PV-Lump Sum,Various CompoundingPeriods9-14 Find the present value of $500 due in five years under each of the followingconditions:a.12 percent simple rate, compounded annuallyb.percent simple rate, compounded semiannuallyC.12 percent simple rate, compounded quarterlyd. 12 percent simple rate, compounded monthly12

Introduction: Future value = 500 interest rate = 12% Years = 5 F G 6 Present value Annually…

Answered: PV-Lump Sum, Various Compounding…

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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9-14Find the present value of $500 due in five years under each of the following conditions: a. 12 percent simple rate, compounded annually b. 12 percent simple rate, compounded semiannually c. 12 percent simple rate, compounded quarterly d. 12 percent simple rate, compounded monthly
9-14 Find the present value of $500 due in five years under each of the following conditions: 12 percent simple rate, compounded annually 12 percent simple rate, compounded semiannually 12 percent simple rate, compounded quarterly 12 percent simple rate, compounded monthly
The future value of $200 received today and deposited at 8 percent compounded semi annually for three years is approximately: a. $158 b. $252 c. $253 d. $232
9-13 Find the amount to which $500 will grow in five years under each of the following conditions: a. 12 percent compounded annually b. 12 percent compounded semiannually c. 12 percent compounded quarterly d. 12 percent compounded monthly 9-14Find the present value of $500 due in five years under each of the following conditions: a. 12 percent simple rate, compounded annually b. 12 percent simple rate, compounded semiannually c. 12 percent simple rate, compounded quarterly d. 12 percent simple rate, compounded monthly
9-3 What is the present value of $1,552.90 due in 10 years at (1) a 12 percent discount rate and (2) a 6 percent rate? Find the amount to which $500 will grow in five years under each of the following conditions: a. 12 percent compounded annually b. 12 percent compounded semiannually c. 12 percent compounded quarterly d. 12 percent compounded monthly
What is the future value of a lump sum of $18,443 invested for 15 years at 3.2 percent compounded annually? $29,581.97 $348,092.67 $29,786.22 $400,306.57
Find the present value of $500 due in five years under each of the following conditions: a. 12 percent simple rate, compounded annually b. 12 percent simple rate, compounded semiannually c. 12 percent simple rate, compounded quarterly d. 12 percent simple rate, compounded monthly
Calculate the present value of $9,000 received six years from today if your investments pay (Do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) Present Value a. 6 percent compounded annually b. 8 percent compounded annually c. 10 percent compounded annually d. 10 percent compounded semiannually e. 10 percent compounded quarterly
ABC Co. receives P210,000 3-year non-interest bearing note. Collections is on the principal and interest is to be made every 12 months. Effective rate was 12%. How will ABC measure the note on initial recognition? 210,000 X PV of P1 at 12% for 3n 70,000 X PV of ordinary annuity at 12% for 3n 210,000 X PV of ordinary annuity at 12% for 3n 70,000 X PV of P1 at 12% for 3n
Find the accumulated value of an investment of $15,000 at 5% compounded semiannually for 12 years. $20,173.33 $27,130.89 $26,937.84 $24,000.00
Find the present value of 1,000 for 20 years at a) 4% compounded annually b) 8% compounded quarterly. Find the present value of 16,800 due at the end of 30 years and 6 months at c) 4.5% compounded annually d) 12% compounded semiannually.
Find the amount to which $675 will grow under each of the following conditions. Do not round intermediate calculations. Round your answers to the nearest cent. 9% compounded annually for 5 years. $ 9% compounded semiannually for 5 years. $ 9% compounded quarterly for 5 years. $ 9% compounded monthly for 5 years. $

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