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Let sigma(1) , sigma (2) be the standard...

Let `sigma_(1) , sigma _(2)` be the standard deviations of two distributions `D _(1)and D_(2)` respectively and `D_(1)` be more consistent then `D_(2)` If the means of `D_(1) and D_(2)` are same, then the percentage increase in the standard deviation of `D_(2)` over the standard deviation of `D_(1)` is

A

`(sigma_(1)-sigma_(2))/(sigma _(2))xx100`

B

`(sigma_(1)-sigma_(2))/(sigma _(1))xx100`

C

`(sigma_(2)-sigma_(1))/(sigma _(2))xx100`

D

`(sigma_(2)-sigma_(1))/(sigma _(1))xx100`

Text Solution

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The correct Answer is:
D
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