<u>Answers</u> 1. Minimum = 4 2. First quartile = 6.5 3. Median = 13.5 4. Third quartile = 19 5. Maximum = 20
<u>Explanation</u> To calculate the measure of central tendency, you first arrange the set of the data in ascending order. The set of data given will be; 4, 4, 9, 9, 18, 18, 20, 20.
Part 1: The minimum value of the data is 4.
Part 2: The first quatile is the median of the lower half which is comprised by: 4, 4, 9, 9
1st quartile = (4+9)÷2 = 13÷2 = 6.5
Part 3: Median of the data is;
Median = (9+18)÷2 =27÷2 = 13.5
Part 4: 3rd quartile is the median of the upper half which comprises of; 18, 18, 20, 20.
First You would divide both numbers by ten to get 15 and 25. Then you realize that both numbers are divisible by 5 so you divide both sides you then end up with 3 to 5 which is your answer.