Suppose you win a raffle held at a county fair and are given the choice between two different ways to be paid. You can either accept the money in a lump sum immediately or in a series of payments over time. If you choose the lump sum payout, you receive $2,950 today. If you choose to collect payments over time, you receive three payments: $1,000 today, $1,000 1 year from today, and $1,000 2 years from today. At an interest rate of 10% per year, the winner would be better off accepting the present value. At an interest rate of 12% per year, the winner would be better off accepting the value. since that choice has the greater , since it has the greater present A couple years after you win the raffle, you and your friend are back at the same event. This time, your friend gets lucky and wins the contest, and you both realize the payout schemes are the same as they were back when you won. They now face the decision between collecting their prize as a lump sum or as a series of payments over time. Based on your experience, which piece of advice will be most helpful to your friend?

Suppose you win a raffle held at a county fair and are given the choice between two different ways to be paid. You can either accept the money in a lump sum immediately or in a series of payments over time. If you choose the lump sum payout, you receive $2,950 today. If you choose to collect payments over time, you receive three payments: $1,000 today, $1,000 1 year from today, and $1,000 2 years from today. At an interest rate of 10% per year, the winner would be better off accepting the present value. At an interest rate of 12% per year, the winner would be better off accepting the value. since that choice has the greater , since it has the greater present A couple years after you win the raffle, you and your friend are back at the same event. This time, your friend gets lucky and wins the contest, and you both realize the payout schemes are the same as they were back when you won. They now face the decision between collecting their prize as a lump sum or as a series of payments over time. Based on your experience, which piece of advice will be most helpful to your friend?

Economics Today and Tomorrow, Student Edition

1st Edition

ISBN:9780078747663

Author:McGraw-Hill

Publisher:McGraw-Hill

Chapter6: Saving And Investing

Section6.1: Why Save?

Problem 6R

See similar textbooks

Similar questions

How long it take money to triple if it earns 6% compounded continuously
A person borrowed $200 for one month and paid $30 in interest. However, she did not know whether the interest was simple or compounded monthly. How much does she need to pay back if this loan is not paid off for 1 year. What is the annual interest rate for each situation? Calculate for both the annual simple and the compound rates.
How quickly will 500$ will grow to 2000$ pesos if interest is 5% compounded quarterly?
How long will it take GH¢2,000 to accumulate GH¢800 interest at 10% compounded quarterly?
ou decided to go and apply for a credit card at your local financial institution.The Prime rate currently announced on June 1 was 3.25%. You have goodcredit history and a FICO score of 700. The lowest rate that they can offer toindividuals is a 18.99% APR for a credit card that gives cashback on purchasesand rewards. You were offered 21.99% APR for the credit card. How did thelender determine or calculate what rate they should offer you?
Please give me the exact solution of problem below You have $25,000 in an account that pays 6% interest compounded annually. You want to make equal annual withdrawals so that the money lasts 8 years exactly. (i) Find the amount of each withdrawal. (ii) Find the amount of each withdrawal if the money must last 12 years.
You have $1,000 that you plan to invest in a savings account. The bank offers an annual interest rate of 5%, compounded at different frequencies. Calculate the total amount you'll have after 3 years for each compounding frequency: annually, semi-annually, quarterly, and monthly.
Use interest tables. Suppose that $1,000 is invested for 4 years at an interest rate of 12%, compounded quarterly. How much will be in the account at the end of 4 years? Choose an answer by clicking on one of the letters below, or click on "Review topic" if needed. A F = $1,000 (F/P,12%,4) = $1,000 (1.574) = $1,574 B F = $1,000 (F/P,12%,16) = $1,000 (6.130) = $6,130 C F = $1,000 (F/P,3%,4) = $1,000 (1.126) = $1,126 D F = $1,000 (F/P,3%,16) = $1,000 (1.605) = $1,605
You deposit $200 each month into an account earning 5% interest compounded monthly. a) How much will you have in the account in 15 years? $ b) How much total money will you put into the account? $ c) How much total interest will you earn? $
At 10% compounded annually, how long will it take for money to double itself?
June has a small house, on a small street, in a small town. If she sells the house now, she will likely get $110, 000 for it. If she waits one year, she will probably receive more- say, $120,000. If she sells the house now, she can invest the money in a 1-year guaranteed growth bond that pays 8% annual interest, compounded monthly. What are the 2 options worth, and which should she choose?
a. How much will you have in an account after 25 years if you put $2000 per month in the account earns 9% compounded monthly? b. How much will you have after 25 years if you put $2000 per month in the account that instead earns 10% compounded monthly?