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If `b_(1),b_(2),b_(3),"….."b_(n)` are positive then the least value of `(b_(1) + b_(2) +b _(3) + "….." + b_(n)) ((1)/(b_(1)) + (1)/(b_(2)) + "….." +(1)/(b_(n)))` isA. `b_(1)b_(2)"…."b_(n)`B. `n^(2) + 1`C. `n(n+1)`D. `n^(2)` |
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Answer» Correct Answer - D (i) Take `b_(1)=b_(2)=b_(03)"……."b_(n) = k` and find the value . (ii) AM `(a_(1),a_(2),"……"a_(n)) ge HM (a_(1),a_(2),"…….",a_(n))` (iii) `(a_(1)+a_(2)+"….."+a_(n)).(n) ge (n)/((1)/(a_(1))+ (1)/(a_(2)) + (1)/(a_(2)))`. |
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