Calculate the present values at t = 0 (now) of the following cash flows: j. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% over the previous year’s payment. This continues for 9 years past the first payment (for a total of 10 payments). What is the present value of this growing annuity if the effective annual discount rate is .02 (2%)? k. $50 every year and a half forever, with the first payment after 1.5 years, where the effective annual rate is .05 (i.e., 5%).
Calculate the present values at t = 0 (now) of the following cash flows: j. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% over the previous year’s payment. This continues for 9 years past the first payment (for a total of 10 payments). What is the present value of this growing annuity if the effective annual discount rate is .02 (2%)? k. $50 every year and a half forever, with the first payment after 1.5 years, where the effective annual rate is .05 (i.e., 5%).
Financial Accounting Intro Concepts Meth/Uses
14th Edition
ISBN:9781285595047
Author:Weil
Publisher:Weil
ChapterA: Appendix - Time Value Of Cash Flows: Compound Interest Concepts And Applications
Section: Chapter Questions
Problem 7Q
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Calculate the present values at t = 0 (now) of the following cash flows:
j. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% over
the previous year’s payment. This continues for 9 years past the first payment (for a total of
10 payments). What is the present value of this growing
discount rate is .02 (2%)?
k. $50 every year and a half forever, with the first payment after 1.5 years, where the effective
annual rate is .05 (i.e., 5%).
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