Emily walks every day, and she keeps a record of the number of miles she walks each day. The histogram and five-number summary below were created from the recorded miles for a random sample of 25 of the days Emily walked. Frequency S 15 10 0 1 2 3 4 5 678 Miles Walked Minimum Q1 Median Q3 Maximum 1.4 2.6 3.25 3.8 7.5 Another method of identifying an outlier is to investigate whether there is evidence that a value might have come from a population with a mean different from the mean of the population of the other values. Let X and Y represent random variables. X is distributed normally with mean д, and standard deviation σ, and Y is distributed normally with mean μ, and standard deviation σ. Consider 1 randomly selected value of Y and n-1 randomly selected values of X. (b) Consider the difference Y-X. (i) In terms of μy and μ, what is the mean of the difference Y - -X?

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Chapter1: Starting With Matlab
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Emily walks every day, and she keeps a record of the number of miles she walks each day. The histogram and
five-number summary below were created from the recorded miles for a random sample of 25 of the days
Emily walked.
Frequency
S
15
10
0
1
2
3 4 5 678
Miles Walked
Minimum
Q1
Median
Q3
Maximum
1.4
2.6
3.25
3.8
7.5
Another method of identifying an outlier is to investigate whether there is evidence that a value might have come
from a population with a mean different from the mean of the population of the other values.
Let X and Y represent random variables. X is distributed normally with mean д, and standard deviation σ,
and Y is distributed normally with mean μ, and standard deviation σ. Consider 1 randomly selected value of Y
and n-1 randomly selected values of X.
(b) Consider the difference Y-X.
(i) In terms of μy and μ, what is the mean of the difference Y -
-X?
Transcribed Image Text:Emily walks every day, and she keeps a record of the number of miles she walks each day. The histogram and five-number summary below were created from the recorded miles for a random sample of 25 of the days Emily walked. Frequency S 15 10 0 1 2 3 4 5 678 Miles Walked Minimum Q1 Median Q3 Maximum 1.4 2.6 3.25 3.8 7.5 Another method of identifying an outlier is to investigate whether there is evidence that a value might have come from a population with a mean different from the mean of the population of the other values. Let X and Y represent random variables. X is distributed normally with mean д, and standard deviation σ, and Y is distributed normally with mean μ, and standard deviation σ. Consider 1 randomly selected value of Y and n-1 randomly selected values of X. (b) Consider the difference Y-X. (i) In terms of μy and μ, what is the mean of the difference Y - -X?
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