The management of Madeira Computing is considering the introduction of a wearable electronic device with the functionality of a laptop computer and phone. The fixed cost to launch this new product is $300,000. The variable cost for the product is expected to be between $167 and $247, with a most likely value of $207 per unit. The product will sell for $300 per unit. Demand for the product is expected to range from 0 to approximately 20,000 units, with 4,000 units the most likely. (a) Compute profit (in $) for this product in the base-case scenario. $ (b) Compute profit (in $) for this product in the worst-case scenario. $ (c) Compute profit (in $) for this product in the best-case scenario. $ (d) Model the variable cost as a uniform random variable with a minimum of $167 and a maximum of $247. Model the product demand as 1,000 times the value of a gamma random variable with an alpha parameter of 3 and a beta parameter of 2. Construct a simulation model to estimate the average profit and the probability that the project will result in a loss. (Use at least 1,000 trials.) What is the average profit (in $)? (Round your answer to the nearest thousand.) $ What is the probability the project will result in a loss? (Round your answer to three decimal place
The management of Madeira Computing is considering the introduction of a wearable electronic device with the functionality of a laptop computer and phone. The fixed cost to launch this new product is $300,000. The variable cost for the product is expected to be between $167 and $247, with a most likely value of $207 per unit. The product will sell for $300 per unit. Demand for the product is expected to range from 0 to approximately 20,000 units, with 4,000 units the most likely. (a) Compute profit (in $) for this product in the base-case scenario. $ (b) Compute profit (in $) for this product in the worst-case scenario. $ (c) Compute profit (in $) for this product in the best-case scenario. $ (d) Model the variable cost as a uniform random variable with a minimum of $167 and a maximum of $247. Model the product demand as 1,000 times the value of a gamma random variable with an alpha parameter of 3 and a beta parameter of 2. Construct a simulation model to estimate the average profit and the probability that the project will result in a loss. (Use at least 1,000 trials.) What is the average profit (in $)? (Round your answer to the nearest thousand.) $ What is the probability the project will result in a loss? (Round your answer to three decimal place
Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
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The management of Madeira Computing is considering the introduction of a wearable electronic device with the functionality of a laptop computer and phone. The fixed cost to launch this new product is $300,000. The variable cost for the product is expected to be between $167 and $247, with a most likely value of $207 per unit. The product will sell for $300 per unit. Demand for the product is expected to range from 0 to approximately 20,000 units, with 4,000 units the most likely.
(a)
Compute profit (in $) for this product in the base-case scenario.
$
(b)
Compute profit (in $) for this product in the worst-case scenario.
$
(c)
Compute profit (in $) for this product in the best-case scenario.
$
(d)
Model the variable cost as a uniform random variable with a minimum of $167 and a maximum of $247. Model the product demand as 1,000 times the value of a gamma random variable with an alpha parameter of 3 and a beta parameter of 2. Construct a simulation model to estimate the average profit and the probability that the project will result in a loss. (Use at least 1,000 trials.)
What is the average profit (in $)? (Round your answer to the nearest thousand.)
$
What is the probability the project will result in a loss? (Round your answer to three decimal place
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