Rank correlation coefficient r=0.8. d² =33 | Then n is ______
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The value of n = 10
Correct question
Rank correlation coefficient r=0.8. ∑d² =33 | Then n is
Given
- Rank correlation coefficient r = 0.8
- ∑d² =33
To find
- value of n
Solution
we are provided with the rank correlation Coefficient and ∑d² =33 and are asked to find the value of n
the standard equation of Rank correlation coefficient is given by,
r = 1 - {6∑d²}/{n(n^2-1)}
{6∑d²}/{n(n^2-1)} = 1 -r
substituting the values,
{6∑d²}/{n(n^2-1)} = 1 - 0.8
or, {6∑d²}/{n(n^2-1)} = 0.2
or, {6×33}/{n(n^2-1)} = 0.2
or, 198/0.2 = n(n^2-1)
or, 990 = n(n^2-1)
or, n^3 - n^2 - 990 = 0
using hit and trial method we get,
n = 10 ( n is no. of observation, it can only be natural number)
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