Answer:
To calculate the mean (\(\bar{X}\)), you sum up all the values and then divide by the number of values (n).
In this case, you have \(D = x - 140\) and \(D = 500\), and \(n = 10\).
So, the sum of the values would be \(500 \times 10 = 5000\).
The mean (\(\bar{X}\)) is then calculated by dividing the sum by the number of values:
\[\bar{X} = \frac{5000}{10} = 500\]
Therefore, the mean of the given values is 500.
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Answer:
To calculate the mean (\(\bar{X}\)), you sum up all the values and then divide by the number of values (n).
In this case, you have \(D = x - 140\) and \(D = 500\), and \(n = 10\).
So, the sum of the values would be \(500 \times 10 = 5000\).
The mean (\(\bar{X}\)) is then calculated by dividing the sum by the number of values:
\[\bar{X} = \frac{5000}{10} = 500\]
Therefore, the mean of the given values is 500.