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From the image, the problem asks to calculate the mean, median, and mode for the following set of dataFrom the image, the problem asks to calculate the mean, median, and mode for the following set of 

**Data Set:**  
136, 138, 150, 134, 150, 139

The results provided are:

- (a) **Mean** = 141.2 (rounded to the nearest tenth)
- (b) **Median** = 138.5

However, for **(c) the mode**, you are asked to decide between two choices:
1. Mode(s) = ___ (Fill in the mode or modes)
2. There is no mode.

### Calculation of the mode:
The **mode** is the value that appears most frequently in the data set.

The data set is:  
136, 138, 150, 134, 150, 139

- **150** appears twice, while all other numbers appear only once. 

Thus, the mode is **150**.

### Answer for (c):
Select "A. The mode(s) is/are" and enter **150** in the blank box.

Would you like to explore more about how the mean, median, and mode were calculated, or do you have any other questions? Here are five related questions to expand on:

1. How do you calculate the mean if more data points are added?
2. What is the difference between mean, median, and mode in terms of their real-world interpretation?
3. How would you calculate the range of this data set?
4. Can a data set have more than one mode, and what is that called?
5. How does the shape of a data distribution affect the mean, median, and mode?

**Tip:** The mode is particularly useful in understanding which values are most common in categorical data sets.

For the following list of data, calculate (a) the mean, (b) the median, and (c) the mode or modes (if any). Data: 136, 138, 150, 134, 150, 139.

Learn how to calculate the mean (141.2), median (138.5), and mode (150) for the data set 136, 138, 150, 134, 150, 139. This example is suitable for students in Grades 6-8, and covers key statistical concepts like the measures of central tendency.

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