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Let f:[-1,2]\to\mathbbR be given by f(x)=2x^2+x+\lfloor x^2\rfloor-\lfloor x\rfloor, where \lfloor t\rfloor denotes the greatest integer \le t. The number of points where f is not continuous is: | Watch the step-by-step video solution for this NIMCET PYQ.