or each of the annual inflation rates given in the following table, first determine the new price of a football ticket, assuming it rises at the rate of flation. Then enter the corresponding purchasing power of Dalia's deposit after one year in the first row of the table for each inflation rate. Finally, nter the value for the real interest rate at each of the given inflation rates. lint: Round your answers in the first row down to the nearest football ticket. For example, if you find that the deposit will cover 20.7 football tickets, ou would round the purchasing power down to 20 football tickets under the assumption that Dalia will not buy seven-tenths of a football ticket. Annual Inflation Rate 0% 5% 10% Number of Tickets Dalia Can Purchase after One Year Real Interest Rate 210 5% % % When the rate of inflation is greater than the interest rate on Dalia's deposit, the purchasing power of her deposit over the

or each of the annual inflation rates given in the following table, first determine the new price of a football ticket, assuming it rises at the rate of flation. Then enter the corresponding purchasing power of Dalia's deposit after one year in the first row of the table for each inflation rate. Finally, nter the value for the real interest rate at each of the given inflation rates. lint: Round your answers in the first row down to the nearest football ticket. For example, if you find that the deposit will cover 20.7 football tickets, ou would round the purchasing power down to 20 football tickets under the assumption that Dalia will not buy seven-tenths of a football ticket. Annual Inflation Rate 0% 5% 10% Number of Tickets Dalia Can Purchase after One Year Real Interest Rate 210 5% % % When the rate of inflation is greater than the interest rate on Dalia's deposit, the purchasing power of her deposit over the

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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1. With an annual interest rate of 6%, an account earned $180 of simple interest in one year. How much money was originally deposited in the account. 2. If an investment of $2,000 accumulate $360 of interest in the account after 4 years, what was the annual simple interest rate on the savings account. 3. If a saving account of $7,000 accumulates $910 of interest in the account after 2 years, what was the annual simple interest rate on the savings account 4. All got a 6-month loan of $1200 At the end of 6 months, she received a $209 simple interest. What rate of interest did the he pay
udiasirois1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=7 -Sign- At will focus on these types of savings plans in this portion of the project. The Savings Plan formula is below: Y =_ APR= A = PMT- n = A = Note: This formula assumes that the payment period and compounding period are the same. For example, monthly payments would indicate monthly compounding. Let's work an example with the savings plan formula and the TVM calculator. Example 3 Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the account. The interest is compounded monthly. Historically, the account has earned 7% APR. How much will be in his account if she retires in 25 years? Fill out the value for each variable, and put a question mark for the value we need to solve for. PMT= $350 25 0.07 12 $283,525.09 ((1+ APR-1) (APR) PMT= regular payment amount (deposit) Y = number of years APR = annual percentage rate (written as a decimal) n = number of times the…
is based on the notion that a dollar paid in the future is less valuable than a dollar paid today. The present value of a loan in which $1000 is to be paid out a year from today with the interest rate equal to 1% is $. (Round your response to the neareast two decimal place) If a loan is paid after two years, and the amount $1000 is to be paid then with a corresponding 2% interest rate, the present value of the loan is $. (Round your response to the neareast two decimal place) Next 11:41 AM
Give typing answer with explanation and conclusion You have opened your own word-processing service. You bought a personal computer, and paid $5,000 for it. However, due to the cost changes in the computer industry, the current price of an equivalent machine is $2,500. You could sell any used machine for $1,000. If you were not word processing, you could earn $20,000 per year at an alternative job. Assume that the interest rate is 10%. You can also hire an assistant who can do everything that you can do for $20,000 per year (you would still continue to do word processing). One person using one computer can produce 11,000 typed pages per year, and the price per page for your service is $2. You are considering three options: (A) expand your business by hiring an assistant; (B) leave your business the way it is; (C) shut down. Fill in the Blank For Option B, economic profit is $_______.
Economics In 54 months time you expect a cash flow of $3 million. Calculate it’s present value (PV) given the 54-month interest rate is currently 4%, with a volatility of 120 basis points (bps). Explain, using equations with properly-defined mathematical notation, how to map this cash flow to vertices at 4 years and 5 years, in such a way that the volatility of the present value of the mapped cash flow remains at 120 bps. Suppose the 4-year rate has a volatility of 110 bps and the 5-year rate has a volatility of 150 bps, and their correlation is 0.9. How much should be mapped to each vertex. Give your answer in PV terms and round your answers to whole $ values.
1. How much is the total value of all these presents worth today?2. How much is the future value of all these presents at the end of 12 years?3. If Tita Rhea agrees to give her these amounts annually forever, how much is its total value worth today?4. If the presents are each made continuously throughout the year at a rate of P, multiply the present value in #7 by a suitable adjustment factor (d/δ) to determine its total present value. Type the resulting amount below.
It is likely that airplane tickets will increase 8% in each of the next 5 years. The cost of a plane ticket at the end of the first year will be 10622. How much money would need to be placed in a savings account now to have money to pay for a trip at the end of each year for the next 5 years? Assume the savings account pays 2% annual interest. Round your answer to 2 decimal places.
1. Future and present values Suppose a relative has promised to give you $1,000 as a wedding gift the day you get engaged. Assuming a constant interest rate of 5%, consider the present and future values of this gift, depending on when you become engaged. Complete the first row of the following table by determining the value of the gift in one and two years with interest if you become engaged today and save the money. Date Received Today In 1 year In 2 years Present Value (Dollars) 1,000.00 Value in One Year (Dollars) 1,000.00 Value in Two Years (Dollars) 1,000.00 Now complete the first column of the previous table by computing the present value of the gift if you get engaged in one year or two years. The present value of the gift is if you get engaged in one year than it is if you get engaged in two years.
Suppose a relative has promised to give you $1,000 as a wedding gift the day you get engaged. Assuming a constant interest rate of 5%, consider the present and future values of this gift, depending on when you become engaged. Complete the first row of the following table by determining the value of the gift in one and two years with interest if you become engaged today and save the money. Date Received Present Value Value in One Year Value in Two Years (Dollars) (Dollars) (Dollars) Today 1,000.00 In 1 year 1,000.00 In 2 years 1,000.00 Now complete the first column of the previous table by computing the present value of the gift if you get engaged in one year or two years. The present value of the gift is if you get engaged in two years than it is if you get engaged in one year.
2. My son's YouTube channel (ILYAD) is making around $1000 per year at the moment (assume payments at the end of each year). How much will he have in his RESP account 12 years from now if he keeps collecting money from YouTube? Let's assume his revenue remains the same for the next 4 years (starting today) then the revenue increases to $1500 per year, from year 4 to 8, and then it increases to $2000 per year for the remaining years. Consider 5% annual interest rate for this problem
14. When you complete your MBA, you will treat yourself to a new car. The car you want to buy costs $25,000 and you have enough to put 20% down in cash. You can take out a loan for the rest of the cost of the car. Calculate your monthly car payments assuming the auto finance department states that the annual interest rate on the car loan is 8% and you pay the loan over a 3-year period.
Problem 2 Suppose you purchased a house and took a 30 -year mortgage. The mortgage is unusual: you pay yearly, not monthly. The yearly payment is$17,000and the interest rate is4.2%. What is the amount of mortgage you took? (Round to two decimals.) Hint: find the PV of all the payments.