SOLUTION:
Case: Measure of central tendency
Method:
1. The Mean
![\begin{gathered} \bar{x}=(\Sigma fx)/(\Sigma f) \\ \bar{x}=((1*2)+(2*3)+(3*9)+(4*5)+(6*4)+(7*1))/(2+3+9+5+6+4+1) \\ \bar{x}=3.867 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/1mtmahtm4m7l3z73o3r8d9lfv6skc3d0ne.png)
2. The Median
The position of the median (middle) number of children per family is 15th.
The median= 4 per family
3. The mode.
The family with the highest number of children occurs 9 times.
The highest number has 3 children per family
Final answer:
The mean = 3.867 children per family
The median= 4 children per family
The mode= 3 children per family