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If `f(x) = { 3 + |x-k|, x leq k; a^2 -2 + sin(x-k)/(x-k), xgtk}` has minimum at x =k, then show that `|a| >2`.A. a`in`RB. `|a|lt2`C. `|a|gt2`D. `1lt|a|lt2` |
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Answer» Correct Answer - C `1+a^(2)-2gt3` `|a|gt2` |
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