In a continuous uniform distribution,
$$\mu = \frac { \text { minimum } + \text { maximum } } { 2 } \text { and } \sigma = \frac { \text { range } } { \sqrt { 12 } }$$
Find the mean and standard deviation for a uniform distribution having a minimum of $- 1$ and a maximum of 14.
A) $\mu = 6.5 , \sigma = 3.75$
B) $\mu = 7.5 , \sigma = 4.33$
C) $\mu = 6.5 , \sigma = 4.33$

Question

Quizplus · Accepted Answer

The Answer of In a continuous uniform distribution,
$$\mu = \frac { \text { minimum } + \text { maximum } } { 2 } \text { and } \sigma = \frac { \text { range } } { \sqrt { 12 } }$$
Find the mean and standard deviation for a uniform distribution having a minimum of $- 1$ and a maximum of 14.
A) $\mu = 6.5 , \sigma = 3.75$
B) $\mu = 7.5 , \sigma = 4.33$
C) $\mu = 6.5 , \sigma = 4.33$

In a Continuous Uniform Distribution μ= minimum + maximum 2 and σ= range 12\mu = \frac { \text { minimum } + \text { maximum } } { 2 } \text { and } \sigma = \frac { \text { range } } { \sqrt { 12 } }μ=2 minimum + maximum ​ and σ=12​ range ​

In a Continuous Uniform Distribution $\mu = \frac { \text { minimum } + \text { maximum } } { 2 } \text { and } \sigma = \frac { \text { range } } { \sqrt { 12 } }$