Refer to the accompanying data set and use the 30 screw lengths to construct a frequency distribution. B class limit of 3.970 in., and use a class width of 0.010 in. The screws were labeled as having a length of Click on icon to view the data. ... Complete the frequency distribution below. Length (in.) Frequency 3.970- (Type integers or decimals rounded to the nearest thousandth as needed.) Data table I I
Refer to the accompanying data set and use the 30 screw lengths to construct a frequency distribution. B class limit of 3.970 in., and use a class width of 0.010 in. The screws were labeled as having a length of Click on icon to view the data. ... Complete the frequency distribution below. Length (in.) Frequency 3.970- (Type integers or decimals rounded to the nearest thousandth as needed.) Data table I I
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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Problem 1P
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![### Frequency Distribution Table Construction for Screw Lengths
**Instructions:**
Refer to the accompanying data set and use the 30 screw lengths to construct a frequency distribution. Begin with a lower class limit of 3.970 inches, and use a class width of 0.010 inches. The screws were labeled as having a length of 4 inches.
**Data:**
The data table provided contains the following screw lengths (in inches):
```
4.002, 4.007, 4.003, 4.002, 3.982, 3.993, 3.995, 3.974, 4.009, 4.001,
4.003, 3.995, 3.996, 3.987, 3.995, 4.007, 3.999, 3.998, 3.993, 4.014,
3.996, 4.015, 4.008, 4.002, 3.995, 3.983, 4.001, 4.001, 4.008, 3.991
```
**Frequency Distribution Table:**
```
Complete the frequency distribution below.
Length (in.) Frequency
3.970 - 3.979 [ ]
3.980 - 3.989 [ ]
3.990 - 3.999 [ ]
4.000 - 4.009 [ ]
4.010 - 4.019 [ ]
```
**Step-by-Step Explanation:**
1. **Determine Class Intervals:**
- Start from 3.970 inches.
- Add class width 0.010 inches to each subsequent class:
- First class: 3.970 - 3.979
- Second class: 3.980 - 3.989
- Third class: 3.990 - 3.999
- Fourth class: 4.000 - 4.009
- Fifth class: 4.010 - 4.019
2. **Tally the Data:**
- Count the number of screw lengths that fall within each class interval.
- Enter these counts in the frequency column.
**Graphical Representation:**
Normally, a histogram or bar graph would be created to visually represent the frequency distribution. Each bar would represent a](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fadca8183-f536-4768-a5dc-a2639f5a41ee%2Fbc8ba6c0-20c7-44a3-b1a7-6b44b37f143a%2Fmdcjtkj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Frequency Distribution Table Construction for Screw Lengths
**Instructions:**
Refer to the accompanying data set and use the 30 screw lengths to construct a frequency distribution. Begin with a lower class limit of 3.970 inches, and use a class width of 0.010 inches. The screws were labeled as having a length of 4 inches.
**Data:**
The data table provided contains the following screw lengths (in inches):
```
4.002, 4.007, 4.003, 4.002, 3.982, 3.993, 3.995, 3.974, 4.009, 4.001,
4.003, 3.995, 3.996, 3.987, 3.995, 4.007, 3.999, 3.998, 3.993, 4.014,
3.996, 4.015, 4.008, 4.002, 3.995, 3.983, 4.001, 4.001, 4.008, 3.991
```
**Frequency Distribution Table:**
```
Complete the frequency distribution below.
Length (in.) Frequency
3.970 - 3.979 [ ]
3.980 - 3.989 [ ]
3.990 - 3.999 [ ]
4.000 - 4.009 [ ]
4.010 - 4.019 [ ]
```
**Step-by-Step Explanation:**
1. **Determine Class Intervals:**
- Start from 3.970 inches.
- Add class width 0.010 inches to each subsequent class:
- First class: 3.970 - 3.979
- Second class: 3.980 - 3.989
- Third class: 3.990 - 3.999
- Fourth class: 4.000 - 4.009
- Fifth class: 4.010 - 4.019
2. **Tally the Data:**
- Count the number of screw lengths that fall within each class interval.
- Enter these counts in the frequency column.
**Graphical Representation:**
Normally, a histogram or bar graph would be created to visually represent the frequency distribution. Each bar would represent a
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