N=6n=2Number of samples=6!2!(6−2)!=15N=6 \\ n=2 \\ Number \;of \; samples = \frac{6!}{2!(6-2)!}= 15N=6n=2Numberofsamples=2!(6−2)!6!=15
The mean of the population
μ=6+7+8+9+10+116=8.5\mu = \frac{6+7+8+9+10+ 11}{6}=8.5μ=66+7+8+9+10+11=8.5
The standard deviation
σ=∑(x−μ)2nσ=16((6−8.5)2+(7−8.5)2+(8−8.5)2+(9−8.5)2+(10−8.5)2+(11−8.5)2)=1.70\sigma = \sqrt{ \frac{\sum (x- \mu)^2}{n} } \\ \sigma = \sqrt{ \frac{1}{6} ( (6-8.5)^2+(7-8.5)^2+(8-8.5)^2+(9-8.5)^2+(10-8.5)^2+(11-8.5)^2 ) } = 1.70σ=n∑(x−μ)2σ=61((6−8.5)2+(7−8.5)2+(8−8.5)2+(9−8.5)2+(10−8.5)2+(11−8.5)2)=1.70
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