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Part 1

Listed below are the measured radiation emissions​ (in W/kg) corresponding to cell​ phones: A,​ B, C,​ D, E,​ F, G,​ H, I,​ J, and K respectively. The media often present reports about the dangers of cell phone radiation as a cause of cancer. Cell phone radiation must be 1.6​ W/kg or less. Find the **a.**​ mean, **b.**​ median, **c.**​ midrange, and **d.** mode for the data. Also complete part **e.**

1.451.45

1.291.29

0.790.79

1.331.33

0.670.67

0.720.72

0.870.87

0.370.37

1.321.32

1.371.37

0.910.91
 
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Part 1

**a.** Find the mean.

The mean is 

enter your response here. 

​(Round to three decimal places as​ needed.)

The mean of the given data is **1.008 W/kg**, rounded to three decimal places.

Would you like to proceed with the next part of the question (finding the median)? If you have any questions or need further details, feel free to ask.

Here are 5 related questions you might find interesting:

1. How do you calculate the median for a given dataset?
2. What is the significance of the midrange in statistical analysis?
3. How does the mode differ from the mean and median?
4. What impact does outlier data have on the mean of a dataset?
5. Why is it important to round to a certain number of decimal places in statistics?

**Tip:** The mean is sensitive to extreme values, meaning a few very large or small numbers can significantly affect it.

Listed below are the measured radiation emissions (in W/kg) corresponding to cell phones: A, B, C, D, E, F, G, H, I, J, and K respectively. The media often present reports about the dangers of cell phone radiation as a cause of cancer. Cell phone radiation must be 1.6 W/kg or less. Find the a. mean, b. median, c. midrange, and d. mode for the data. Also complete part e.

1.45, 1.29, 0.79, 1.33, 0.67, 0.72, 0.87, 0.37, 1.32, 1.37, 0.91

a. Find the mean. The mean is (Round to three decimal places as needed.)

Find the mean, median, midrange, and mode of cell phone radiation emissions measured in W/kg. This statistical analysis helps understand the data distribution and its relation to safety standards. Suitable for students in Grades 8-10, this problem covers fundamental statistical concepts with practical applications.

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