5. Find the equivalent present worth of a series of annual payments if the first payment equals $500 and begins in year 4, each subsequent annual payment increases by $100, and the final payment occurs in year 11. Assume i = 10% compounded yearly.
5. Find the equivalent present worth of a series of annual payments if the first payment equals $500 and begins in year 4, each subsequent annual payment increases by $100, and the final payment occurs in year 11. Assume i = 10% compounded yearly.
Chapter1: Making Economics Decisions
Section: Chapter Questions
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
Transcribed Image Text:5. Find the equivalent present worth of a series of annual payments if the first payment equals $500 and
begins in year 4, each subsequent annual payment increases by $100, and the final payment occurs in year
11. Assume i = 10% compounded yearly.
Expert Solution

Step 1: Determine the cash flow diagram:
This is an example of uniform gradient series cash flow. The uniform gradient series starts from 4th year with cash flow $500 and each subsequent annual payment increases by $100.
For uniform gradient series, G= 100 and A1 =500.
i=10%
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