A) the median.
B) each other.
C) the mean.
D) the most frequently occurring score.
Correct Answer
verified
Multiple Choice
A) You cannot subtract the mean from every number in the sample.
B) When you subtract the mean from some numbers,you get negative numbers.
C) The sum of all deviations from the mean always equals zero.
D) The actual N is never truly known.
Correct Answer
verified
Multiple Choice
A) twice as large as the variance.
B) half as large as the variance.
C) the square of the variance.
D) the square root of the variance.
Correct Answer
verified
Multiple Choice
A) average of the deviations around the mean.
B) average of the squared deviations around the mean.
C) sum of the deviations around the mean.
D) sum of the squared deviations around the mean.
Correct Answer
verified
Multiple Choice
A) greater than the standard deviation.
B) zero.
C) a negative number.
D) greater than the mean.
Correct Answer
verified
Multiple Choice
A) 2.21
B) 2.33
C) 4.89
D) 5.43
Correct Answer
verified
Multiple Choice
A) The estimated population variance
B) The sample variance
C) The population variance
D) All three
Correct Answer
verified
Multiple Choice
A) sum all the Xs,then square the sum.
B) square all the Xs,then sum the squares.
C) sum the Xs,then divide by 2.
D) divide all the Xs by 2.
Correct Answer
verified
Multiple Choice
A) smaller;smaller
B) smaller;larger
C) larger;smaller
D) larger;larger
Correct Answer
verified
Multiple Choice
A) describe the extent to which scores in a distribution differ from one another.
B) describe the extent to which scores in a distribution differ from the extreme scores.
C) make appropriate decisions regarding graph size,shape,and style.
D) describe measures of central tendency.
Correct Answer
verified
Multiple Choice
A) 5
B) 10
C) 14.45
D) 15
Correct Answer
verified
Multiple Choice
A) calculate the mean and standard deviation for tournament performance.
B) calculate the variance and standard deviation for intelligence.
C) calculate the range and the median for both tournament performance and intelligence.
D) first conduct a study to determine if there is a relationship between intelligence level and tournament performance.
Correct Answer
verified
Multiple Choice
A) multiplies the standard deviation by the same constant.
B) multiplies the standard deviation by half the amount of the constant.
C) multiplies the standard deviation by 34% of the constant.
D) does not change the value of the standard deviation.
Correct Answer
verified
Multiple Choice
A) 3.87
B) 15
C) 16.67
D) 150
Correct Answer
verified
Multiple Choice
A) 1.0243
B) 1.0492
C) 1.0797
D) 1.1659
Correct Answer
verified
Multiple Choice
A) The numbers in the sample deviate,on the average,5.5 units from one another.
B) The numbers in the sample deviate,on the average,5.5 units from the two extreme scores.
C) The numbers in the sample deviate,on the average,5.5 units from the mean.
D) The numbers in the sample deviate no more than 2.25 units from the mean.
Correct Answer
verified
Multiple Choice
A) they come from sample data.
B) N for the sample is less than N for the population.
C) they are not randomly selected.
D) they reflect the random variability of only N 1 scores.
Correct Answer
verified
Multiple Choice
A) calculate the mean and standard deviation of the new student's school performance.
B) calculate the mean and standard deviation for the district's intelligence scores.
C) calculate the range and the median for both intelligence and school performance.
D) conduct further research into the relationship between intelligence level and elementary school performance within her own district.
Correct Answer
verified
Multiple Choice
A) 1.0243
B) 1.0492
C) 1.0797
D) 1.1659
Correct Answer
verified
Multiple Choice
A) A strong relationship exists.
B) A weak relationship exists.
C) No relationship exists.
D) A moderate relationship exists.
Correct Answer
verified
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