Compute the present value, P, for the following cash flows (assume series repeats forever). 1000 1000 400, 300 200 400 300 200 0--2–3–4–5–6–1–8–ġ–i0-11–12–13– i = 8%
Compute the present value, P, for the following cash flows (assume series repeats forever). 1000 1000 400, 300 200 400 300 200 0--2–3–4–5–6–1–8–ġ–i0-11–12–13– i = 8%
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:## Problem 5-62
**Task:**
Compute the present value, \( P \), for the following cash flows (assume the series repeats forever).
**Diagram Explanation:**
This diagram represents a timeline of cash flows with specific values occurring at designated time intervals, and the series is assumed to repeat indefinitely. The cash flows are as follows:
- At year 6: $400
- At year 7: $300
- At year 8: $200
- At year 9: $1000
These cash flows repeat every four years starting again at year 10, where:
- At year 10: $400
- At year 11: $300
- At year 12: $200
- At year 13: $1000
The interest rate, \( i \), is given as 8%.
The diagram indicates that this pattern of cash flows will continue indefinitely, which defines a perpetuity situation in finance where the cash flows persist forever.
**Objective:**
To calculate the present value, \( P \), of this perpetuity series by taking into account the repeated cash flow amounts and the specified interest rate.
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