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📰 Solution: The lateral surface area of a cylinder is $ 2\pi r h $. The area of a circle with radius $ 2r $ is $ \pi (2r)^2 = 4\pi r^2 $. Setting them equal: $ 2\pi r h = 4\pi r^2 $. Cancel $ 2\pi r $ to get $ h = 2r $. Thus, the ratio $ \frac{h}{r} = \boxed{2} $. 📰 Question: A circle is inscribed in a square with side length $ s $. What is the ratio of the circle’s area to the square’s area, expressed in terms of $ \pi $? 📰 Solution: The circle’s diameter equals the square’s side, so radius $ r = \frac{s}{2} $. Circle area: $ \pi \left(\frac{s}{2}\right)^2 = \frac{\pi s^2}{4} $. Square area: $ s^2 $. Ratio: $ \frac{\frac{\pi s^2}{4}}{s^2} = \frac{\pi}{4} $. The ratio is $ \boxed{\dfrac{\pi}{4}} $. 📰 The Weeknd Albums 📰 When To Drip Faucets 8938383 📰 How To Write A Check 📰 Bank Of America Newington 8212213 📰 Red Wasp Stings You Before You Notice Its Attacking 5632199 📰 Download 7 Zip Download 📰 Scripting School Roblox 📰 Big Discovery Conditional Formatting Formula And It Gets Worse 📰 Homewood Suites By Hilton Chicago Downtown Chicago Il 4346931 📰 3 Get Hidden Freeze Panes In Exceltransform Your Data Management Forever 4286027 📰 Used Fire Trucks For Sale 9080278 📰 Fidelity Investments Account Login 📰 Yours Truly Dc 5794210 📰 Shocked Parents These Teenage Bedroom Sets Are The Hottest Trend Right Now 3200677 📰 Finally The Fast Track Way To Master Sql Pivot Tables Like A Pro 231520