You would like to receive $6000 per month for 30 years after you retire in 40 years from now. The first monthly payment is to be received at the end of the 1st month after you retire. The retirement account is expected to provide 11% return. What is the amount you must deposit each year for 40 years to achieve your goal? Group of answer choices $28,921.22 $1,082.86 $3,956.71 $21,912.45 $2,233.41

You would like to receive $6000 per month for 30 years after you retire in 40 years from now. The first monthly payment is to be received at the end of the 1st month after you retire. The retirement account is expected to provide 11% return. What is the amount you must deposit each year for 40 years to achieve your goal? Group of answer choices $28,921.22 $1,082.86 $3,956.71 $21,912.45 $2,233.41

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter5: The Time Value Of Money

Section: Chapter Questions

Problem 23P

See similar textbooks

Similar questions

Funding a retirement goal. Austin Miller wishes to have 800,000 in a retirement fund 20 years from now. He can create the retirement fund by making a single lump-sum deposit today. a. If upon retirement in 20 years, Austin plans to invest 800,000 in a fund that earns 4 percent, what is the maximum annual withdrawal he can make over the following 15 years? b. How much would Austin need to have on deposit at retirement in order to withdraw 35,000 annually over the 15 years if the retirement fund earns 4 percent? c. To achieve his annual withdrawal goal of 35,000 calculated in part b, how much more than the amount calculated in part a must Austin deposit today in an investment earning 4 percent annual interest?
You're looking forward to retiring in a few years, and you hope that you will have enough in your retirement account to provide you with $1,700 per month for 20 years. Assuming a return of 4.15%, how much do you need in your account when you retire? Group of answer choices $406,589.00 $276,912.00 $391,742.68 $634,138.80
You estimate you'll need $100,000 per year for 25 years starting on your 65th birthday to live on during your retirement. Today is your 50th birthday and you want to make equal deposits into an account paying 9% interest per year, the first deposit today and the last deposit on your 64th birthday. How much must each deposit be? Group of answer choices $49, 380 $33, 455 $66, 909 $ 85, 840
After retirement, you expect to live for 25 years. You would like to have $91,000 in income each year. How much should you have saved in your retirement account to receive this income if the annual interest rate is 9 percent per year? (Assume that the payments start one year after your retirement) Multiple Choice $1,472.33173 $893,85474 $2,275,000.00 $101,089.74
You want to retire exactly 35 years from today with $2,080,000 in your retirement account. If you think you can earn an interest rate of 10.59 percent compounded monthly, how much must you deposit each month to fund your retirement? Multiple Choice $4,952.38 $558.12 $465.90 $501.34 $470.01
Suppose you want to have $500,000 for retirement in 30 years. Your account earns 9% interest. How much would you need to deposit in the account each month? Submit Question H Q Search
You feel that you will need $2.3 million in your retirement account and when you reach that amount, you plan to retire. You feel you can earn an APR of 10.3 percent compounded monthly and plan to save $320 per month until you reach your goal. How many years will it be until you reach your goal and retire? Multiple Choice 37.25 years 42.21 years 49.91 years 34.59 years
You purchase an annuity that will pay you $100 every three months for five years. The first $100 payment will be made as soon as you purchases the investment. If your required rate of return is 9% , how much should you be willing to pay for this investment? Group of answer choices $1,596.82 $1,632.29 $1,759.34 $1,510.46
Give only typing answer with explanation and conclusion To supplement your retirement, you estimate that you need to accumulate $320,000 exactly 40 years from today. You plan to make equal, end-of-year deposits into an account paying 6% annual interest. a. How large must the annual deposits be to create the $320,000 fund by the end of 40 years? b. If you can afford to deposit only $1,740 per year into the account, how much will you have accumulated in 40 years?
You want to be able to withdraw $35,000 from your account each year for 20 years after you retire. If you expect to retire in 30 years and your account earns 7.9% interest while saving for retirement and 7.7% interest while retired:Round your answers to the nearest cent as needed.a) How much will you need to have when you retire?$b) How much will you need to deposit each month until retirement to achieve your retirement goals?$c) How much did you deposit into you retirement account?$d) How much did you receive in payments during retirement?$e) How much of the money you received was interest?
You want to have $67,000 in your savings account 10 years from now, and you're prepared to make equal annual deposits into the account at the end of each year. If the account pays 6.3 percent interest, what amount must you deposit each year? Group of answer choices $6,700.00 $5,011.98 $4,221.01 $4,220.99 $9,350.13
Many assets provide a series of cash inflows over time; and many obligations require a series of payments. When the payments are equal and are made at fixed intervals, the series is an annuity. There are three types of annuities: (1) Ordinary (deferred) annuity, (2) Annuity due, and (3) Growing annuity. One can find a annuity's future and present values, the interest rate built into annuity contracts, and the length of time it takes to reach a financial goal using an annuity. Growing annuities are often used in the area of financial planning. Their analysis is more complex and often easier solved using a financial spreadsheet, so we will limit our discussion here to the first two types of annuities. The future value of an ordinary annuity, FVAN, is the total amount one would have at the end of the annuity period if each payment (PMT) were invested at a given interest rate and held to the end of the annuity period. The equation is: Each payment of an annuity due is compounded for one…