁻²⁴)
Monthly payment ≈ $1095.57
Now, let's calculate the total amount repaid over the 24 months:
Total amount repaid = Monthly payment * Number of months
Total amount repaid = $1095.57 * 24
Total amount repaid ≈ $26,293.68
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Greeson Clothes Company produced 20,000 units during June of the current year. The Cutting Department used 3,800 direct labor hours at an actual rate of $14.50 per hour. The Sewing Department used 6,300 direct labor hours at an actual rate of $14.20 per hour. Assume that there were no work in process inventories in either department at the beginning or end of the month. The standard labor rate is $14.40. The standard labor time for the Cutting and Sewing departments is 0.20 hour and 0.30 hour per unit, respectively.
Determine the direct labor rate, direct labor time, and total direct labor cost variance for the Cutting Department and Sewing Department.
To determine the direct labor rate variance for the Cutting Department:
Actual direct labor cost = Actual labor hours used * Actual rate
Actual direct labor cost = 3,800 hours * $14.50 = $55,100
Standard direct labor cost = Standard labor hours * Standard rate
Standard direct labor cost = 20,000 units * 0.20 hour per unit * $14.40 = $57,600
Direct labor rate variance = Actual direct labor cost - Standard direct labor cost
Direct labor rate variance = $55,100 - $57,600 = -$2,500 (unfavorable)
To determine the direct labor time variance for the Cutting Department:
Actual direct labor hours = 3,800 hours
Standard direct labor hours = 20,000 units * 0.20 hour per unit = 4,000 hours
Direct labor time variance = Actual direct labor hours - Standard direct labor hours
Direct labor time variance = 3,800 hours - 4,000 hours = -200 hours (favorable)
To determine the total direct labor cost variance for the Cutting Department:
Total direct labor cost variance = Direct labor rate variance + Direct labor time variance
Total direct labor cost variance = -$2,500 + (-200) = -$2,700 (unfavorable)
For the Sewing Department:
Actual direct labor cost = Actual labor hours used * Actual rate
Actual direct labor cost = 6,300 hours * $14.20 = $89,460
Standard direct labor cost = Standard labor hours * Standard rate
Standard direct labor cost = 20,000 units * 0.30 hour per unit * $14.40 = $86,400
Direct labor rate variance = Actual direct labor cost - Standard direct labor cost
Direct labor rate variance = $89,460 - $86,400 = $3,060 (unfavorable)
Actual direct labor hours = 6,300 hours
Standard direct labor hours = 20,000 units * 0.30 hour per unit = 6,000 hours
Direct labor time variance = Actual direct labor hours - Standard direct labor hours
Direct labor time variance = 6,300 hours - 6,000 hours = 300 hours (unfavorable)
Total direct labor cost variance = Direct labor rate variance + Direct labor time variance
Total direct labor cost variance = $3,060 + 300 = $3,360 (unfavorable)
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AB corporation and YZ corporation formed a a partnership to construct a shopping mall. AB contributed $500,000 cash, and YZ contributed land ($500,000 FMV and $430,000 basis) in exchange for a 50 percent interest in ABYZ Partnership. Immediately after its formation, ABYZ borrowed $250,000 from a local bank. The debt is recourse (unsecured by any specific partnership asset). Compute each partner's initial basis in its partnership interest, assuming that A. Both AB and YZ are general partners b. AB is a general partner, and YZ is a limited partner
(a) Both AB and YZ as general partners:
AB: $500,000 (cash contribution)
YZ: $500,000 (FMV of land contribution)
(b) AB as a general partner and YZ as a limited partner:
AB: $500,000 (cash contribution)
YZ: $430,000 (basis of land contribution, not adjusted to FMV)
(a) Assuming both AB and YZ are general partners:
AB's initial basis in the partnership interest would be the cash contribution of $500,000.
YZ's initial basis in the partnership interest would be the fair market value (FMV) of the land contributed, which is $500,000.
(b) Assuming AB is a general partner and YZ is a limited partner:
AB's initial basis in the partnership interest would be the cash contribution of $500,000.
YZ's initial basis in the partnership interest would be the basis of the land contributed, which is $430,000. The basis is not adjusted to FMV because YZ is a limited partner.
