An annuity pays quarterly for 16 years at the beginning of each quarter. Payments during the first year are 250/quarter. Year 2 payments are each 105. The payments go up by 150 for each subsequent year but are level within each year. AEIR = 5%, please find the accumulated value of this annuity just prior to the payment at t=15. A. 156,104.12 B. The answer does not appear here C. 72,848.29 D. 79,798.78 E. 154,014.68

An annuity pays quarterly for 16 years at the beginning of each quarter. Payments during the first year are 250/quarter. Year 2 payments are each 105. The payments go up by 150 for each subsequent year but are level within each year. AEIR = 5%, please find the accumulated value of this annuity just prior to the payment at t=15. A. 156,104.12 B. The answer does not appear here C. 72,848.29 D. 79,798.78 E. 154,014.68

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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(3-4.) The following terms of payment for an annuity are as follows: Periodic payment = 20,000 Payment interval = 1 month Interest rate = 18% compounded monthly Terms = 15 years 3. Find the present worth of all the payments if it is paid at the end of each month. a. 1,367,117.11 b. 1,532,147.20 c. 1,241,911.25 d. 1,478,687.71
What's the future value of a 3-year $500 ordinary annuity, if the quoted interest rate is 11.35%, compounded semiannually? Note that the annuity payments are annual but that the compounding is semiannual. Round your final answer to 2 decimal places. $1,729.62 O $1.757.72 $1,888.60 O $1,777.10 O $1.676.69
DEFERRED ANNUITY: (please don’t use excel) In a series of quarterly payments of P960 each, the first payment is due at the end of 5 years and the last at the end of 10 years and 9 months. If money is worth 6% compounded quarterly, find the present value of the deferred annuity.
What is the accumulated value after five years of payments of $20000 made at the beginning of each year if interest is 7% compounded quarterly? Please, note that I think this is a question of Annuities, and I believe time would be 20 (5 years compounded quarterly -> 4x a year) Isn't this a General Annuity Due question, where payments are made at the beginning of the payment intervals, and the payment and compounding frequencies are unequal.
Find the payment made by the ordinary annuity with the given present value. $242,665; quarterly payments for 15 years; interest rate is 7%, compounded quarterly The payment is $ **] (Simplify your answer. Round to the nearest cent as needed.)
A perpetuity-due with annual payments consists often level payments of X followed by a series of increasing payments. Beginning with the eleventh payment, each payment is 1.5% larger than the preceding payment. Using an annual effective interest rate of 5%, the present value of the perpetuity is 45,000. Calculate X. B C 1,679 E 1,696 1,737 D 1,763 1,781
14. Annuity A pays X at the end of each year. The first payment occurs at time 6 years, and the last payment occurs at time 10 years. Annuity B pays $81.06 at the end of each year. The first payment occurs at time 1 year, and the last payment occurs at time 5 years. The current value of annuity B at the end of five years is $475.54. The present value at time 0 of annuity A is twice the present value at time 0 of annuity B. Determine X. D 350 E 387 A 238 C 313 B 275
Ee 278.
( please give correct answer within 10 minutes i will give thumbs up)
An annuity-due makes payments of $15 every other year, with the first payment beginning immediately. The annuity-due makes ten payments. The nominal annual interest rate compounded semiannually is 5%. Calculate the present value of the annuity due. a. 100.0958 O b. 93.2775 O c. 66.7310 d. 124.3700 O e. 133.4620
vvk.2
A perpetuity makes its first annual payment of $110 exactly 17 years from today. The discount rate is 6.1% per annum compounded annually. 1) What is the present value of this perpetuity valued at exactly Year 13? (Round your answer to the nearest cent) 2) What is the present value of this perpetuity valued at exactly Year 0? (Round your answer to the nearest cent)

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