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📰 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**. 📰 Actually, the **maximum finite value of $r$** occurs when $\sin(2\theta)$ is at its **maximum**, because $r^2 = \frac{100}{\sin(2\theta)}$, and $\sin(2\theta) \leq 1$. 📰 r^2 \leq \frac{100}{1} = 100 \Rightarrow r \leq 10. 📰 The Countdown To Spring Has Begundont Be Caught Off Guard 4483003 📰 Helsworn Valkyrie Roblox 7568172 📰 Roberts Kagan Executive Power 5848176 📰 Lord Perumal 8394558 📰 You Wont Believe What This Proheart 12 Can Fix In Your Go Kart 8952130 📰 Hipaa For Professionals The Essential Guide Every Healthcare Worker Must Know Now 8780959 📰 Perhaps In Such Problems We Round To Closest 7402476 📰 Shocking Florida Condo Law Changes That Are Redefining Property Rightsdont Miss This 2302831 📰 Accrue Mistakes That Are Costing You More Than You Think 5965335 📰 A Frac12Ab 150 2979164 📰 This One Lyric From Thomas Crane Library Will Make You Queue For Hours Dont Miss It 3573791 📰 Roblox Royale High 9043474 📰 Hipaa Right Of Access Revealed What Your Healthcare Records Are Hiding And How To Get Them 6692279 📰 Flight To New York 9901375 📰 Think You Cant Strikethrough This Shortcut Makes It Impossible 555918