MCQ
If $n \in N, 7^{2n}– 48n – 1$ is divisible by:
- A$25$
- B$26$
- C$1234$
- ✓$2304$
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$(S1):$ $2023^{2022}-1999^{2022}$ is divisible by $8.$
$(S2)$ : $13(13)^{ n }-11 n -13$ is divisible by $144$ for infinitely many $n \in N$.