When converting a z score into a raw score, anytime the z score is negative in sign
A) so too will be the raw score
B) so too will be the mean
C) so too will be the standard deviation
D) the value of the raw score will be less than the mean
Correct Answer:
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Q1: If the standard deviation of a normal
Q2: A percentile rank of 85 indicates that
A)
Q3: When converting a z score into a
Q4: Whenever the value of the standard deviation
Q5: On a normal distribution, the value of
Q7: A percentile rank of 45 indicates that
A)
Q8: On a normal distribution, percentiles may be
Q9: If someone were to score at the
Q10: Whenever the percentage values in the z
Q11: Whenever the value of the z score
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