This exercise compares the future value of investing an amount of money in different time frames. A total of 560,000 is invested into funds paying 6 interest over a 20-year period. Compute the future value at the end of 20 years for each of the following: (Round your final answers to two decimal places.)(0) $3000 is invested in an annuity etch year for 20 years.(b) se000 is invested in an annuity eadch year for 10 years. After the first 10 years, the maney remains in the fund, drawing 6 interest conpounded annualy.(c) The entire $60,000 is invested at the beginning and remains in the fund, drawing 6 interest compounded annually,

The future value of the annuity is the future worth of a cash flow series at a certain rate of…

This exercise compares the future value of investing an amount of money in different time frames. A total of s60,000 is invested into funds paying Interest over a 20- year period. Compute the future value at the end of 20 years for each of the following: (Round your final answers to two decimal places.) (0) S3000 is invested in an annuity etch year for 20 years. (b) se000 is invested in an annuity each year for 10 years. After the first 10 years, the money remains in the fund, drawing 6 interest compounded annualy (c) The entire $60,000 is invested at the beginning and remains in the fund, drawing 6 interest compounded annually

This exercise compares the future value of investing an amount of money in different time frames. A total of s60,000 is invested into funds paying Interest over a 20- year period. Compute the future value at the end of 20 years for each of the following: (Round your final answers to two decimal places.) (0) S3000 is invested in an annuity etch year for 20 years. (b) se000 is invested in an annuity each year for 10 years. After the first 10 years, the money remains in the fund, drawing 6 interest compounded annualy (c) The entire $60,000 is invested at the beginning and remains in the fund, drawing 6 interest compounded annually

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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Find the periodic payments PMT necessary to accumulate the given amount in an annuity account. (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $30,000 in a fund paying 5% per year, with monthly payments for 5 years, if the fund contains $10,000 at the start PMT = $ please round it to the nearest cent
A perpetuity with a present value of $80,000 today yields cash flows of $2,500 per quarter. The first cash flow comes in one quarter from today. What is the required return for the perpetuity in APR?
Calculate the present value PV (in dollars) of an investment that will be worth $1,000 at the stated interest rate after the stated amount of time. (Round your answer to the nearest cent.) 5 years, depreciating 4% each year
Computing the Future Value of an Annuity Stone will deposit $8,250 at the beginning of each year for 10 years in a fund that earns 5%, compounded annually. What is the total amount of the fund at the end of 10 years? Round your answer to the nearest whole number. Do not use a negative sign with your answer. $ Answer
A company needs to buy an annuity package that will provide a future income to an individual over a 33-year period at the following levels: £4421 paid at the beginning of each year for the first 13 years followed by £3318 paid at the beginning of each year up until year 33 (inclusive). Calculate in £s, to 2 decimal places, the price of this investment in order to assure the required payments, given that the rate of interest during this period is: 4.0% pa effective for the first 20 years and then 7.1% pa effective thereafter. (no tables, only formulas, please)
Find the periodic payments PMT necessary to accumulate the given amount in an annuity account. HINT [See Quick Example 2.] (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $40,000 in a fund paying 3% per year, with monthly payments for 5 years PMT = $
If you invest $10,000 per period for the following number of periods, how much would you have in each of the following instances? Use Appendix C for an approximate answer, but calculate your final answer using the formula and financial calculator methods. In 50 years at 8 percent? (Do not round intermediate calculations. Round your final answer to 2 decimal places.)
An investor is setting up a fund which requires 18 years of contributions. The investor pays £100 per month for 15 years. After 15 years, the payments increase by £20 for the subsequent 3 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 6%. What is the value of the fund after 18 years? £ Number Enter an answer correct to 2 decimal places.
An investor is setting up a fund which requires 10 years of contributions. The investor pays £250 per month for 10 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 1%. What is the value of the fund after 10 years? £ Enter an answer correct to 2 decimal places.
A machine has the following cash flows for the last two years of service. The MARR is 10% per year. Click the icon to view the interest and annuity table for discrete compounding when the MARR is 10% per year. Calculate the EUAC of the machine if kept in service over the remaining two years O A. $49,600 O B. $24,929 O C. $37,500 O D. $27,500 O E. $22,100 (b) Calculate the marginal cost of the machine for year 2. OA. $37,500 O B. $22,100 OC. $24,929 O D. $27,500 O E. $49,600 Year 0 1 2 Market Value $45,000 31,000 24,000 (・・・ O&M Costs $9,000 12,000
You are evaluating a growing perpetuity investment from a large financial services firm. The investment promises an initial payment of $20,100 at the end of this year and subsequent payments that will grow at a rate of 3.4 percent annually. If you use a 9 percent discount rate for investments like this, what is the present value of this growing perpetuity? (Round answer to 2 decimal places, e.g. 15.25.)
An investor is setting up a fund which requires 18 years of contributions. The investor pays £200 per month for 15 years. After 15 years, the payments increase by £10 for the subsequent 3 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 2%. What is the value of the fund after 18 years? £ 数字 Enter an answer correct to 2 decimal places.

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