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If `x^(2) +ax - 3x-(a+2) = 0` has real and distinct roots, then minimum value of `(a^(2)+1)//(a^(2)+2)` isA. 1B. 0C. `1/2`D. `1/4` |
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Answer» Correct Answer - C `D gt 0 rArr (a-3)^(2) +4(a+2) gt 0` `rArr a^(2) -6a+9 +4a +8 gt0` `rArr a^(2) +2a+17 gt 0` `rArr a in R` `:. (a^(2)+1)/(a^(2)+2) =1 -(1)/(a^(2)+2) ge (1)/(2)` |
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