Question - : Your child is going to college for the next 4 years. You are setting up a college fund that your child withdraws from at the BEGINNING of each 6 month period (2 withdrawls each year). Each withdrawl is $ 3000. The account pays 12% annual interest rate, compounded 2 times a year. How much money should you put in the account now?

Question - : Your child is going to college for the next 4 years. You are setting up a college fund that your child withdraws from at the BEGINNING of each 6 month period (2 withdrawls each year). Each withdrawl is $ 3000. The account pays 12% annual interest rate, compounded 2 times a year. How much money should you put in the account now?

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter5: The Time Value Of Money

Section: Chapter Questions

Problem 33P

See similar textbooks

Similar questions

Refer to the present value table information on the previous page. What amount should Brett have in his bank account today, before withdrawal, if he needs 2,000 each year for 4 years, with the first withdrawal to be made today and each subsequent withdrawal at 1-year intervals? (Brett is to have exactly a zero balance in his bank account after the fourth withdrawal.) a. 2,000 + (2,000 0.926) + (2,000 0. 857) + (2,000 0.794) b. 2,0000.7354 c. (2,000 0.926) + (2,000 0.857) + (2,000 0.794) + (2,000 0.735) d. 2,0000.9264
A man wants to set up a 529 college savings account for his granddaughter. How much would he need to deposit each year into the account in order to have $80,000 saved up for when she goes to college in 15 years, assuming the account earns a 8% annual return. Annual deposit:
4. Suppose you make an annual contribution of BD300 each year to a college education fund for a niece. She is 4 years old now, and you will start next year and make the last deposit when she is 18. The fund is a money market account earning 6.5%/year. What will it be worth immediately after the last deposit? You may also set up spreadsheet solution AGE Beginning Balance Ending Balance Deposit Interest
Your daughter will start college one year from today, at which time the first tuition payment of \$58,000$58,000 must be made. Assuming that tuition does not increase over time and that your daughter remains in school for four years, how much money do you need today in your savings account, earning 5\%5% per annum, in order to make the tuition payments over the next four years?
Your son Tommy was just born today (Year 0), and you are plannjng for his college education. You would like to make equal depostis every 26 weeks into a college savings account starting in Year 1 and ending in Year 21 (41 deposits), so that Tommy can make annual withdrawala in Year 18, 19, 20, and 21 for tuition. Tuition is currently (Year 0) $2500/year, and it is expected to grow at 4%/year for each of the next 10 years, and then at 5%/year for all years after. You can earn a nominal annual rate or 8.45% with interest compounded weekly in a college savings account. How much must eaxh lf the 41 depostions be to exactly fund the expexted tuition expense?
You decide to set up a college fund for your 10-year-old child and plan to make annual deposits into the account each year on your child’s birthday. Because “other things” consistently use more of your money than anticipated, your deposits are actually somewhat erratic. One year even resulted in a withdrawal. The account earns 5% per year. Solve, a. How much is in the account immediately after the deposit on your child’s 18th birthday? b. How much would you have needed to deposit on each birthday to accumulate the same total if you had started on your child’s 10th birthday and made equal annual deposits with no withdrawals? c. How much would you have needed to deposit on each birthday to accumulate the same total if you had started on your child’s 1st birthdayand made equal annual deposits with no withdrawals?
A financial planning service offers a college savings program. The plan calls for you to make six annual payments of $14,000 each, with the first payment occurring today, your child's 12th birthday. Beginning on your child's 18th birthday, the plan will provide $25,000 per year for four years What retum is this investment offering?
Your first child was just born and you want to set up an annuity due savings plan to finance her college education. Your financial institution pays 3.15% interest. If you deposit $1,000 today, and make additional $1,000 deposits every year for the next 17 years, how much will accumulate in the account in 18 years? O $23,733.86 O $25,485.19 O $24,611.49 O $24,481.48
Accounting 1:Kaitlyn wants to set up a fund for his son's education such that he could withdraw $2,050.00 at the beginning of every 3 months for the next 2 years. If the fund can earn 2.20% compounded semi-annually, what amount could he deposit today to provide the payment?
Your daughter will start college one year from today, at which time the first tuition payment of \$58,000$58,000 must be made. Assume that tuition does not increase over time and that your daughter remains in school for four years. How much money do you need today in your savings account, earning 5\%5% per annum, in order to make the tuition payments over the next four years, provided that you have to pay 35\%35% per annum in taxes on any earnings (e.g., interest on the savings)?
A financial planning service offers a college savings program. The plan calls for you to make six annual payments of $16,300 each, with the first payment occurring today, your child’s 12th birthday. Beginning on your child’s 18th birthday, the plan will provide $32,000 per year for four years. What return is this investment offering?
When your first child is born, you begin to save for college by depositing $225 per month in an account paying 12% interest per year. You increase the amount you save by 2% per year. With continuous investment and compounding, how much will have accumulated in the account by the time your child enters college 18 years later? (Round your answer to the nearest cent.) $