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4-15Find the interest rate (or rates of return) in each of the following situations. a. You borrow $700 and promise to pay back $749 at the end of 1 year. b. You lend $700 and receive a promise to be paid $749 at the end of 1 year. c. You borrow $85,000 and promise to pay back $201,229 at the end of 10 years. d. You borrow $9,000 and promise to make payments of $2,684.80 at the end of each of the next 5 years.4-20Set up an amortization schedule for a $25,000 loan to be repaid in equal installments at the end of each of the next 5 years. The interest rate is 10%.b. How large must each annual payment be if the loan is for $50,000? Assume that the interest rate remains at 10% and that the loan is still paid off over 5 years.c. How large must each payment be if the loan is for $50,000, the interest rate is 10%, and the loan is paid off in equal installments at the end of each of the next 10 years? This loan is for the same amount as the loan in part b, but the payments are spread out over twice as many periods. Why are these payments not half as large as the payments on the loan in part b?4.35Start with the partial model in the file Ch04 P35 Build a Model.xls from thetextbook’s Web site. Answer the following questions, using a spreadsheet model to do the calculations.a. Find the FV of $1,000 invested to earn 10% annually 5 years from now. Answerthis question first by using a math formula and then by using the Excel functionwizard.b. Now create a table that shows the FV at 0%, 5%, and 20% for 0, 1, 2, 3, 4, and 5years. Then create a graph with years on the horizontal axis and FV on the verticalaxis to display your results.c. Find the PV of $1,000 due in 5 years if the discount rate is 10% per year. Again,first work the problem with a formula and then by using the function wizard.d. A security has a cost of $1,000 and will return $2,000 after 5 years. What rate ofreturn does the security provide?e. Suppose California’s population is 30 million people and its population is expectedto grow by 2% per year. How long would it take for the population to double?f. Find the PV of an ordinary annuity that pays $1,000 at the end of each of the next5 years if the interest rate is 15%. Then find the FV of that same annuity.g. How would the PV and FV of the above annuity change if it were an annuity duerather than an ordinary annuity?h. What would the FV and PV for parts a and c be if the interest rate were 10% withsemiannual compounding rather than 10% with annual compounding?

 

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I will pay for the following essay Global Society. The essay is to be 4 pages with three to five sources, with in-text citations and a reference page.

The country has many rivers with the largest being the Guden, the Stor, the Varde and the Skjern. Major islands in Denmark are Zealand, Fyn, Lolland and Amager. The country is low-lying with its land mainly covered with glacial moraine deposits. In between the hills, there are extensive level plains that were created as a result of melt water that was washed away from glaciers deposited sand. Mainly, the densest settlements are on the heath-land plains. One of the most important geographical divisions of the country is the boundary line that is between the sandy West Jutland and loam plains that are located in Eastern and Northern Denmark (Encyclopaedia of Nations). Denmark’s climatic conditions are temperate. Days are mainly humid and overcast. During winters the weather is mild and windy while summers are cool. The average temperature of the country is 0°C (32°F) in the month of February, which is the coldest, and 17°C (63°F) in the month of July, which is the warmest of all. Rainfall is evenly distributed throughout the year, with annual average rainfall amounting to 61cm (24 inches) (Encyclopaedia of Nations).

 

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Consumers in aquatic ecosystems depend on producers for nutrition.

a. Explain the difference between gross and net primary productivity.

b. Describe a method to determine net and gross primary productivity in a freshwater pond over a 24-hour period. 

In an experiment, net primary productivity was measured, in the early spring, for water samples taken from different depths of a freshwater pond in a temperate deciduous forest.

c. Explain the data presented by the graph, including a description of the relative rates of metabolic processes occurring at different depths of the pond.

d. Describe how the relationship between net primary productivity and depth would be expected to differ if new data were collected in midsummer from the same pond. Explain your prediction.

NET PRIMARY PRODUCTIVITY’T IN A FRESHWATERPOND ECOSYSTEM DURING SPRINGNet Primary ProductivityO10 20 30140Depth of Water ( meters )

 

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write my assignment 24163

 Question A you only need to solve the question 5,6 and 7, and the deadline is tomorrow.The deadline of question B have three days.Question ACarbon dioxide (CO2) is emitted when drivers use petrol to power their cars. CO2 emis- sions are a negative externality of petrol use, as they contribute to global warming. One way to correct this market failure is to levy a corrective tax (also known as a Pigovian tax) on petrol.Suppose that Sally has an income of $324 per week. Sally’s utility is given by the function U (x, y) = x + 20√y, where x is the quantity of petrol (measured in litres), and y is the quantity of the composite good. The marginal utilities for this function are,10 MUx=1 and MUy=√y.Initially, the price of petrol is Px = $1.5 per litre. The price of the composite good is Py = $1 per unit.Question 1: Find Sally’s optimum consumption basket. What level of utility does Sally receive from this basket? (4 Marks)Question 2: Illustrate your solution to question 1 on a graph. Your graph should have petrol on the horizontal axis, and the composite good on the vertical axis. Be sure to show the budget line, the optimum consumption basket and the indifference curve that passes through the optimum. (2 Marks)Question 3: Now suppose that the government places a tax on petrol, raising the price to Px = $2 per litre. How does the tax alter Sally’s behaviour and utility? (4 Marks)Question 4: Add your solution to question 3, to your graph from question 2. Once again, show the budget line, the optimum consumption basket and the indifference curve that passes through the optimum. (2 Marks)Question 5: How much compensation would Sally need to receive after the tax is im- posed, to restore her original level of utility? How much petrol would Sally consume if she received this compensation? (4 Marks)Question 6: What are the income and substitution effects of the tax? (2 Marks)Question 7: With reference to the income and substitution effects you calculated in question 6 briefly explain how providing compensation to Sally, as in question 5, effects the efficacy of the corrective tax? (2 Marks)Question B

 

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