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91. What is the mode?
A. 8
B. 9.6
C. 9.5
D. 10.5
E. 9
92. Find the coefficient of
variation for an IQ test with a mean of 100 and a standard deviation of 15.
A. 15.0
B. 6.7
C. 0.15
D. 1.5
E. 67
93. Find the z-score for an IQ
test score of 142 when the mean is 100 and the standard deviation is 15.
A. 42
B. 2.8
C. 18.78
D. 1.27
E. -2.8
94. Find the z-score for an IQ
test score of 922 when the mean is 100 and the standard deviation is 15.
A. 0.53
B. 0.77
C. -0.77
D. -0.53
E. -8.00
95. Find the z-score for an IQ
test score of 118 when the mean is 100 and the standard deviation is 15.
A. 1.2
B. 1.0
C. 18.0
D. -1.03
E. -1.2
96. Find the z-score for an IQ
test score of 125 when the mean is 100 and the standard deviation is 15.
A. 25
B. 1.1
C. 1.67
D. -1.1
E. -1.67
97. Using Chebyshev's Rule, find
the interval that contains at least 93.75% of all measurements when mean =
2.549 and s = 1.828.
A. [-2.935 8.033]
B. [-1.107 6.205]
C. [-26.699 31.797]
D. [2.435 2.663]
E. [-4.763 9.861]
Use the following to answer
questions 98-100:
According to a survey of the top
10 employers in a major city, a worker spends an average of 413 minutes
a day on the job. Suppose the
standard deviation is 26.8 minutes and the time spent is approximately a
normal distribution.
98. What are the times that
approximately 68.26% of all workers will fall?
A. [394.8 431.2]
B. [386.2 439.8]
C. [372.8 453.2]
D. [359.4 466.6]
E. [332.6 493.4]
99. What are the times that
approximately 95.44% of all workers will fall?
A. [387.5 438.5]
B. [386.2 439.8]
C. [372.8 453.2]
D. [359.4 466.6]
E. [332.6 493.4]
100.What are the times that
approximately 99.73% of all workers will fall?
A. [305.8 520.2]
B. [386.2 439.8]
C. [372.8 453.2]
D. [359.4 466.6]
E. [332.6 493.4]
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