Exam 2: Describing Data With Numerical Measures

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In a time study, conducted at a manufacturing plant, the length of time to complete a specified operation is measured for each on n = 40 workers. The mean and standard deviation are found to be 15.2 and 1.40, respectively. a. Describe the sample data using the Empirical Rule. ________________________________________________________ b. Describe the sample data using Tchebysheff's Theorem. ________________________________________________________

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A parameter and statistic can be used interchangeably.

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The following data represents the sales (measured in $10,000) of seven real estate salespersons employed by a local agency: 23 34 56 47 45 60 249 Which measure of center, the mean or the median, would provide a better measure of the average sales of the company? ______________ Explain. ________________________________________________________

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If a set of data has 120 values, the value of the 30th percentile will be calculated using the 36th and 37th values in the data, when the data values have been arranged in ascending order.

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Measures of relative standing indicate the position of one observation relative to other observations in a set of data.

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Which of the following statements is true for a symmetric distribution?

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The following values denote the number of customers handled by an optometrist during a random sample of four periods of one hour each: 4, 6, 2, and 5. a. Find the standard deviation of these values. ______________ b. Find the range, R. ______________

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A college placement office conducted a survey of 100 engineers who had graduated from Stanford University. For these engineers, the mean salary was computed to be $72,000 with a standard deviation of $8,000. The percentage of these engineers who earn more than $96,000 or less than $48,000 is:

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The mode is generally used to describe large data sets.

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The time required for ten children to learn a particular motor skill was recorded as 9, 15, 23, 20, 16, 15, 24, 18, 10, and 20 minutes. a. Find the mean time to learn this task. ______________ b. Find the median time to learn this task. ______________ c. Based on the values of the mean and median in parts (a) and (b) above, are the measurements symmetric or skewed? ______________ Explain. ________________________________________________________

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Quartiles divide the values in a data set into four parts of equal size.

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The following five-number summary for a sample of size 500 were obtained: Minimum = 250, The following five-number summary for a sample of size 500 were obtained: Minimum = 250,   and Maximum = 4,950. Based on this information, the distribution of the data seems to be symmetric. and Maximum = 4,950. Based on this information, the distribution of the data seems to be symmetric.

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If two data sets have the same range:

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The following data represent the number of small cracks per bar for a sample of eight steel bars: 4 6 10 1 3 1 25 8 a. Find the average number of small cracks per bar. ______________ b. Find the standard deviation for the number of small cracks per bar. ______________

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The following data represent the number of calories in 12 ounce cans of eight popular soft drinks: 124 144 147 146 148 154 150 234 Find the inner fences. ______________ Find the outer fences. ______________ Construct a boxplot for this data. Does the boxplot indicate the presence of any outliers? ______________

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The following summary statistics were computed from a sample of size 250: The following summary statistics were computed from a sample of size 250:   . Based on this information, which of the following statements is correct? . Based on this information, which of the following statements is correct?

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When data have been grouped (as in a frequency table, a relative frequency histogram, etc.), the class with the highest frequency is called the modal class, and the midpoint of that class is taken to be the mode.

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In a histogram, the proportion of the total area which must be to the right of the mean is:

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Tchebysheff's Theorem applies only to data sets that have a mound-shaped distribution.

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A sample of basketball players has a mean height of 75 inches and a standard deviation of 5 inches. You know nothing else about the size of the data or the shape of the data distribution. Which rule(s) can you use to describe the data? ______________ Explain. ________________________________________________________ Approximately what proportion of measurements will fall between 60 and 90? ______________ Approximately what proportion of measurements will fall between 65 and 85? ______________ Approximately what proportion of measurements will fall below 65? ______________

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