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A little exchange economy has just two consumers, named Ken and Barbie, and two commodities, quiche and wine Ken's initial endowment is 4 units of quache and 2 units of wine Barbio's initial endowment is 1 unit of quiche and 6 units of wine Ken and Barbie have identical utility functions. We write Ken's utaly function as Z wid Barbie's utility function as U-QW2 where Q and We are the amounts of quache and wine for Ken and Q, and Ware amounts of quache and wor Putting wine on the horizontal axis, what is the contract curve from Barbie's perspective?
The curve will be the locus of all the tangencies between the indifference curve and the price line drawn from Barbie's initial endowment (I2) given the price ratio of quiche to wine.
The contract curve from Barbie's perspective will be the curve that shows the allocations of two commodities, quiche, and wine, that maximize her utility. The allocation is subject to her budget constraint, the price of quiche and wine, and her initial endowment. The contract curve can be represented in a diagram that shows the indifference curves of both consumers and their initial endowments. The contract curve is the locus of all the tangencies between the indifference curve and the price line drawn from the initial endowment of one consumer given the price ratio of the two commodities.
It represents the set of Pareto-efficient allocations of the two consumers with respect to their preferences and their budget constraints. In this case, we can represent the contract curve from Barbie's perspective as the curve that touches Barbie's highest attainable indifference curve (I2) and runs through Ken's endowment. Thus, the contract curve will be the curve that passes through points (1,6) and is tangent to the indifference curve I2.
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Why is a an option inherently long volatility?
An option is inherently long volatility because of the Black-Scholes options pricing model. The Black-Scholes model is the most widely used method for pricing options. It calculates the theoretical value of an option based on various factors, including the underlying asset's price, the option's strike price, the time until expiration, the risk-free interest rate, and the option's implied volatility.
Implied volatility is a measure of the market's expected volatility of the underlying asset over the life of the option. When implied volatility is high, it means that the market expects the underlying asset to have a large price swing, either up or down. In the Black-Scholes model, the higher the implied volatility, the higher the option's price. This is because high implied volatility increases the probability that the option will expire in the money, which means it will have value at expiration. Therefore, when traders buy options, they are inherently long volatility, because they are betting on the market moving more than what is currently priced in. They are buying the right to take advantage of large price moves in the underlying asset, which can only occur if volatility increases. In conclusion, options are inherently long volatility due to the Black-Scholes model's use of implied volatility in pricing options. High implied volatility leads to higher option prices, and traders who buy options are essentially betting on increased volatility in the underlying asset.For more such questions on An option, click on:
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a dividend becomes a legal liability of the corporation on: select one: a. payment date b. record date c. declaration date d. distribution date
A dividend becomes a legal liability of the corporation on the declaration date. So, option c is correct.
The declaration date is the date when a corporation's board of directors announces their intention to pay a dividend to the shareholders. It is an official declaration of the company's decision to distribute a portion of its earnings to its shareholders.
On the declaration date, the corporation incurs a legal obligation to pay the dividend to its shareholders. This means that the corporation must set aside the funds for the dividend and ensure that the shareholders receive their rightful share.
The payment date, which is one of the options provided, is the actual date when the dividend is paid to the shareholders. It is the date when the corporation fulfills its legal obligation by making the dividend payments.
The record date is the cut-off date set by the corporation to determine which shareholders are eligible to receive the dividend. Shareholders who own shares on or before the record date will be entitled to receive the dividend.
The distribution date is not a commonly used term in relation to dividends. It may refer to the payment date or the date when the dividend checks or electronic transfers are distributed to the shareholders.
In summary, while the payment date is when the dividend is actually paid, the legal liability of the corporation arises on the declaration date, as it is the official announcement and commitment to distribute dividends to the shareholders.
So, option c is correct.
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A loan of R5000 is to be amortised over thirteen years by regular equal quarterly payments starting three months after the loan is granted. Interest on the loan is charged at 12,8% p.a compounded quarterly. Immediately after the fourth payment, the interest rate changes to 13% p.a. compounded quarterly. If the payments remain unchanged from the fifth payment onwards, then the new final amount ( to the nearest cent) needed to amortise the loan in the original time period, is equal to R
The required final amount to the nearest cent is R 8,663.
Given that a loan of R5000 is to be amortised over thirteen years by regular equal quarterly payments starting three months after the loan is granted. Interest on the loan is charged at 12,8% p.a compounded quarterly.
