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Original Question
Find the correlation coefficient of the following table using technology (such as GeoGebra). Round your answer to the nearest h...Asked by Panda
Find the correlation coefficient of the following table using technology (such as GeoGebra). Round your answer to the nearest hundredth.
x y
2.3 19
3.1 28
4.5 33
6.6 82
(1 point)
Responses
1
1
0.88
0.88
−0.95
−
0.95
negative 0 point 9 5
0.95
x y
2.3 19
3.1 28
4.5 33
6.6 82
(1 point)
Responses
1
1
0.88
0.88
−0.95
−
0.95
negative 0 point 9 5
0.95
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the correlation coefficient of the given data, we can use technology such as GeoGebra, Excel, or a calculator. However, I can guide you through the process conceptually and provide you with the expected answer.
Here are the steps to calculate the correlation coefficient (usually denoted as \( r \)) using a calculator or software:
1. **Input the Data**: Enter the x and y values into your chosen software.
```
x: 2.3, 3.1, 4.5, 6.6
y: 19, 28, 33, 82
```
2. **Calculate the Correlation Coefficient**: Most tools have a function or formula for calculating correlation coefficients:
- In GeoGebra, you can use the `CorrelationCoefficient` command.
- In Excel, use the formula =CORREL(A1:A4, B1:B4) where A1:A4 are your x values and B1:B4 are your y values.
3. **Get the Result**: After running the correlation function, you will retrieve the correlation coefficient \( r \).
When you calculate the correlation for the provided data, you should find that the correlation coefficient rounds to **approximately 0.95**.
So, the answer to the rounded nearest hundredth would be:
**0.95**
Here are the steps to calculate the correlation coefficient (usually denoted as \( r \)) using a calculator or software:
1. **Input the Data**: Enter the x and y values into your chosen software.
```
x: 2.3, 3.1, 4.5, 6.6
y: 19, 28, 33, 82
```
2. **Calculate the Correlation Coefficient**: Most tools have a function or formula for calculating correlation coefficients:
- In GeoGebra, you can use the `CorrelationCoefficient` command.
- In Excel, use the formula =CORREL(A1:A4, B1:B4) where A1:A4 are your x values and B1:B4 are your y values.
3. **Get the Result**: After running the correlation function, you will retrieve the correlation coefficient \( r \).
When you calculate the correlation for the provided data, you should find that the correlation coefficient rounds to **approximately 0.95**.
So, the answer to the rounded nearest hundredth would be:
**0.95**
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