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127. For 333, 999, 888, 777, 1000, 321, 133 Rank of 3rd quartile is?
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127. For 333, 999, 888, 777, 1000, 321, 133 Rank of 3rd quartile is?
Calculating the 3rd Quartile
To find the 3rd quartile (Q3) for the given data set of 333, 999, 888, 777, 1000, 321, 133, we first need to arrange the numbers in ascending order:
133, 321, 333, 777, 888, 999, 1000

Finding the Position of Q3
Q3 is the median of the second half of the data set. There are 7 numbers in the data set, so the median of the entire data set is the 4th number, which is 777.
To find Q3, we need to find the median of the numbers greater than 777. These numbers are 888, 999, and 1000.

Calculating Q3
Q3 is the average of the two middle numbers when there is an even number of values in the data set. In this case, Q3 is the average of the 2nd and 3rd numbers in the second half of the data set.
Q3 = (888 + 999) / 2
Q3 = 1877 / 2
Q3 = 938.5
Therefore, the rank of the 3rd quartile in the given data set is 938.5.
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127. For 333, 999, 888, 777, 1000, 321, 133 Rank of 3rd quartile is?
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