Math, asked by nitesh9798, 1 year ago

The exam scores of all 500 students were recorded and it was determined that these scores were normally distributed.If Janes score is 0.8standard deviation above the mean, then how many, to the nearest until,students stored above Jane?

Answers

Answered by amitnrw
6

Answer:

106 students

Step-by-step explanation:

The exam scores of all 500 students were recorded and it was determined that these scores were normally distributed.If Janes score is 0.8standard deviation above the mean, then how many, to the nearest until,students stored above Jane?

Z score =   ( score - Mean) / Standard deviation

=> Z score = ( Mean + 0.8 Standard deviation - Mean)/Standard deviation

=> Z score =  0.8 Standard deviation/Standard deviation

=> z score = 0.8

z score 0.8  = 78.81 %  ( see attached z score table)

Number of students who scored more than Jane = 100 - 78.81%

= 21.19 %

21.19 % of 500

= (21.19/100) * 500

= 105.95

= 106

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