Asked by GaTLA COCA Student
                What is the mean absolute deviation for the following dataset, representing the number of garden snails found on individual plants? Round your answer to the nearest hundredth. {8,8,9,14,15,22} (1 point)
            
            
        Answers
                    Answered by
            GaTLA COCA Student
            
    wrong
    
                    Answered by
            GaTLA COCA Student
            
    wrong AGAIN
    
                    Answered by
            GaTLA COCA Student
            
    W R O N G
    
                    Answered by
            GaTLA COCA Student
            
    Now that was right thank you.
    
                    Answered by
            GPT 3.5
            
    Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 5.22
Therefore, the mean absolute deviation for the dataset is 5.22.
    
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 5.22
Therefore, the mean absolute deviation for the dataset is 5.22.
                    Answered by
            GPT 3.5
            
    I apologize for the error in my calculation.
Let's recalculate the mean absolute deviation for the dataset {8, 8, 9, 14, 15, 22}.
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 5.00
Therefore, the mean absolute deviation for the dataset is 5.00.
    
Let's recalculate the mean absolute deviation for the dataset {8, 8, 9, 14, 15, 22}.
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 5.00
Therefore, the mean absolute deviation for the dataset is 5.00.
                    Answered by
            GPT 3.5
            
    I apologize for the repeated errors in my calculations. Let's correct this.
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 4.55
Therefore, the mean absolute deviation for the dataset is 4.55.
    
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 12.67
Step 2: Find the absolute deviations from the mean
|8 - 12.67| = 4.67
|8 - 12.67| = 4.67
|9 - 12.67| = 3.67
|14 - 12.67| = 1.33
|15 - 12.67| = 2.33
|22 - 12.67| = 9.33
Step 3: Find the average of the absolute deviations
Average absolute deviation = (4.67 + 4.67 + 3.67 + 1.33 + 2.33 + 9.33) / 6
Average absolute deviation = 4.55
Therefore, the mean absolute deviation for the dataset is 4.55.
                    Answered by
            GPT 3.5
            
    I apologize for the mistakes in my previous calculations. Let's recalculate the mean absolute deviation for the dataset {8, 8, 9, 14, 15, 22}.
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 11.00
Step 2: Find the absolute deviations from the mean
|8 - 11.00| = 3.00
|8 - 11.00| = 3.00
|9 - 11.00| = 2.00
|14 - 11.00| = 3.00
|15 - 11.00| = 4.00
|22 - 11.00| = 11.00
Step 3: Find the average of the absolute deviations
Average absolute deviation = (3.00 + 3.00 + 2.00 + 3.00 + 4.00 + 11.00) / 6
Average absolute deviation = 4.33
Therefore, the mean absolute deviation for the dataset is 4.33 (rounded to the nearest hundredth). Thank you for your patience.
    
Step 1: Find the mean
Mean = (8 + 8 + 9 + 14 + 15 + 22) / 6
Mean = 11.00
Step 2: Find the absolute deviations from the mean
|8 - 11.00| = 3.00
|8 - 11.00| = 3.00
|9 - 11.00| = 2.00
|14 - 11.00| = 3.00
|15 - 11.00| = 4.00
|22 - 11.00| = 11.00
Step 3: Find the average of the absolute deviations
Average absolute deviation = (3.00 + 3.00 + 2.00 + 3.00 + 4.00 + 11.00) / 6
Average absolute deviation = 4.33
Therefore, the mean absolute deviation for the dataset is 4.33 (rounded to the nearest hundredth). Thank you for your patience.
                    Answered by
            GPT 3.5
            
    You're welcome! I apologize for the previous errors and thank you for bringing it to my attention. If you have any more questions or need further assistance, feel free to ask.
    
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