An amount of $96,640 was accumulated after 14 years of payments of $4,317.10 at the beginning of every 12 months. Find the corresponding interest rate as a percentage with 2 decimals, e.g., 9.87 a) What is the monthly compounded nominal rate? Mode BGN N = P/Y = Rate = 14 168 A/ b) What is the effective rate?

An amount of $96,640 was accumulated after 14 years of payments of $4,317.10 at the beginning of every 12 months. Find the corresponding interest rate as a percentage with 2 decimals, e.g., 9.87 a) What is the monthly compounded nominal rate? Mode BGN N = P/Y = Rate = 14 168 A/ b) What is the effective rate?

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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An amount of $124 is paid at the end of every month into an account. If the nominal interest rate is 3.02% compounded semiannually, how long (in years and months) will it take for the payments to accumulate to an amount of $6,455.41? Use the integer value of N to calculate years and months. |CN = |2 P/Y = 12 I/Y = 3.02 FV 6,455.41 PMT = $ -124 = years N= 192 to the nearest integer) PV = $14,892.17 X x (round = month(s)
1000 dollars is deposited into an account at the beginning of the year and the value at the end of five years is 1276.30. (a) If the account was subject to a force of interest δ(t) = kt where t is in years, k =? (b) If inflation is 1 percent a year, what is the adjusted effective yearly interest rate?
Compute the future values of the following annuities first assuming that payments are made on the last day of the period and then assuming payments are made on the first day of the period: (Do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) Future Value (Payment Payment Years Interest Rate (Annual) made on last day of period) $ 243 15 12 % 5,755 10 11 75,684 7 13 168,532 11 4 Future Value (Payment made on first day of period)
Compute the future values of the following annuities first assuming that payments are made on the last day of the period and then assuming payments are made on the first day of the period: (Do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) Payment $ 183 5,155 75,084 167,932 Years 13 8 5 9 Interest Rate (Annual) 12% 11 13 4 Future Value (Payment made on last day of period) 4 Future Value (Payment made on first day of period)
An amount of P dollars is borrowed for the given length of time with the amount F due at the end of the given length of time. Find the annual simple interest rate r. (Round your answer to two decimal places.) P = $2400, F = 3744.00, 7 years %D r = 22.28 X %
Compute the present values of the following annuities first assuming that payments are made on the last day of the period and then assuming payments are made on the first day of the period: (Do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) Present Value Present Value Interest Rate (Payment made on last day of period) (Payment made on first day of period) Payment Years (Annual) 748.09 8. 14 % 8,668.26 14 7 21,022.93 24 70,412.54 32
An amount of $29,200 will provide 9 years of payments of $2,518.50 at the end of every 6 months. Find the corresponding interest rate as a percentage with 2 decimals, e.g., 9.87 a) What is the monthly compounded nominal rate? Mode N = P/Y = Rate = b) What is the effective rate?
When $8,600 is invested in a savings account paying simple interest for the year, the interest, i in dollars, can obtained from the equation i=8,600r, where r is the rate of interest in decimal form. Graph i=8,600r, for r up to including a rate of 16%. If the rate is 7%, how much interest is earned? OA. $6,020 OB. $602 O C. $586 OD. $622 I
Given an interest rate of 4.0% compounded monthly, determine the effective rate of interest. Answer as a percentage rounded to two decimal places. reff = Check %
Suppose you deposit $1,016.00 into an account 4.00 years from today. Exactly 13.00 years from today the account is worth $1,741.00. What was the account's interest rate? Submit Answer format: Percentage Round to 3 decimal places (Example: 9.243%, % sign required. Will accept decimal format rounded to 5 decimal places (ex. 0.09243))
1. What balance will be in an account at the end of 10 years, if € 3 500 is deposited today and the account earns 3,5% annual interest, compounded a) monthly? using TVM functions mannully Principal Interest rate Time period Compounding frequency Total number of compounding periods Interest per period Total Interest earned Final balance = FV Final balance = FV (EUR) (as a decimal) (number of years) (times per year) (as a decimal) (EUR) (EUR) (EUR) 3,500 0.035 10 1 10 0.0350 1,437.10 4,937.10 4,937.10 3,500 0.035 10 2 20 0.0175 1,451.72 4,951.72 4,951.72 3,500 0.035 10 4 40 0.0088 1,459.18 4,959.18 4,959.18 3,500 0.035 10 12 120 0.0029 1,464.21 4,964.21 4,964.21
What is the monthly interest rate if an annual rate is 13.4%? The monthly interest rate is %. (Type an integer or decimal rounded to two decimal places as needed.)

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