Question: find the answer The data were collected from a statistics class. The column head gives the variable, and each of the rows represents a student

find the answer

find the answer The data were collected from a statistics class. Thecolumn head gives the variable, and each of the rows represents a

The data were collected from a statistics class. The column head gives the variable, and each of the rows represents a student in the class. Complete parts a and b. Weight Number Male | Age Eye Shoe Color Size Height (inches) College Units Handedness (pounds) of Siblings This Term Blue 9 70 150 3 6 Right 21 Brown 12 67 200 16 Left 30 Blue 6.5 73 150 Left 30 12.5 64 210 Right a. Is the variable Eye Color numerical or categorical? Explain. O A. The variable is categorical because the values are categories. O B. The variable is numerical because the values are categories. O C. The variable is numerical because the values are numbers. O D. The variable is categorical because the values are numbers. b. Is the variable Height numerical or categorical? Explain. O A. The variable is categorical because the values are categories. O B. The variable is categorical because the values are numbers O C. The variable is numerical because the values are categories O D. The variable is numerical because the values are numbers.Suppose that weights of cans of Benneke brand peaches have a population mean of 13.5 ounces and a population standard deviation of 0.33 ounces and are approximately normally distributed. Which of the following statements are correct? Choose the best statement. Click the icon to view information about the distribution. O A. About 4% of all cans of Benneke peaches will weigh less than 12.9 ounces O B. Approximately 95% of all Benneke brand canned peaches will weigh between 12.85 ounces and 14.15 ounces. i Technology output - X O C. The probability that a randomly selected can of Benneke peaches will weigh between 12.9 ounces and 13.6 ounces is approximately 0.585. O D. All of these statements are true. Distribution Properties Probabilities Normal(13.5, 0.33) Distribution Mean: 13.500000 Left: 0.035458 Median: 13.500000 Beteween (Shaded): 0.585384 Variance: 0. 108000 Right: 0.379158 Standard Deviation: 0.330000 Max Density: 1.208916 Print Done

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