FY21_Q3_Apple.pdf file provides Apple’s third quarter (Q3) financial information in 2021 and 2020. Apple’s Q3 refers to the period from (around) the end of March to (around) the end of June (In the pdf file, “Three Months Ended” refers to this period). Its fiscal year starts from around the end of September. Assume that the financial performance data regarding assets are based on average values. Also assume one quarter (or 3 months) consists of 90 days.

If necessary, use the following formulas:

Return on Assets = Net Income / Total Assets

Profit margin = Net Income / Net sales

Based on Q3 financial information (between the end of March and the end of June) of years 2020 and 2021, fill in all the blanks of Q2.xlsx file. (30 pts)

Compare Apple’s ROAs, ROEs, and profit margins in 2020 and 2021. (10 pts)

Compare Apple’s APTs, ARTs, INVTs, and C2C cycles (in days) in 2020 and 2021. (10 pts)

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## Given the utility function U(x?, x2) = (x?)¹/² 1/3×2. 100, and prices 1.

Question: Given the utility function U(x?, x2) = (x?)¹/² 1/3×2. 100, and prices 1. Compute the optimal bundle when income is equal to m = are p? = 5 and p2 = 10 (10 points). 2. Compute the income and substitution effects (à la Slutsky) for good 1 when its price rises to p? 10 (10 points). =Show transcribed image textU= (x1)1/2 (1/2)(x2) 1. Budget line: 5×1 10×2= 100 MUx1= (1/2)x1-1/2 MUx2= (1/2) MRS= MUx1/MUx2= 1/x11/2 P1/P2= 5/10= 1/2 For optimal bundle: MRS= P1/P2 1/x11/2…View the full answerTranscribed image text: Given the utility function U(x?, x2) = (x?)¹/² 1/3×2. 100, and prices 1. Compute the optimal bundle when income is equal to m = are p? = 5 and p2 = 10 (10 points). 2. Compute the income and substitution effects (à la Slutsky) for good 1 when its price rises to p? 10 (10 points). =

## Exercise 2 (20 points) Consider a market in which firms compete according to the

Question: Exercise 2 (20 points) Consider a market in which firms compete according to the Bertrand model. Their cost functions are given by c?(y?) = 4y? and c?(y2) = 3y2. 1. Determine the quantities produced by firm 1 and 2 and the equilibrium price when the demand function is given by Y 10. (10 points) = 3 2. How does your answer change if, now, firm 1 is asSee the answerSee the answerSee the answer done loadingShow transcribed image textTranscribed image text: Exercise 2 (20 points) Consider a market in which firms compete according to the Bertrand model. Their cost functions are given by c?(y?) = 4y? and c?(y2) = 3y2. 1. Determine the quantities produced by firm 1 and 2 and the equilibrium price when the demand function is given by Y 10. (10 points) = 3 2. How does your answer change if, now, firm 1 is as efficient as firm 2, i.e. C? (y?) = 3y?? Comment your results (10 points)

## Exercise 3 (12 points) A game has two players, each with two possible strategies.

Management Assignment Help Question: Exercise 3 (12 points) A game has two players, each with two possible strategies. One strategy is Cooperate, the other is Defect. Each player writes on a piece of paper either a C for cooperate or a D for defect. If both players write C, they each get the payoff T. If both players write D, they each get the payoff S. If one player writes C and the otherSee the answerSee the answerSee the answer done loadingShow transcribed image text1) Cooperate( Player 1) Defect ( Player 1) Cooperate ( Player 2) T – 15 Defect (…View the full answerTranscribed image text: Exercise 3 (12 points) A game has two players, each with two possible strategies. One strategy is Cooperate, the other is Defect. Each player writes on a piece of paper either a C for cooperate or a D for defect. If both players write C, they each get the payoff T. If both players write D, they each get the payoff S. If one player writes C and the other player writes D, the cooperating player gets a payoff of -15 and the defecting player gets a payoff of 110. (i) Write down the matrix of the game. (ii) Under which conditions, on S and T, will Defect be a dominant strategy for both players?

## the demand function of a good given by the ent relation 9=2p -0. S

Question: the demand function of a good given by the ent relation 9=2p -0. S of is a quantity is a demanded ea. Calculate the demand elasticity price and marginal revenue Answered p=9² The inverse demand function 13 The elasticity of demand is absolute term) is equall Ida## Exercise 4 (12 points) Consider a firm that has the following production function: Y

Question: Exercise 4 (12 points) Consider a firm that has the following production function: Y = min{x?, x2}. The inputs’ prices are w? = 4 and W? = 1/2. Compute the input demand functions and the total cost function.Show transcribed image texts…View the full answerTranscribed image text: Exercise 4 (12 points) Consider a firm that has the following production function: Y = min{x?, x2}. The inputs’ prices are w? = 4 and W? = 1/2. Compute the input demand functions and the total cost function.

