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Home » You Won’t Believe What Reggie Nintendo Did Next – It’s Mind-Blowing! - IQnection

You Won’t Believe What Reggie Nintendo Did Next – It’s Mind-Blowing! - IQnection

📅 May 5, 2026 👤 scraface

May 05, 2026

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📌 As $x \to 0^+$, $\sec x \to 1$, $\csc x \to \infty$, so $(\sec x + \csc x)^2 \sim \csc^2 x \sim \frac{1}{x^2}$

📌 And $\sin x + \cos x \to 1$, so its square is constant, but the first term dominates.

📌 Thus, $(\sec x + \csc x)^2 \to \infty$, so the entire expression tends to infinity.

📌 But the problem asks for the **maximum** — if it diverges, there is no finite maximum.

📌 But likely we made a mistake in interpretation — perhaps the expression is bounded?

📌 Wait: no, because $\csc x = 1/\sin x$, and as $x \to 0$, $\sin x \to 0$, so $\csc x \to \infty$, and it's not bounded.

📌 But the problem says "find the maximum" — contradiction.

📌 Wait — perhaps the expression is **minimized**, not maximized? But the problem says "maximum".

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But the problem says digits are strictly increasing — so order matters...
But is there a number like 12435? No — not increasing.
But wait — could we use fewer digits? No — it must be 5-digit.
Only one valid set. Only one increasing arrangement: 12345.
Wait — but 12345 is the only such number.
But the problem says using only the digits 0,1,2,3,4,5 — which allows...
And since it cant be first, it cant be in the number.
But is there 12435? No — not increasing.
But wait — what about 12345, but also 12346? 6 not in set.
But lets confirm with a combinatorial approach:

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