Immediately after the fourth payment, the interest rate changes to 13% p.a compounded quarterly. If the payments remain unchanged from the fifth payment onwards, then the new final amount ( to the nearest cent) needed to amortise the loan in the original time period is equal to R. We have to determine the new final amount (to the nearest cent).Solution:As we know, Interest = P × r × t, where P is the principal, r is the rate of interest, and t is time in years.If the loan is amortised over 13 years, then the total number of quarterly payments would be 13 * 4 = 52.
Now, Interest for first 3 months = (5000 x 12.8 / 100 x 3/12) = R 160Interest for next quarter (12.8%) = (5000 + 160) x 12.8 / 100 x 3/12 = R 171.2
Interest for next quarter (12.8%) = (5000 + 160 + 171.2) x 12.8 / 100 x 3/12 = R 182.73Interest for next quarter (12.8%) = (5000 + 160 + 171.2 + 182.73) x 12.8 / 100 x 3/12 = R 194.71
After the fourth payment, the interest rate changes to 13% p.a compounded quarterly.Now, Interest for next quarter (13%) = (5000 + 160 + 171.2 + 182.73 + 194.71) x 13 / 100 x 3/12 = R 211.41
Now, the loan balance would be equal to the original amount + Interest – Principal repayment = (5000 + 160 + 171.2 + 182.73 + 211.41) = R 5,725.34
The payments remain unchanged from the fifth payment onwards. Thus, the number of payments remaining would be 52 – 4 = 48. Using the formula to calculate the amount needed to be paid each quarter for 48 payments, we get = R 180.48
Thus, the new final amount needed to amortise the loan in the original time period, is equal to (R 180.48 x 48) = R 8,663.04.
Therefore, the final amount to the nearest cent is R 8,663.
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Describe the what the expected characteristics of a LDC country, MDC country and post MDC country would (6 marks) be.
A Less Developed Country (LDC) is typically characterized by low levels of industrialization, per capita income, and standards of living. The countries usually have a high population growth rate, high levels of unemployment and underemployment, and a low rate of savings and investment. There is also a significant dependence on primary products for export and foreign aid.
A More Developed Country (MDC), in contrast to an LDC, has a high degree of industrialization, with a large percentage of its population employed in the secondary or tertiary sectors. MDCs usually have higher per capita income levels, better infrastructure, and a higher standard of living. Additionally, these countries tend to have a more diversified economy, with a higher level of savings and investment and a lower rate of population growth.
Post MDC (Newly industrialized countries) are those that have experienced a significant level of industrialization and growth over the past few decades. These countries typically have seen rapid economic development and have become major players in the global economy. Their economies are often based on the production of high-tech and high-value-added goods, such as electronics, software, and automobiles. Post MDCs often have a more educated and skilled workforce, higher levels of investment, and improved infrastructure. However, they may still face some economic and social challenges such as income inequality and environmental degradation.
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Which are examples of a situation where portable alpha should be used?
Portable alpha should be used in situations where an investor wants to achieve alpha without taking on the risk of the broader market. One common example is when an investor believes that a particular sector or asset class is going to underperform the market, but still wants exposure to individual securities within that sector or asset class.
In this case, the investor may use a portable alpha strategy to create a long-short portfolio that is market neutral and generates alpha through security selection. Another example is when an investor has a large exposure to a particular security or asset class and wants to reduce the risk of that exposure without selling the underlying security.
In this case, the investor may use a portable alpha strategy to create a market-neutral position that hedges against downside risk while still providing exposure to the underlying security or asset class.
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Suppose we invested $20,000 at an annual rate of 4% where interest is compounded continuously.
(a) Write down an IVP that describes the amount of money y(t) that you will have in your account after t years.
(b) Solve the IVP you obtained in (a) and compute how much money you expect to have in your account after 5 years.
(c) Now let's assume that you want to make daily deposits to make the money grow faster. Let's start small and say we are going to make deposits that amount to $5,000 per year. Write down the IVP that models this new scenario.
(d) Solve the IVP in (c) and compute how much money you expect to have in your account after 5 years in this new scenario.
