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JEE MATHEMATICS MCQ: LIMITS

1 Easy
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Analyzing +4 | -1
Let a be an integer such that lim⁡x→718−[1−x][x−3a]\lim\limits_{x \to 7} \frac{{18 - [1 - x]}}{{[x - 3a]}} exists, where [t][t] is greatest integer ⩽t.\leqslant t. Then a is equal to:
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Correct option: A
-6
Option A (-6) is correct because for the limit to exist, the left-hand limit (LHL) must equal the right-hand limit (RHL), which leads to a = -6.

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