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Mathematics, 27.02.2020 05:54 Vrios4388
Let P0 be an equilateral triangle of area 10. Each side of P0 is trisected, and the corners are snipped off, creating a new polygon (in fact, a hexagon) P1. What is the area of P1? Now repeat the process to P1 – i. e. trisect each side and snip off the corners – to obtain a new polygon P2. What is the area of P2? Now repeat this process infinitely often to create an object P[infinity]. What is the area of P[infinity]?
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Let P0 be an equilateral triangle of area 10. Each side of P0 is trisected, and the corners are snip...
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