Market condition Terrible Poor Average Good Excellent If you ignored the probability weights and assumed the market conditions were equally probable, the mean demand would be 35,000 units and the standard deviation would be 25,100 units. Probability Demand (Thousands of units) 5% 5 20% 15 50% 30 20% 50 5% 75 Using the probability weights, calculate the following statistics: Expected mean Standard deviation =

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A probability distribution for five possible market conditions is shown below, along with the expected demand in each state. Calculate the expected
value (mean) and standard deviation of demand.
Market condition Probability Demand (Thousands of units)
Terrible
5%
5
Poor
20%
15
Average
50%
30
Good
20%
50
Excellent
5%
75
If you ignored the probability weights and assumed the market conditions were equally probable, the mean demand would be 35,000 units and the
standard deviation would be 25,100 units.
Using the probability weights, calculate the following statistics:
Expected mean =
Standard deviation =
Transcribed Image Text:A probability distribution for five possible market conditions is shown below, along with the expected demand in each state. Calculate the expected value (mean) and standard deviation of demand. Market condition Probability Demand (Thousands of units) Terrible 5% 5 Poor 20% 15 Average 50% 30 Good 20% 50 Excellent 5% 75 If you ignored the probability weights and assumed the market conditions were equally probable, the mean demand would be 35,000 units and the standard deviation would be 25,100 units. Using the probability weights, calculate the following statistics: Expected mean = Standard deviation =
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