題目網址: https://www.puzzleup.com/2022/ https://www.puzzleup.com/2022/puzzle/?4 答題時限: 11月10日７ＰＭ－比賽結束（約12月29日） 加分時限: 11月10日７ＰＭ－11月15日６：５９ＰＭ 答對可得基本分１００分。答案可上傳５次，每改１次答案從基本分扣２０分。　 比賽期間內可隨時上傳答案，加分時限內答對第ｎ天加（６－ｎ）分　 　　 　　 另依題目的難易有額外加分（如有８０％的人這題答錯，答對者加８０分）　　 ◆THREE CIRCLES Two circles of the same size and different colors are placed randomly on a computer screen. These circles can be in one of 4 different states: 1. The circles are not touching. 2. The circles are tangent, i.e. touching at a single point. 3. The circles are overlapping, the first one is on top. 4. The circles are overlapping, the second one is on top. How many different states are there for 3 circles with different colors? Notes: *All three circles should be seen on the screen and considered two-dimensional. *The circles have a well defined order (top/bottom), e.g. if the first circle is on top of the second and the second circle is on top of the third, the third circle cannot be on top of the first. 將大小一樣，顏色不同的兩個圓形，隨機置於電腦螢幕上。 這些圓形之間會有四種狀態： 1. 兩圓未接觸。 2. 兩圓互切，也就是交會於一點。 3. 兩圓重疊，前者在上。 4. 兩圓重疊，後者在上。 問若有不同色三圓時，會有幾種不同的狀態？ 註： ．三圓均在螢幕上可見，且為二維圖形。 ．圓形之間具有良序性質(上／下)，例如，首圓在次圓之上，次圓又在三圓之上， 則三圓不可在首圓之上。 https://www.puzzleup.com/2022/img/puzzle/2022/04s.jpg --

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