Solve the problem.
-In a continuous uniform distribution, µ = minimum +2 maximum and σ = ran12ge Find the mean and standard deviation for a uniform distribution having a minimum of -3 and a maximum of14.
A) $\mu = 5.5 , \sigma = 3.18$
B) $\mu = 5.5 , \sigma = 4.91$
C) $\mu = 8.5 , \sigma = 4.91$

Question

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The Answer of Solve the problem.
-In a continuous uniform distribution, µ = minimum +2 maximum and σ = ran12ge Find the mean and standard deviation for a uniform distribution having a minimum of -3 and a maximum of14.
A) $\mu = 5.5 , \sigma = 3.18$
B) $\mu = 5.5 , \sigma = 4.91$
C) $\mu = 8.5 , \sigma = 4.91$

Solve the Problem μ=5.5,σ=3.18\mu = 5.5 , \sigma = 3.18μ=5.5,σ=3.18 B) μ=5.5,σ=4.91\mu = 5.5 , \sigma = 4.91μ=5.5,σ=4.91

Solve the Problem $\mu = 5.5 , \sigma = 3.18$ B) $\mu = 5.5 , \sigma = 4.91$