Sandra wants to take the next six years off work to travel around the world. She estimates her annual cash needs at $31,000 (if she needs more, she will work odd jobs). Sandra believes she can invest her savings at 12% until she depletes her funds. (Click the icon to view Present Value of $1 table.) (Click the icon to view Future Value of $1 table.) (Click the icon to view Present Value of Ordinary Annuity of $1 table.) (Click the icon to view Future Value of Ordinary Annuity of $1 table.) Requirement 1. How much money does Sandra need now to fund her travels? (Round your answer to the nearest whole dollar.) With the 12% interest rate, Sandra needs Requirement 2. After speaking with a number of banks, Sandra learns she will only be able to invest her funds at 4%. How much does she need now to fund her travels? (Round your answer to the nearest whole dollar.) With a 4% interest rate, Sandra would need If Sandra's savings are earning a lower interest rate (4%), she will need to save to be able to withdraw $31,000 per year.

Sandra wants to take the next six years off work to travel around the world. She estimates her annual cash needs at $31,000 (if she needs more, she will work odd jobs). Sandra believes she can invest her savings at 12% until she depletes her funds. (Click the icon to view Present Value of $1 table.) (Click the icon to view Future Value of $1 table.) (Click the icon to view Present Value of Ordinary Annuity of $1 table.) (Click the icon to view Future Value of Ordinary Annuity of $1 table.) Requirement 1. How much money does Sandra need now to fund her travels? (Round your answer to the nearest whole dollar.) With the 12% interest rate, Sandra needs Requirement 2. After speaking with a number of banks, Sandra learns she will only be able to invest her funds at 4%. How much does she need now to fund her travels? (Round your answer to the nearest whole dollar.) With a 4% interest rate, Sandra would need If Sandra's savings are earning a lower interest rate (4%), she will need to save to be able to withdraw $31,000 per year.

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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The Wright family wants to save money to travel the world. They purchase an annuity with a yearly payment of s480 that earns 4% interest, compounded annually. Payments will be made at the end of each year. Find the total value of the annuity in 14 years. Do not round any intermediate computations, and round your final answer to the nearest cent. If necessary, refer to the list of financial formulas.
Without using Excel and using the formula, Cheryl is setting up a payout annuity and wishes to receive $1200 per month for 20 years. A. How much does she have to deposit if her money earns 8% interest compounded monthly? B. Find the total amount Cheryl will receive from her payout annuity.
You invest $2000 today at 7% per year. If you leave thisfor your grandchildren by not touching the account for80 years, what is the amount of interest on interestearned for this investment? Please explain how to do this problem in the financial calculator. The most important thing is that I understand how to solve the problem on my own
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Shelly Franks is planning for her retirement, so she is setting up a payout annuity with her bank. She is now 35 years old, and she will retire when she is 65. She wants to receive annual payouts for twenty years, and she wants those payouts to receive an annual COLA of 4%. a. She wants her first payout to have the same purchasing power as does $15,000 today. How big should that payout be if she assumes inflation of 4% per year? b. How much money must she deposit when she is 65 if her money earns 8.3% interest per year? c. How large a monthly payment must she make if she saves for her payout annuity with an ordinary annuity? (The two annuities pay the same interest rate.) d. How large a monthly payment would she make if she waits until she is 40 before starting her ordinary annuity?
6) Susan is looking to purchase her first home five years from today. The house costs $1,550,000. She will have to make a down payment of 10% of this amount and plans to take a loan from the bank for the difference. Bank charges are approximately 15% of the loan amount. She plans to start saving from today to cover both the down payment and the bank charges. a. How much will she need to save to cover both the down payment and bank charges? b. If she currently has $195,000 in her account and will make no further deposits over the next five years, what rate of interest must she earn on this account in order to achieve the savings target calculated in part (a) above?
On the basis of how long she has until retirement and her comfort with investment risk, Chelsea has decided that she wants to allocate the money in her retirement account as follows: 75% to equities, 20% to fixed income, and 5% to cash. If Chelsea assumes that each asset class earns the low end of the historical average rates of return provided below, what overall rate of return would she expect to earn over the long term? Equities: 8%-12% Fixed Income: 4% - 7% . Cash: 2% - 5% . O 6.90% O 5.60% O 10.65% O 7.75% 4.67%
Suppose you inherit $100,000 at age 25 and immediately invested in a growth fund who’s annual rate of return average is 13%. Five years later, you transfer all proceeds from the scrubs fun into a long-term IRA that pays an average annual rate of 8%. Immediately you start making additional contributions of $7000 per year to the same IRA. Assuming continuous interest, steady interest rates, and a perfect record of making annualcontributions, how much is this IRA worth when you reach the age of 65? The formula that will need to be used is A = P e^r*t + D/r (e^r*t - 1). Hint: use the continuous interest formula to find the accumulated amount for the first five years, which is then the annual investment, P, into the IRA.
At the time of her grandson's birth, a grandmother deposits $4000 in an account that pays 4% compounded monthly. What will be the value of the account at the child's twenty-first birthday, assuming that no other deposits or withdrawals are made during this period? Click the icon to view some finance formulas. The value of the account will be $ (Round to the nearest dollar as needed.) Formulas In the provided formulas, A is the balance in the account after t years, P is the principal investment, r is the annual interest rate in decimal form, n is the number of compounding periods per year, and Y is the investment's effective annual yield in decimal form. nt A=P(1+1) " P= A (₁.3⁰² Print A=Pet Y Done -1
Angela wants to take the next five years off work to travel around the world. She estimates her annual cash needs at $34,000 (if she needs more, she will work odd jobs). Angela believes she can invest her savings at 8% until she depletes her funds. (Click the icon to view Present Value of $1 table.) of $1 table.) (Click the icon to view Future Value of $1 table.) of $1 table.) Read the requirements. (Click the icon to view Present Value of Ordinary Annuity (Click the icon to view Future Value of Ordinary Annuity Requirement 1. How much money does Angela need now to fund her travels? (Round your answer to the nearest whole dollar.) With the 8% interest rate, Angela needs
When you were born, your dear old Aunt Minnie promised to deposit $1,000 into a savings account bearing a 5% compounded annual rate on each birthday, beginning with your first. You have just turned 22 and want the dough. However, it turns out that dear old (forgetful) aunt Minnie made no deposits on your third, fifth, and eleventh birthdays. How much is in the account right now?
Part B) Suppose karen has $2000 each month that she can allocate between mortgage payments and retirement. That is, if she pays $1200 toward her mortgage, then she can put the remaining $800 into her retirement account each month. She plans to retire in 30 years. If she goes with the 15 year home loan, then the first 15 years she will have to split the $2000 between mortgage and retirement, but then the last 15 years she can put all $2000 into her retirement account. If she goes with the 20 year home loan, then the first 20 years she will have to split the $2000 between mortgage and retirement, but then the last 10 years she can put all $2000 into her retirement account. If she goes with the 30 year home loan, then she will split the $2000 between mortgage and retirement for all 30 years. Her best retirement option offers her a nominal rate of 5.5%, compounded monthly. Calculate the value of her retirement account in 30 years under each of the 3 plans. Which plan will give her the…

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