You recorded the minimum temperatures per day for the past month. The results are as follows: Group the data in six groups (six categories) and complete.

Step 1: Identify the data points and determine the range. The given minimum temperatures are: 12^, 13^, 9^, 10^, 11^, 12^, 11^, 7^, 11^, 10^ 10^, 7^, 8^, 12^, 8^, 13^, 8^, 9^, 9^, 9^ 10^, 12^, 10^, 11^, 7^, 11^, 7^, 13^, 9^, 10^ 10^, 12^ There are 32 data points in total. The minimum temperature is 7^. The maximum temperature is 13^. The range is 13^ - 7^ = 6^. Step 2: Define the six categories. Since the range is 6^ and we need six categories, we can define categories with a width of 1^. However, this would result in 7 distinct temperature values (7, 8, 9, 10, 11, 12, 13). To fit into exactly six categories, we will group the highest two temperatures together. The categories are: • 7^ • 8^ • 9^ • 10^ • 11^ • 12^ - 13^ Step 3: Tally the frequencies for each category. • For 7^: Count occurrences of 7. 7, 7, 7, 7 (4 times) • For 8^: Count occurrences of 8. 8, 8, 8 (3 times) • For 9^: Count occurrences of 9. 9, 9, 9, 9, 9 (5 times) • For 10^: Count occurrences of 10. 10, 10, 10, 10, 10, 10, 10 (7 times) • For 11^: Count occurrences of 11. 11, 11, 11, 11, 11 (5 times) • For 12^ - 13^: Count occurrences of 12 and 13. 12, 13, 12, 12, 13, 12, 13, 12 (8 times) Step 4: Complete the frequency distribution table. The total frequency is 4 + 3 + 5 + 7 + 5 + 8 = 32, which matches the total number of data points. |l|l|l| Minimum Temperature categories (^) & Tallies & Frequency \\ 7 & |||| & 4 \\ 8 & ||| & 3 \\ 9 & |||| | & 5 \\ 10 & |||| || & 7 \\ 11 & |||| | & 5 \\ 12 - 13 & |||| |||| & 8 \\ What's next? Send 'em 📸