Law firm averages 149 cases per year with a standard deviation of 14 points. Suppose the law firm's cases per year are normally distributed. Let X= the number of cases per year. Then X∼N(149,14). Round your answers to THREE decimal places. Provide your answer below: Suppose the law firm has 186 cases in 2015. The z-score when x=186 is __. This z-score tells you that x=186 is __ standard deviations to the right of the mean, which is __.

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Law firm averages 149 cases per year with a standard deviation of 14 points. Suppose the law firm's cases per year are normally distributed. Let X= the number of cases per year. Then X∼N(149,14).

Round your answers to THREE decimal places.

Provide your answer below:

Suppose the law firm has 186 cases in 2015. The z-score when x=186 is __. This z-score tells you that x=186 is __ standard deviations to the right of the mean, which is __.
 
 
 
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