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Ratio
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Why Does the Golden Ratio Keep Appearing? | Numbers and the Brain Ep. 3
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Toán học 11 - Dãy số | Phần 6: Dãy số Fibonacci có gì đặc biệt? 🔢 1, 1, 2, 3, 5, 8, 13,... Quy luật rất đơn giản: mỗi số hạng sau bằng tổng của hai số hạng đứng ngay trước nó. Nhưng điều thú vị là dãy Fibonacci không chỉ xuất hiện trong toán học, mà còn thường được nhắc đến trong các mô hình tăng trưởng, hình xoắn ốc và nhiều hiện tượng ngoài thực tế. Hiểu được quy luật truy hồi của Fibonacci sẽ giúp các em nắm phần Dãy số lớp 11 trực quan hơn rất nhiều. 🔥 #ToanHoc11 #DaySo #Fibonacci #HeThucT
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🪄 Este truco matemático parece magia hasta que lo entiendes 🧠 Agarra cualquier número de la sucesión de Fibonacci y léelo como millas. El de junto son tus kilómetros. 13 millas, 21 kilómetros. De verdad son 20.92. 55 millas, 89 kilómetros. De verdad son 88.51. Y al revés también. 89 kilómetros, agarras el de atrás: 55 millas. Funciona porque al dividir cada número entre el anterior te acercas siempre a 1.618034, y una milla son 1.609344 kilómetros. #fibonacci #matematicas #numeroaureo #proporc
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