You have done the job substantially well so that your boss would like to offer you a present. He kindly gives you four options to choose. Using a discount rate of 4%, which option works best for you? Question 14 options: A single payment of $20,000 received in 3 years One payment of $25,000 immediately received today $8,000 per year for 3 years, with the first payment starting one year from now A growing perpetuity that pays $500 each year with the first payment starting two years from now. The perpetuity grows at a rate of 2% per year. All the presents stated are equally good!

You have done the job substantially well so that your boss would like to offer you a present. He kindly gives you four options to choose. Using a discount rate of 4%, which option works best for you? Question 14 options: A single payment of $20,000 received in 3 years One payment of $25,000 immediately received today $8,000 per year for 3 years, with the first payment starting one year from now A growing perpetuity that pays $500 each year with the first payment starting two years from now. The perpetuity grows at a rate of 2% per year. All the presents stated are equally good!

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Similar questions

You would like to save a million dollars by depositing $25,000 at the end of year into an account that pays 8% interest annually. How long will it take you to achieve your savings goal? Group of answer choices 18.65 years 12.35 years 20.0 years 40.00 years 37.04 years
You are considering a job that offers a starting bonus of $2,500, paid immediately, and an annual salary of $44,000, $47,000, and $50,000 for each of the next 3 years, respectively. One year the offer expires, you will receive a gratuity of $20,000. The annual salary is paid at the end of each year. What is this offer worth today at a discount rate of 5.6 percent?
A business acquaintance promises to deliver a $20 bill to you one year from today. How much should you be willing to pay today for this promise? A) Less than $20 B) More than $20 C) Exactly $20
Suppose you plan to retire in 40 years. If you make annual contributions of $12,000 into your retirement account for the first 8 years, and no more contributions to the account for the remaining 32 years. If the retirement account earns a fixed 6% annual interest, how much will you have at your retirement? Question 10 options: $739,166 $766,466 $793,766 $811,766 $829,766 $851,966
How much should you pay for the promise of $2,000 in 5 years? Assume you would like to earn 4.5% per year. Group of answer choices 1. $1,865 2. $2,000 3. $2,100 4. $1,605
Assume that you will have a 10-year, $20,000 loan to repay when you graduate from college next month. The loan, plus 10 percent annual interest on the unpaid balance, is to be repaid in 10 annual installments of $3,255 each, beginning one year after you graduate. You have accepted a well-paying job and are considering an early settlement of the entire unpaid balance in just three years (immediately after making the third annual payment of $3,255). Prepare an amortization schedule showing how much money you will need to save to pay the entire unpaid balance of your loan three years after your graduation. (Round your answers to the nearest dollar amount. Enter all amounts as positive numbers.) Interest Period Date of Graduation Year 1 Year 2 Year 3 Annual Payment Annual Interest Expense @10% a. Actual net-of-tax interest cost b. Effective interest rate Reduction in Unpaid Balance Unpaid Balance One of the advantages of borrowing is that interest is deductible for income tax purposes. a.…
Assume that you will have a 10-year, $10,000 loan to repay when you graduate from college next month. The loan, plus 8 percent annual interest on the unpaid balance, is to be repaid in 10 annual installments of $1,490 each, beginning one year after you graduate. You have accepted a wellpaying job and are considering an early settlement of the entire unpaid balance in just three years (immediately after making the third annual payment of $1,490). Prepare an amortization schedule showing how much money you will need to save to pay the entire unpaid balance of your loan three years after your graduation. (Round amounts to the nearest dollar.)
You want to purchase a new company car for employees to visit clients. If you purhcase the car for $60,000 with a loan that has an APR of 12% in which interest accrues monthly, what would you expect the monthly payments to be if the term of the loan is 5 years? $1,683 $572 $1,322 $1,000
Not sure where to start this one Suppose that you purchase a new home that costs $180,000. A local bank offers you a 3% fixed rate mortgage loan for 30 years. Also, you are required to make a 20% down payment immediately. a) Find your monthly payment. b) Find the interest amount and the principal amount in your first monthly payment. c) Find the total interest paid for 30 years.
You plan to invest $5,000 into an account. If you would like to have $10,000 in 15 years, what rate of return must you earn? Question 5 options: 6.02% 5.24% 4.73% 7.55% 7.11%
You will be earning $1,200 in salary every month, if you decide to put half of that in your savings account that pays you 6% in interest, how much will you have saved up after 11 years? Select one: a.$290,860.98 b.$111,793.58 O c.$231,793.58 d.$463,587.15
Catherine Dohanyos plans to retire in 20 years. She will make 20 years of monthly contributions to her retirement account. One month after her last contribution, she will begin the first of 10 years of withdrawals. She wants to withdraw $2400 per month. How large must her monthly contributions be in order to accomplish her goal if the account earns interest of 7.3% compounded monthly for the duration of her contributions and the 120 months of withdrawals? Question content area bottom Part 1 The amount of her monthly contributions must be Senter your response here. (Round to the nearest cent as needed.)

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