A company is looking at how many care packages their employees make per hour. The data: summarized below. 4.5 Frequency 4 3.5 3 2.5 2 1.5 1 0.5 0 1 to 4 OCT 3 5 to 8 9 to 12 13 to 16 Number of care packages assembled per hour What is the estimated mean number of care packages made per hour? Round your answer to 4 decimal places. A 17 to 20

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### Understanding Data on Care Package Assembly

A company is analyzing the productivity of its employees in terms of the number of care packages assembled per hour. The information is displayed in a bar graph.

#### Graph Description:

- **X-axis:** Represents the number of care packages assembled per hour, divided into intervals: 1 to 4, 5 to 8, 9 to 12, 13 to 16, and 17 to 20.
- **Y-axis:** Represents the frequency of employees falling within each interval.

#### Frequency Data:

- **1 to 4 packages:** 4 employees
- **5 to 8 packages:** 1 employee
- **9 to 12 packages:** 3 employees
- **13 to 16 packages:** 0 employees
- **17 to 20 packages:** 3 employees

#### Task:

Calculate the estimated mean number of care packages assembled per hour. Round this value to four decimal places.

Use the frequency and midpoints of each interval to determine this mean value. Once calculated, input your answer in the provided space.
Transcribed Image Text:### Understanding Data on Care Package Assembly A company is analyzing the productivity of its employees in terms of the number of care packages assembled per hour. The information is displayed in a bar graph. #### Graph Description: - **X-axis:** Represents the number of care packages assembled per hour, divided into intervals: 1 to 4, 5 to 8, 9 to 12, 13 to 16, and 17 to 20. - **Y-axis:** Represents the frequency of employees falling within each interval. #### Frequency Data: - **1 to 4 packages:** 4 employees - **5 to 8 packages:** 1 employee - **9 to 12 packages:** 3 employees - **13 to 16 packages:** 0 employees - **17 to 20 packages:** 3 employees #### Task: Calculate the estimated mean number of care packages assembled per hour. Round this value to four decimal places. Use the frequency and midpoints of each interval to determine this mean value. Once calculated, input your answer in the provided space.
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