*Dashboard X Math 5 Q4 Organi X Worksheet 1-3.pd x MAT 152 Workshe X G This table shows 1 x *Lab 1.docx X X *Worksheet 1.pdf X _ Downloads C O File | /Users/jimicajordan/Downloads/Worksheet%201-3%20(1).pdf J MAT 152 Worksheet 1 (SU 22) 1 / 4 100% + 1. A. Here is a frequency distribution from the Introduction Survey favorite color question answered by students in my current statistics classes. Complete the distribution table below by filling in the relative frequency and percent frequency values. Also, fill in the totals across the bottom row. No work required for #1. (A: 9 pt total) . . . .. 1 Relative Percent Colors Frequency Frequency (3 pt) Frequency (3 pt) Round to 2 decimal places) (whole number) Red A Orange w Blue 13 Purple 5 Pink Other 8 Totals (3 pt) B. Construct a bar graph. (6 pt) C. Construct a pie chart. (6 pt) Bar graph: "Double" label your axes. Use the Pie chart: Label each piece of the pie frequency dist. on the vertical axis and the with the color & the percent frequency. color on the horizontal axis. 3Math 5 Q4 Organi X Worksheet 1-3.pd x MAT 152 Workshe X G This table shows | x *Lab 1.docx X *Dashboard X *Worksheet 1.pdf X _ Downloads X C O File | /Users/jimicajordan/Downloads/Worksheet%201-3%20(1).pdf J MAT 152 Worksheet 1 (SU 22) 4 / 4 71% + 5. The scores of a comprehensive final exam have a bell-shaped distribution with a mean of 60 points and a standard deviation of 5 points. No work needed for #5 since this mainly involves addition & subtraction. . . . . .. Use the Empirical Rule's percentages - not the more exact percentages used for normal distributions. For example, use "Approximately 68% of the data falls within 1 standard deviation of the mean". Do NOT 68.26% in place of 68%. A. Draw a bell-shaped curve and label the axis with the 7 values including the mean of 60 in the center and the other 6 values of 1, 2, and 3 standard deviations away from the mean. (10 pt) You may write the individual percentages under the bell-shaped curve you drew for part A. (See the Empirical Rule diagram in Moodle in the Measures of Variation Section 2.4, Slide 12.) (2 pt each) B. Approximately what percentage of data values fall above 60? C. Approximately what percentage of data values fall below 50? D. Approximately what percentage of data values fall above 65? E. Approximately what percentage of data values fall between 45 and 75? F. Approximately what percentage of data values fall between 50 and 70? 3 G. Approximately what percentage of data values fall between 55 and 65? H. Approximately what percentage of data values fall between 55 and 70