Investment timing option: left Table shows the investment made now (year 0); right Table shows the investment made 1 year later. Discount rate is r = 10%. Probability Year 0 0.50 -$28 0.50 Year 1 $55 $22 Year 2 Probability Year 0 0.50 $0 0.50 Year 1 -$28 -$28 Year 2 $55 $22 If this project's uncertainty in Year 0 (two scenarios with 50% chance each) is completely gone right after the end of year 0, i.e., you will know which scenario turns out to be true right after Year 0, then what is the value of this investment timing option today? [Hint: value of the option = E[NPV with option] -E[NPV] =?]

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
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Investment timing option: left Table shows the investment made now (year 0); right
Table shows the investment made 1 year later. Discount rate is r = 10%.
Probability Year 0
0.50
-$28
0.50
-$10
$11
None of the others is correct
$10
Year 1
$55
$22
If this project's uncertainty in Year 0 (two scenarios with 50% chance each) is
completely gone right after the end of year 0, i.e., you will know which scenario turns
out to be true right after Year 0, then what is the value of this investment timing
option today? [Hint: value of the option = E[NPV with option] - E[NPV] =?]
3
Year 2
$0
Probability Year 0
0.50
$0
0.50
Year 1
-$28
-$28
Year 2
$55
$22
Transcribed Image Text:Investment timing option: left Table shows the investment made now (year 0); right Table shows the investment made 1 year later. Discount rate is r = 10%. Probability Year 0 0.50 -$28 0.50 -$10 $11 None of the others is correct $10 Year 1 $55 $22 If this project's uncertainty in Year 0 (two scenarios with 50% chance each) is completely gone right after the end of year 0, i.e., you will know which scenario turns out to be true right after Year 0, then what is the value of this investment timing option today? [Hint: value of the option = E[NPV with option] - E[NPV] =?] 3 Year 2 $0 Probability Year 0 0.50 $0 0.50 Year 1 -$28 -$28 Year 2 $55 $22
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