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📰 + t + \frac{1}{t}. 📰 By AM-GM, $t + \frac{1}{t} \geq 2$, with equality when $t = 1$ (i.e., $x = \frac{\pi}{4}$). Thus, the minimum is $7$, but we seek the maximum. As $x \to 0^+$ or $x \to \frac{\pi}{2}^-$, $\tan^2 x \to 0$ or $\infty$, so $t + \frac{1}{t} \to \infty$. However, the original expression is unbounded. Wait, this contradicts the problem's implication of a finite maximum. Re-examining: 📰 Actually, $\sin x + \csc x = \sin x + \frac{1}{\sin x} \geq 2$, and similarly for $\cos x + \sec x$. But squaring gives: 📰 America Va 3546747 📰 Bank Of America Mortgage Loan Officer 6099598 📰 Aliexpress Shopping App 3711509 📰 The Blind Spot 5277429 📰 The Ultimate 2025 Tax Table Will You Beat Or Break The Tax Code 6513681 📰 Youll Never Believe How Gramhir Pro Boosts Your Content Game Try It Today 9104927 📰 Connections New York Times Hint 6335770 📰 Gift Roblox 8654436 📰 Solve Iready Log In Issues Fast Your Step By Step Guide To Logging In 3779854 📰 The Ultimate Board Foot Breakdown That Every Builder Needs 4969723 📰 Can A Fraction Of An Inch Make All The Difference Discover Its Surprising Power 9753015 📰 No One Saw That Joke Coming 24 Turns Hilarious Then Some Youll Laugh Hard 2230496 📰 American Manicure Done Wrongthis Instant Fix Will Slash Your Stress 4728149 📰 You Wont Believe What This Simple Wednesday Broke 7329799 📰 Shockingly Realistic Rose Clipart Download High Quality Free Images Today 3897100