Salaries for teachers in a particular elementary school district are normally distributed with a mean of $44,000 and a standard deviation of $6,500. We randomly survey ten teachers from that district.
1)
mean μ= | 44000.000 |
standard deviation σ= | 6500.000 |
for 90th percentile critical value of z= | 1.28 | ||
therefore corresponding value=mean+z*std deviation=44000+1.28*6500= | $ 46773.33 |
2)
mean μ= | 44000.000 |
sample size =n= | 10 |
std error=σx̅=σ/√n= | 2055.4805 |
for 90th percentile critical value of z= | 1.28 | ||
therefore corresponding value=mean+z*std deviation=44000+1.28*2055.4805= | $ 46631.02 |
Salaries for teachers in a particular elementary school district are normally distributed with a mean of...
Salaries for teachers in a particular elementary school district are normally distributed with a mean of $44,000 and a standard deviation of $6,500. We randomly survey ten teachers from that district. (a). Find the 90th percentile for an individual teacher’s salary. (Round to the nearest whole number) (b) Find the 90th percentile for the average teacher’s salary. (Round to the nearest whole number)
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QUESTION 11 Use the information below answer the next 2 questions: Salaries for teachers in a particular elementary school district are normally distributed with a mean of $44,000 and a standard deviation of $6,500. We randomly survey ten teachers from that district (a). Find the 90th percentile for an individual teacher's salary QUESTION 12 (b) Find the 90th percentile for the average teacher's salary
QUESTION 11 5 points Save Answer Use the information below answer the next 2 questions: Salaries for teachers in a particular elementary school district are normally distributed with a mean of $44,000 and a standard deviation of $6,500. We randomly survey ten teachers from that district. (a). Find the 90th percentile for an individual teacher's salary. QUESTION 12 5 points Save Answer (b) Find the 90th percentile for the average teacher's salary
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