The heights of 50 students, measured to the nearest centimeter, are as follows:

161, 150, 154, 165, 168, 161, 154, 162, 150, 151, 162, 164, 171, 165, 158, 154, 156, 172, 160, 170, 153, 159, 161, 170, 162, 165, 166, 168, 165, 164, 154, 152, 153, 156, 158, 162, 160, 161, 173, 166, 161, 159, 162, 167, 168, 159, 158, 153, 154, 159.

What can you conclude about their heights from the data provided?

The heights of the 50 students have a wide range, with measurements ranging from 150 cm to 173 cm, suggesting a diversity in height within the group.

Explanation:

The provided data consists of the heights of 50 students measured to the nearest centimeter. The heights in the dataset vary between 150 cm and 173 cm. This range of heights indicates that there is diversity in the heights of the students. Some students are as short as 150 cm, while others are as tall as 173 cm.

To gain a deeper understanding of the data, we can calculate some descriptive statistics such as the mean (average) height and standard deviation. The mean height would provide us with a measure of the central tendency, indicating the average height of the group. The standard deviation would give us insights into the spread or dispersion of the heights around the mean.

Furthermore, it would be beneficial to visualize the data with a histogram or box plot to see if there are any patterns or clusters within the height distribution. This could provide additional insights into the characteristics of the group in terms of height.

In conclusion, from the given data, we can infer that the group of 50 students has a wide range of heights, and further statistical analysis and visualization would be necessary to understand the distribution and characteristics of their heights more comprehensively.

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