Complete the frequency distribution below. Length (in.) Frequency 3.720 - 1 Data Table Screw Lengths (inches) (Type integers or decimals rounded to the ne 3.739 3.759 3.742 3.761 3.737 3.747 3.754 3.722 3.758 3.756 3.757 3.748 3.745 3.737 3.741 3.751 3.746 3.751 3.745 3.736 3.741 3.765 3.755 3.751 3.748 3.737 3.758 3.758 3.755 3.741 Print Done

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### Frequency Distribution of Screw Lengths

#### Problem Statement:
Complete the frequency distribution below.

#### Data:
**Screw Lengths (inches):**
3.739, 3.759, 3.742, 3.761, 3.737, 3.747, 3.754, 3.722, 3.757,
3.748, 3.745, 3.737, 3.741, 3.751, 3.746, 3.751,
3.741, 3.765, 3.755, 3.748, 3.737, 3.758, 3.755, 3.741

#### Task:
Complete the following frequency distribution using the provided data of screw lengths. 

| **Length (in.)**  | **Frequency** |
|-------------------|---------------|
| 3.720 - 3.729     |               |
| 3.730 - 3.739     |               |
| 3.740 - 3.749     |               |
| 3.750 - 3.759     |               |
| 3.760 - 3.769     |               |

*Type integers or decimals rounded to the nearest tenth.*

#### Explanation:
- **Frequency Distribution**: A frequency distribution table presents the frequency of different outcomes in a sample.
- **Interval**: An interval groups data values in a specified range (e.g., 3.720 - 3.729) to simplify data analysis and visualization.

### Steps to Complete the Frequency Distribution:
1. **Sort the Screw Lengths**: Organize the provided data in ascending order.
2. **Determine Intervals**: Use the specified intervals (e.g., 3.720 - 3.729) for categorizing the data.
3. **Count Frequencies**: Count how many screw lengths fall into each interval.
4. **Fill the Table**: Populate the frequency column with the counts from each interval.

Let's sort and count the provided data:

**Sorted Data:**
3.722, 3.722, 3.737, 3.737, 3.737, 3.739, 3.741, 3.741, 3.741, 3.742, 3.745, 3.745, 3.746, 3.747
Transcribed Image Text:### Frequency Distribution of Screw Lengths #### Problem Statement: Complete the frequency distribution below. #### Data: **Screw Lengths (inches):** 3.739, 3.759, 3.742, 3.761, 3.737, 3.747, 3.754, 3.722, 3.757, 3.748, 3.745, 3.737, 3.741, 3.751, 3.746, 3.751, 3.741, 3.765, 3.755, 3.748, 3.737, 3.758, 3.755, 3.741 #### Task: Complete the following frequency distribution using the provided data of screw lengths. | **Length (in.)** | **Frequency** | |-------------------|---------------| | 3.720 - 3.729 | | | 3.730 - 3.739 | | | 3.740 - 3.749 | | | 3.750 - 3.759 | | | 3.760 - 3.769 | | *Type integers or decimals rounded to the nearest tenth.* #### Explanation: - **Frequency Distribution**: A frequency distribution table presents the frequency of different outcomes in a sample. - **Interval**: An interval groups data values in a specified range (e.g., 3.720 - 3.729) to simplify data analysis and visualization. ### Steps to Complete the Frequency Distribution: 1. **Sort the Screw Lengths**: Organize the provided data in ascending order. 2. **Determine Intervals**: Use the specified intervals (e.g., 3.720 - 3.729) for categorizing the data. 3. **Count Frequencies**: Count how many screw lengths fall into each interval. 4. **Fill the Table**: Populate the frequency column with the counts from each interval. Let's sort and count the provided data: **Sorted Data:** 3.722, 3.722, 3.737, 3.737, 3.737, 3.739, 3.741, 3.741, 3.741, 3.742, 3.745, 3.745, 3.746, 3.747
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