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JEE MATHEMATICS MCQ: LIMITS
1
Easy
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Application
+4 | -1
Let be polynomial of degree 4 with roots and leading coefficient 1 and be the polynomial of degree 4 with roots and with leading coefficient 1. Then, equals
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Correct option: B
Option B (-24) is correct because the limit can be evaluated by factoring out (x-1) from both polynomials and then substituting x=1.