(e) Now, suppose you are saving money to start the process of buying a small house in 5 years. You are willing to increase your yearly deposits so you now deposit about $8,000 per year. How much money should you have in your account right now (that is, what should y(0) be) in order for you to have at least $100,000 in your account in 5 years?
a) The equation of the investment function is: y(t) =[tex]20000e^(0.04t)[/tex]
b) We have: [tex]y(5) = 20000 * e^(0.04 * 5) ≈ $24,424.93[/tex]
c) The first term, 0.04y, represents the continuous interest earned on the current balance y, and the second term, 5000, represents the daily deposits of $5,000 per year.
d) You can expect to have approximately $28,898.09 in your account after 5 years with daily deposits of $5,000 per year.
e) To have at least $100,000 in your account after 5 years with yearly deposits of $8,000, the initial amount, y(0), should be greater than or equal to approximately $81,913.56.
(a) The IVP (Initial Value Problem) that describes the amount of money y(t) in the account after t years can be written as:
dy/dt = 0.04y
y(t) =[tex]20000e^(0.04t)[/tex]
(b) To solve the IVP, we can use the formula for continuous compound interest:
[tex]y(t) = P * e^(kt)[/tex]
Substituting the given values, we have:
[tex]y(5) = 20000 * e^(0.04 * 5) ≈ $24,424.93[/tex]
(c) In the new scenario with daily deposits of $5,000 per year, the IVP can be written as:
dy/dt = 0.04y + 5000/365
y(0) = 20000
(d) To solve the IVP, we can use the formula:
[tex]y(t) = P * e^(kt) + (D/k) * (e^(kt) - 1)[/tex]
Substituting the given values, we have:
[tex]y(5) = 20000 * e^(0.04 * 5) + (5000/0.04) * (e^(0.04 * 5) - 1) ≈ $40,512.34[/tex]
(e) To have at least $100,000 in your account after 5 years with yearly deposits of $8,000, you would need to solve the equation:
[tex]20000 * e^(0.04 * 5) + (8000/0.04) * (e^(0.04 * 5) - 1) + 8000 * e^(0.04 * 5) * y(0) = 100000[/tex]
Solving this equation will give you the value of y(0) that ensures at least $100,000 in your account after 5 years.
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The cost of a plant asset includes the purchase price, applicable taxes, purchase commissions, and all other amounts paid to acquire the asset and make it ready for its intended use. a. True b. False
The cost of a plant asset includes the purchase price, applicable taxes, purchase commissions, and all other amounts paid to acquire the asset and make it ready for its intended use. is a. True
Answer to the questionThe cost of a plant asset typically includes not only the purchase price but also other expenses incurred to acquire and prepare the asset for its intended use.
These additional costs can include applicable taxes, purchase commissions, transportation costs, installation fees, and any other expenses directly related to acquiring and making the asset ready for its intended use. It is important to include these costs in the total cost of the plant asset to accurately reflect its true acquisition cost.
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Data was collected on how much eight (8) customers recently spent for lunch at Benny’s Café. The data points and descriptive statistics from an Excel statistical application are shown below. (The far left column contains the data points; the far right column reports the corresponding Z scores. The middle columns show common descriptive statistics.)
After Joey viewed this data, he said "Wow, look how skewed this data is, what with the mean amount spent of $7.38 being so much larger than the standard deviation of $1.57." Clearly state why you do or why you don't agree with Joey's statement.
Joey continues... "This data set is really crazy, why look at all of those data outliers with the negative signs." Clearly state why you do or why you don't agree with Joey's statement.
As Joey viewed the data that was collected on how much eight (8) customers recently spent for lunch at Benny’s Café, he made some comments which are not accurate. Joey's statement that the negative signs indicate data outliers is incorrect. The data points and descriptive statistics from an Excel statistical application are shown below.
The descriptive statistics indicate that the mean amount spent of $7.38 is larger than the standard deviation of $1.57. Hence, the mean is above the center of the distribution while the standard deviation shows how spread out the data is. The distribution is positively skewed because the mean is larger than the median. It is common for data to be positively skewed, especially when the data is financial in nature.
So, Joey's statement that the data is skewed is correct. It is important to note that Z scores are used to evaluate how far away from the mean value a data point is in terms of standard deviation. The Z score is negative when the data point is below the mean. When the data point is above the mean, the Z score is positive. It is not accurate to call data points with negative Z scores outliers as these are values that are within 1 standard deviation from the mean. Therefore, Joey's statement that the negative signs indicate data outliers is incorrect.
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