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JEE MATHEMATICS MCQ: PERMUTATIONS

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The number of ways in which the digits 1,2,3,4,31,2,3,4,3, 2,1 can be arranged so that the odd digits always occupy the odd places, is
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Correct option: C
18
Option C (18) is correct because the odd digits (1, 3, 3, 1) can be arranged in odd places in 4!2!2!\frac{{4!}}{{2!2!}} ways, and the even digits (2, 4, 2) can be arranged in even places in 3!2!\frac{{3!}}{{2!}} ways, so the total number of ways is 4!2!2!×3!2!=18\frac{{4!}}{{2!2!}} \times \frac{{3!}}{{2!}} = 18.

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