## Question 4 (6 points) = Select one or more. Consider the following production function:

Question: Question 4 (6 points) = Select one or more. Consider the following production function: Y(x?, x2) (10×1 20×2)². This function implies that: a. the firm will utilize input 2 twice as much as input 1 b. input 1 is twice more productive as input 2 c. the technical rate of substitution between the two inputs is constant d. the firm will utilize input 1 twice asShow transcribed image text4) Let, the production function be: . By total differential: Along the production…View the full answerTranscribed image text: Question 4 (6 points) = Select one or more. Consider the following production function: Y(x?, x2) (10×1 20×2)². This function implies that: a. the firm will utilize input 2 twice as much as input 1 b. input 1 is twice more productive as input 2 c. the technical rate of substitution between the two inputs is constant d. the firm will utilize input 1 twice as much as input 2 e. none of the previous answers.

## Help Me In Editor Not Command Window

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3. What Assignment Help Sydney

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3. What is the value stored in luckyh’umber after these two statements execute? luckyNumher – 7; luehyNumber 4; 4. Assume apples currently has the value 5 and oranges the value 9. What is the value stored in apples after the following statement? apples = apples 1; 5. Assume apples currently has the value 5 and oranges the value 9. What is the value stored in apples after the following statements? apples = oranges; oranges = oranges 1; 6. Write a statement, ending with – 1;, that decreases the value stored in apples by 1. The output of the statement should be suppressed.

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## Question 1 (6 points) Select one or more. For a risk seeking individual: a.

Question: Question 1 (6 points) Select one or more. For a risk seeking individual: a. the utility of the expected value of a lottery is always higher than the expected utility of the same lottery b. the certainty equivalent is strictly higher than the expected value of the lottery c. the utility of the expected value of a lottery is always equal to the expectedShow transcribed image textThe correct option is (b) because in the case of a risk seeker person’s certainty equivalent is higher than the expected value of the lottery because a risk seeker prefers uncert…View the full answerTranscribed image text: Question 1 (6 points) Select one or more. For a risk seeking individual: a. the utility of the expected value of a lottery is always higher than the expected utility of the same lottery b. the certainty equivalent is strictly higher than the expected value of the lottery c. the utility of the expected value of a lottery is always equal to the expected utility of the same lottery d. the risk premium is null e. none of the previous statements is true

## Question 2 (6 points) Select one or more. In an intertemporal choice context, the

Question: Question 2 (6 points) Select one or more. In an intertemporal choice context, the agent’s preferences are defined by the following discounted utility function in present and future u (C?) consumption: U(C?, C?) = u(c?) with u’> 0 and u” < 0, and where p 1 p is the discount rate. Denote by r the prevailing market interest rate. Which of the followingSee the answerSee the answerSee the answer done loadingShow transcribed image textTranscribed image text: Question 2 (6 points) Select one or more. In an intertemporal choice context, the agent’s preferences are defined by the following discounted utility function in present and future u (C?) consumption: U(C?, C?) = u(c?) with u’> 0 and u” r, the agent is a lender c. If p >r, the agent is a borrower d. If p >r, c? < €? e. None of these answers is correct

explain The Ff.

1. What Is Your Problem All About?

2. Explain Write My Essay Help

Explain the ff.

1. What is your problem all about?

2. Explain the flow and concept of your program.

4. Why did you choose the problem?

5. Explain the user Interface Design.

6. Explain all the source codes.

public class Main { public static void main(String[] args) { int daysInMonth[] = { 31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31 }; String months[] = { “JANUARY”, “FEBRUARY”, “MARCH”, “APRIL”, “MAY”, “JUNE”, “JULY”, “AUGUST”, “SEPTEMBER”, “OCTOBER”, “NOVEMBER”, “DECEMBER” }; String days[] = { “SUN”, “MON”, “TUE”, “WED”, “THU”, “FRI”, “SAT” }; int yy, mm, dd, startDay; Scanner sc = new Scanner(System.in); System.out.print(“Enter the year : “); yy = sc.nextInt(); System.out.print(“Enter month : “); mm = sc.nextInt(); // Checking whether it is a leap year or not if ((yy % 4 == 0

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