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Home » Solution: Original radius $ r = \sqrt{\frac100\pi\pi} = 10 \, \textkm $. New radius $ r' = 8 \, \textkm $. Original area $ 100\pi $, new area $ \pi (8)^2 = 64\pi $. The decrease is $ 100\pi - 64\pi = \boxed36\pi \, \textkm^2 $. - AMAZONAWS

Solution: Original radius $ r = \sqrt{\frac100\pi\pi} = 10 \, \textkm $. New radius $ r' = 8 \, \textkm $. Original area $ 100\pi $, new area $ \pi (8)^2 = 64\pi $. The decrease is $ 100\pi - 64\pi = \boxed36\pi \, \textkm^2 $. - AMAZONAWS

📅 March 11, 2026 👤 scraface
Mar 11, 2026
Solution: Original radius $ r = \sqrt{\frac{100\pi}{\pi}} = 10 \, \text{km} $. New radius $ r' = 8 \, \text{km} $. Original area $ 100\pi $, new area $ \pi (8)^2 = 64\pi $. The decrease is $ 100\pi - 64\pi = \boxed{36\pi} \, \text{km}^2 $.

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