Determine the mean (ux), variance (a² x) and standard deviation (ax) of each. (Show your solution) 1. A random sample size 4 is taken with replacement from a population with μ = 12 and 0² = 8 μx = 0³x= 0²x =

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Determine the mean (ux). variance (a²x) and standard deviation (ax) of each. (Show your solution)
1. A random sample size 4 is taken with replacement from a population with μ = 12 and 0² = 8
x =
0²x=
0²x =
2.2. An independent random of sample size 9 is taken from population with μ = 25.2 and a²= 12
LX =
0²x=
0²x =
3. A random sample size 25 is taken with replacement from a population with u = 121.4 and a²= 50.5.
μx =
0²x=
0²x =
4. Independent random of sample size 100 is taken with the replacement from population with
μ = 72 and g²= 25.
μx =
0²x=
0²x =
5. A random sample size 40 is taken with replacement from a population with u = 82.4 and σ² = 60.
UX =
0²x=
0²x =
Transcribed Image Text:Determine the mean (ux). variance (a²x) and standard deviation (ax) of each. (Show your solution) 1. A random sample size 4 is taken with replacement from a population with μ = 12 and 0² = 8 x = 0²x= 0²x = 2.2. An independent random of sample size 9 is taken from population with μ = 25.2 and a²= 12 LX = 0²x= 0²x = 3. A random sample size 25 is taken with replacement from a population with u = 121.4 and a²= 50.5. μx = 0²x= 0²x = 4. Independent random of sample size 100 is taken with the replacement from population with μ = 72 and g²= 25. μx = 0²x= 0²x = 5. A random sample size 40 is taken with replacement from a population with u = 82.4 and σ² = 60. UX = 0²x= 0²x =
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