Question: Key information A national launch would mean distributing 6 0 , 0 0 0 coffee containers A local test would mean ( initially ) distributing

Key information
A national launch would mean distributing 60,000 coffee containers
A local test would mean (initially) distributing just 5,000 containers within a single city (and then having the option of considering a subsequent national launch on the remaining 60,0005,000=55,00 containers)
More specifically, if no testing has been done then success would be selling all 60,000 containers.
If local testing succeeds (i.e., if all 5,000 containers sold) then success would be selling the remaining 60,0005,000=55,000.
If local testing fails (i.e., if none of the 5,000 containers sell) then success would again be selling the remaining 60,0005,000=55,000.( too expensive to retrieve the local batch)
Decision Chance of success (selling all [remaining] containers)
No local testing 55%
Local testing succeeds 85%
Local testing fails 25%
Local testing, if done, has a 50% chance of selling all 5,000 containers and a 50% chance of selling 0 containers.
Packaging and shipping: $45,000 cost fixed, but paid each time that a test or launch occurs. (This will be 0 or 1 or 2 times, depending upon the adopted strategy.)
Packaging and shipping: $10 cost per container
Branding $50,000 cost fixed, only has to be paid once (This will be 0 or 1 times, depending upon the adopted strategy.)
Sale price $20 revenue per container
For each local test and/or national launch, packaging and shipping is paid each time. If there is a test and/or a national launch, then the cost of branding occurs exactly once.
Determine whether the FairBean should launch nationally or locally test first. And, if testing locally first, give further details as appropriate. Provide decisions to be made, including expected financial returns.
a. find the valuation for this problem and to show the decisions you would make at each node where a decision is made.
b. what would be the expected value of perfect information (EVPI)?
c. Make a final recommendation on national or local launch, or neither. Justify

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