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📰 r^2 = \frac{100}{\sin(2\theta)}. 📰 Since $r^2 \geq 0$, we must have $\sin(2\theta) > 0$. The maximum value of $r^2$ occurs when $\sin(2\theta)$ is minimized (but still positive). The minimum positive value of $\sin(2\theta)$ is approaching 0, but we must consider the domain where the expression is defined and real. 📰 However, to **maximize $r$**, we must **minimize the denominator** $\sin(2\theta)$, but not go below 0. So we consider the **maximum of $r^2$** under the constraint that $\sin(2\theta) > 0$. The maximum occurs when $\sin(2\theta)$ is at its **minimum positive value**, but that would make $r^2$ large — but we must find the **actual maximum possible finite value**. 📰 You Wont Believe What This Time Change Is Hiding In Your Media Timing 8644120 📰 5 Want Wealthier Income Learn How To Become An Accredited Investor Fast Online 9893557 📰 Shocked To Find This Easy Way To Grab Your Windows License Key 3366605 📰 This Led Lamp Is Rewiring Realityno Magic Just Science Youll Hack 5920624 📰 Brazil Womens National Football Team 2355123 📰 Surveillance Cameras 6623431 📰 Business Phone Plans For Small Business 5548590 📰 Watched My Body Transform With Skinnyrxheres How You Can Too 2826282 📰 You Wont Believe What The Supreme Community Offersjoin Now 1003620 📰 Cleveland Guardians Crack Padre Doormore Than Just H2O This Game Changes Everything 1752094 📰 Hyatt House Denver Downtown Denver Co 80202 3892550 📰 Needful Things Movie 1924037 📰 This Fermented Wonder Will Blow Your Mind With Hidden Benefits Of Lekimchi 432325 📰 Verizon In Huber Heights 5851638 📰 Unlock Fire Flavor With The Ultimate Hot Honey Sauce Recipe 1191179