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JEE MATHEMATICS MCQ: STATISTICS

1 Hard
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Application +4 | -1
If ∑i=15(xi−10)=5\sum\limits_{{i=1}}^5\left(x_i-10\right)=5 and ∑i=15(xi−10)2=25\sum\limits_{{i=1}}^5\left(x_i-10\right)^2=25 then standard deviation of observations 2x1+72 x_1+7, 2x2+7,2x3+7,2x4+72 x_2+7,2 x_3+7,2 x_4+7 and 2x5+72 x_5+7 is equal to:
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Correct option: C
4
Option C (4) is correct because the standard deviation of 2xi+72x_i + 7 is twice the standard deviation of xix_i, and the standard deviation is not affected by the change of origin.

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