Here we have :
Mean = 70
Standard deviation = 5
Interquartile range IQR = Q3 - Q1
where Q1 and Q3 are at 25th and 75th percentile.
for 25 and 75th percentile; z = -/+0.6745
25th percentile Q1 = mean +z*std deviation = 70-0.6745*5 = 66.628
75th percentile Q3 = mean +z*std deviation = 70+0.6745*5 = 73.372
hence,
IQR = Q3 - Q1 = 73.372 - 66.628 = 6.75
Correct option "E"
6.75
Scores on an exam are normally distributed with expected value 70 and standard deviation 5. The...
Scores on an exam are normally distributed with a mean of 65 and a standard deviation of 9. Find the percent of the scores that satisfies the following: (a) Less than 54 (b) At least 80 (c) Between 70 and 86
Verbal GRE exam scores are normally distributed with a mean of 497 and a standard deviation of 115. Use Table 8.1 to find the range covered by the middle 90% of verbal GRE scores.
4. Scores on an exam are normally distributed with a population standard deviation of 5.5. A random sample of 50 scores on the exam has a mean of 28. (a) (5 pts.) Construct 80% confidence interval. (b) (5 pts.) Construct 85% confidence interval. (c) (5 pts.) Construct 92% confidence interval. (d) (5 pts.) When confidence level increases what will happen to the confidence interval.
The final exam scores in a statistics class were normally distributed with a mean of 70 and a standard deviation of five. What is the probability that a student scored more than 75% on the exam? a) 0.95 b)0.68 c) 0.16 d)0.84
scores for an exam are normally distributed with a mean of 235 and a standard deviation of 52. Identify the score which marks the boundary of the bottom 5% ?
Scores on exam-1 for a statistics course are normally distributed with mean 65 and standard deviation 1.75. What scores separates highest 15% of the observations of the distribution ?
The final exam scores in a statistics class were normally distributed with a mean of 70 and a standard deviation of 2. If you select a student at random, what is the probability that he scored between a 66 and a 74? A.2.5% B.50% C. 68% C. 95% D. none of the above
A set of exam scores is normally distributed with a mean = 76 and standard deviation = 7. Use the Empirical Rule to complete the following sentences. 68% of the scores are between and . 95% of the scores are between and . 99.7% of the scores are between and .
Scores for an exam are normally distributed with a mean of 235 and a standard deviation of 52. What is the percentile value of a score of 270? Round your score to TWO decimal places. For example, if you compute a value of .547, you would enter .55. ALSO: Please enter ONLY the value, no equals sign, no words, etc.
The scores on a psychology exam were normally distributed with mean of 55 and a standard deviation of 5. A failing grade on the exam was anything 2 or more standard deviations below the mean. What was the cutoff for a failing score? Approximately what percentage of the students failed? The cutoff for a failing score was 45. (Simplify your answer.) Approximately percent of the students failed. (Round to one decimal place as needed.)