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Vlad [161]
3 years ago
12

PROBLEM: The Chicago Cubs play their home games at Wrigley Field, located in the Lakeview neighborhood of Chicago. A recent New

York Times study concluded that the probability that a randomly selected Lakeview resident is a Cubs fan is 0.44.
(a) Interpret this probability as a long-run relative frequency. ​
Business
1 answer:
sergij07 [2.7K]3 years ago
4 0

Answer:

If a large Number of Lakeview residents are questioned, about 44% of them will be Club fans.

Explanation:

Reporting the probability outcome of a singular observation are usually reported as stated above, that the probability of a random sample of Lakeview resident being a club fan is 0.44%. However from a long run relative frequency approach, it requires just more Than one random sample but a large number of samples being evaluated over time.

Hence to expresa as a long run relative frequency, it could be stated as ; report gathered from many Lakeview residents, about 44% of them are Club fans.

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Answer:

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Explanation:

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Shtirlitz [24]

Answer:

a. Year 6 Forecast = 3,775

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c. Year 6 Forecast = 3,780

Explanation:

Given

The miles driven during the past 5 years are as​ follows

Year 1 -- 3,100

Year 2 --- 4,050

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------------------------------2 year difference ----- Difference

Year 1 -- 3,100 ------------------------------------------

Year 2 --- 4,050 -----------------------------------------

Year 3 --- 3,450 ---- 3,575 -------- 125

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The 2-year difference column is calculated using.

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For year 3;

2 year difference = ½ (year 1 + year 2)

= ½(3,100 + 4,050)

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= 3,575

For year 4

2 year difference = ½ (year 2 + year 3)

= ½(4,050 + 3,750)

= ½ (7,500)

= 3,750

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2 year difference = ½ (year 3 + year 4)

= ½(3,750 + 3,450)

= ½ (7,200)

= 3,600

Mean Absolute Deviation (MAD) = (Summation of Difference)/3

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c. for year 6 using a weighted​ 2-year moving average with weights of 0.40 and 0.60

For year 5:

Forecast = 0.4 * year 4 + 0.6 * year 5

= 0.4(3,750) + 0.6(3,800)

= 3,780

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