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If `lim_(xrarra) f(x)=lim_(xrarra) [f(x)]` ([.] denotes the greates integer function) and f(x) is non-constant continuous function, thenA. `underset(xrarra)(lim)` f(x) is an integerB. `underset(xrarra)(lim)` f(x) is non-integerC. f(x) has local maximum at x = aD. f(x) has local minimum at x = a |
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Answer» Correct Answer - A::D We have `underset(xrarra)(lim)f(x)=underset(xrarra)(lim)[f(x)]`. The can occur only when `underset(xrarra)(lim)f(x)` is an integer. `rArr" "f(a^(+))gt f(a) and f(a^(-))gt f(a)` `rArr" "x = a` must be point of local minima. |
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