Let f be a positive function. Let I_1 =∫_(1−k) ^k x f{x(1−x} dx, I_2 =∫_(1−k) ^k x f{x(1−x} dx, where 2k−1>0. Then (I_1 /I


Question and Answers Forum

All Questions Topic List
UNKNOWN Questions
Previous in All Question Next in All Question
Previous in UNKNOWN Next in UNKNOWN
Question Number 50132 by CIRCLE001 last updated on 14/Dec/18
$Let f be a positive function. Let I_1 =∫_(1−k) ^k x f{x(1−x} dx, I_2 =∫_(1−k) ^k x f{x(1−x} dx, where 2k−1>0. Then (I_1 /I_2 ) is$
$Let f be a positive function . Let$ $I_{1} = \underset{1 - k}{\int^{k}} x f {x (1 - x} d x,$ $I_{2} = \underset{1 - k}{\int^{k}} x f {x (1 - x} d x,$ $where 2 k - 1 > 0 . Then \frac{I_{1}}{I_{2}} is$
Commented bytanmay.chaudhury50@gmail.com last updated on 14/Dec/18

$i n q u e s t i o n I_{1} a n d I_{2} i d e n t i c a l . . . p l s c h e c k$ $q u e s t i o n . . .$
Terms of Service
Privacy Policy
Contact: info@tinkutara.com

Question and Answers Forum