Welcome to Westonci.ca, where you can find answers to all your questions from a community of experienced professionals. Explore in-depth answers to your questions from a knowledgeable community of experts across different fields. Join our Q&A platform to connect with experts dedicated to providing accurate answers to your questions in various fields.
Sagot :
Alright, let's determine how to match this data to the appropriate histogram. Here are the steps to follow:
1. Organize the Data into Ranges:
First, we need to think about how to group the life expectancy values into intervals (or bins). This is a common step when creating histograms.
Let's say we group these values in 2-year intervals:
- 74 - 75.9
- 76 - 77.9
- 78 - 79.9
- 80 - 81.9
- 82 - 83.9
2. Count the Frequencies:
Next, count how many states fall into each of these intervals.
- 74 - 75.9: [West Virginia (74.1)] → 1 state
- 76 - 77.9: [Tennessee (77.9)] → 1 state
- 78 - 79.9: [South Carolina (78.3), Oklahoma (78.2), Illinois (78.6), Kansas (78.6)] → 4 states
- 80 - 81.9: [Vermont (80.4), California (80.9), Georgia (80.1), Nevada (81.3)] → 4 states
- 82 - 83.9: [Utah (82.2)] → 1 state
3. Create the Histogram:
Match the data to a histogram that displays these counts:
- 74 - 75.9: 1 state
- 76 - 77.9: 1 state
- 78 - 79.9: 4 states
- 80 - 81.9: 4 states
- 82 - 83.9: 1 state
In conclusion, the correct histogram would have:
- 1 bar reaching up to the value of 1 for the interval 74 - 75.9.
- 1 bar reaching up to the value of 1 for the interval 76 - 77.9.
- 1 bar reaching up to the value of 4 for the interval 78 - 79.9.
- 1 bar reaching up to the value of 4 for the interval 80 - 81.9.
- 1 bar reaching up to the value of 1 for the interval 82 - 83.9.
By analyzing the values and their respective frequencies, you should be able to match these to the correct histogram visually.
1. Organize the Data into Ranges:
First, we need to think about how to group the life expectancy values into intervals (or bins). This is a common step when creating histograms.
Let's say we group these values in 2-year intervals:
- 74 - 75.9
- 76 - 77.9
- 78 - 79.9
- 80 - 81.9
- 82 - 83.9
2. Count the Frequencies:
Next, count how many states fall into each of these intervals.
- 74 - 75.9: [West Virginia (74.1)] → 1 state
- 76 - 77.9: [Tennessee (77.9)] → 1 state
- 78 - 79.9: [South Carolina (78.3), Oklahoma (78.2), Illinois (78.6), Kansas (78.6)] → 4 states
- 80 - 81.9: [Vermont (80.4), California (80.9), Georgia (80.1), Nevada (81.3)] → 4 states
- 82 - 83.9: [Utah (82.2)] → 1 state
3. Create the Histogram:
Match the data to a histogram that displays these counts:
- 74 - 75.9: 1 state
- 76 - 77.9: 1 state
- 78 - 79.9: 4 states
- 80 - 81.9: 4 states
- 82 - 83.9: 1 state
In conclusion, the correct histogram would have:
- 1 bar reaching up to the value of 1 for the interval 74 - 75.9.
- 1 bar reaching up to the value of 1 for the interval 76 - 77.9.
- 1 bar reaching up to the value of 4 for the interval 78 - 79.9.
- 1 bar reaching up to the value of 4 for the interval 80 - 81.9.
- 1 bar reaching up to the value of 1 for the interval 82 - 83.9.
By analyzing the values and their respective frequencies, you should be able to match these to the correct histogram visually.
We hope our answers were helpful. Return anytime for more information and answers to any other questions you may have. We hope this was helpful. Please come back whenever you need more information or answers to your queries. Thank you for visiting Westonci.ca. Stay informed by coming back for more detailed answers.