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Mathematics · 2024

JEE Main · 31 January 2024, Shift 2 · Q6

If for some m, n;^6 C_m+2(^6 C_m+1)+^6 C_m+2>^8 C_3 and ^n-1 P_3:^n P_4=1: 8, then ^n P_m+1+^n +1 C_m is equal to

If for some $\displaystyle m, n ;{ }^6 C_m+2\left({ }^6 C_{m+1}\right)+{ }^6 C_{m+2}>{ }^8 C_3$ and $\displaystyle { }^{n-1} P_3:{ }^n P_4=1: 8$, then $\displaystyle { }^n P_{m+1}+{ }^{\mathrm{n}+1} C_m$ is equal to
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JEE Main 2024 Mathematics question, with the answer from NTA’s final answer key. Where our answers come from.