Media, mediana y moda para datos agrupados
Eduardo Araiza Corres
10 min, 22 sec
Eduardo Araiza explains how to calculate the mean, median, and mode for grouped data.
Summary
- Eduardo introduces the concepts of mean, median, and mode in the context of grouped data.
- He demonstrates the calculation of each measure using a specific set of grouped data.
- The data is grouped into classes with a frequency distribution and the calculations are shown step by step.
- Eduardo concludes with the final values for the mean, median, and mode for the example dataset.
Chapter 1
Chapter 2
Chapter 3
Eduardo describes the process of calculating the arithmetic mean for grouped data.
- He introduces the formula for the arithmetic mean as the sum of x multiplied by f, divided by n.
- Eduardo begins to create an additional column for the x values to use in the formula.
Chapter 4
Eduardo continues with the calculation of the mean, introducing the class mark.
- Defines the class mark (xi) as the average of the lower and upper limits of a class.
- The class marks are calculated for each class and then used to find the product of xi and f for each class.
Chapter 5
Chapter 6
Eduardo begins explaining the process to find the median in grouped data.
- Introduces the formula for the median, which involves the lower limit, n/2, the cumulative frequency of the previous class, the frequency of the class, and the class width.
- Calculates n/2 to locate the median position within the frequency distribution.
Chapter 7
Chapter 8
Eduardo explains how to determine the mode for the grouped data.
- Identifies the class with the highest frequency as the modal class.
- Uses the formula for the mode which includes the lower limit, the frequencies of the modal class, the previous class, the next class, and the class width.