How much is accumulated in each of the following savings plans over X years? X= Y= Z= A= 1 years 30 $ 20 $ 24% $Y deposited at the end of each month at A% compounded monthly Try Again $Z deposited at the end of the first month, $Z+1 at the end of the second month, and so forth, increasing by $1 per month, at A% compounded monthly. Try Again

How much is accumulated in each of the following savings plans over X years? X= Y= Z= A= 1 years 30 $ 20 $ 24% $Y deposited at the end of each month at A% compounded monthly Try Again $Z deposited at the end of the first month, $Z+1 at the end of the second month, and so forth, increasing by $1 per month, at A% compounded monthly. Try Again

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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Future Value ComputationAt the beginning of the year you deposit $3,000 in a savings account. How much will accumulate in 3 years if you earn 8% compounded annually?Use Excel or a financial calculator for computation. Round your answer to nearest dollar.
If you deposited $10,000 each year for 10 years and the interest rate is 5.00%, what is the value at the end of 10 years? $162,890 $125,779 $61,390 $77,217
find the final amount in this retirement account, in which the rate of return on the account and the regular contribution change over time 1500$ per quarter invested at 7.9% compound quarterly , for 20 years, then 1000$ per quarter invested at 6.8% compund quarterly for 10 years. answer is about 620,187$
What is the future value in 2 years if you invest $100 at the beginning of each month for 12 months starting today at a rate 3%, compounded semi- annually? a. 1,216.53 b. 1,253.30 c. 1,219.56 d. 1,256.42
Saving Later Plan 2: Invest $350 at the end of each month into an account paying 7.5% compounded monthly for 15 years then leave the money in the account earning interest until retirement (making no additional withdrawals or investments until retirement). Using the assumptions above, write down your answer to each of the following questions. 19. Create the following table of values for this investment plan. Saving Later Plan 2, tuho table should be handwritten) to find the amount available after 15 years. Write N/A next to any variable that does not apply and write Solve next to the appropriate varlable. P%3D r = A = M = n = 20. Indicate the best formula to use to compute the amount available after 15 years. 21. Substitute the values into the formula and compute how much money will be available after 15 years.
Saving Later Plan 2: Invest $350 at the end of each month into an account paying 7.5% compounded monthly for 15 years then leave the money in the account earning interest until retirement (making no additional withdrawals or investments until retirement). Using the assumptions above, write down your answer to each of the following questions: 19. Create the following table of values for this investment plan, Saving Later Plan 2, (the table should be handwritten) to find the amount available after 15 years. Write N/A next to any variable that does not apply and write Solve next to the appropriate variable. P = A = t 3D M =
Find the value of the annuity at the end of the indicated number of years. Assume that the interest is compounded with the same frequency as the deposits. (Round your ańswer to the nearest cent.) 24 Amount of Deposik Frequency Time Rate $100 monthly 6% 9 yr Need Help? Read It Watch It Master It
Suppose the interest rate is 10.2 % APR with monthly compounding. What is the present value of an annuity that pays $ 119 every 6 months for 6 years? Question content area bottom Part 1 The 6 -month effective interest rate is 5.209 %. (Round to three decimal places.) Part 2 The present value is $enter your response here . (Round to the nearest cent.)
Tutorial Exercise Suppose that your bank pays 6% interest, compounded quarterly. Use Table 12-2 to find how much should be deposited now to yield an annuity payment of $1,600 at the end of each three months, for 3 years. Step 1 The present value of an annuity is the amount needed now so that desired annuity payments may be made in the future. Since payments will be made at the end of each three months, this is an ordinary annuity. To find the present value of this annuity, the amount of money that should be deposited in an account now, the interest rate per period must first be found. The interest rate per period is calculated using the nominal, or annual, rate and the number of periods per year as follows. nominal rate interest rate per period = periods per year The rate was given to be 6%. Interest is compounded quarterly, or 4 times per year. Find the interest rate per period. nominal rate interest rate per period periods per year 4 |% The total number of compounding periods will be…
Which investment will give you the higher future value in 5 years? Investment 1: You deposit $100 every month into an investment savings account that has an interest rate of 2.5% compounded daily. Investment 2: You deposit $300 every three months into an investment savings account that has an interest rate of 2.6% compounded semi-annually.
Problem #1. You invested $150 at the end of every month for 10 years at 7% interest compounded monthly. Use formulas (not tables) to calculate (a) How much your investment is worth after 10 years. Show your work. (b) If you had invested the money at the beginning of each month rather than at the end, how much would be in your account? Show your work.
Find the present value of the following annuities 800 starting at time 1, decreasing by 50 annually for 10 years if the effective rate is 8%

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