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If the Sum of Squares of Differences of Ranks for 10 Pairs of Observations is 66, Find the Rank Correlation Coefficient. - Mathematics and Statistics

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Question

If the sum of squares of differences of ranks for 10 pairs of observations is 66, find the rank correlation coefficient.

Sum
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Solution

Given n = 10,  ∑d2 = 66 

We have R = 1 - `[ 6∑d^2 ]/[ n( n^2 - 1 )]`

= 1 - ` [ 6 xx 66 ]/[ 10 ( 10^2 - 1 )]`

= 1 - `396/990` = 1 - 0.4 = 0.6

∴ R = 0.6

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2018-2019 (March) Set 1
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