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18 Cards in this Set

  • Front
  • Back
1. A value that is typical or representative of the data is referred to as a measure of central location.
TRUE
2. The arithmetic mean is the sum of the quantitative observations divided by the total number of observations.
TRUE
3. For a set of data arranged or sorted in numerical order, the value of the observation in the center is called the weighted mean.
FALSE
4. A set of ordinal, interval or ratio level data may only have one mode.
FALSE
5. The mode is the value of the observation that appears most frequently.
TRUE
6. Extremely high or low scores affect the value of the median.
FALSE
7. The sum of the deviations from the mean for the set of numbers 4, 9 and 5 will equal zero.
TRUE
8. Three persons earn $8 an hour, six earn $9 an hour, and one earns $12 an hour. The weighted mean hourly wage is $9.
TRUE
9. For any distribution, there are an equal number of values above and below the mean.
FALSE
10. The geometric mean is the nth root of n observations.
TRUE
11. Dispersion describes the degree of variation in the data.
TRUE
12. The mean deviation is the difference between the mean or the deviations and the arithmetic mean.
FALSE
13. The variance is the mean of the sum of the squared deviations between each observation and the median.
FALSE
14. The standard deviation is the positive square root of the variance.
TRUE
15. For any data set, Chebyshev's Theorem estimates the proportion of observations that occurs within k standard deviations of the mean, where k is greater than 1.0.
TRUE
16. In a company, the standard deviation of the ages of female employees is six years and the standard deviation of the ages of male employees is ten years. These statistics indicate that the dispersion of age is greater for females than for males.
FALSE
17. According to Chebyshev's Theorem, 75% percent of the observations lie within plus and minus 2.00 average mean deviations.
FALSE
18. According to the Empirical Rule, 75% percent of the observations lie within plus and minus 2.00 average mean deviations.
FALSE