PuzzleUp 2010 (6) Sixteen Numbers - 拼圖
By David
at 2010-08-18T19:56
at 2010-08-18T19:56
Table of Contents
時限:2010/08/19(四)19:00~08/25(三)18:59
答案可上傳5次,但每改1次扣20分(基本分為100分)
在比賽期間內可隨時回答,但只有在時限內回答者有額外加分
◆Sixteen Numbers
You are going to place all numbers from 1 to 16 on a 4x4 chessboard such that
all consecutive number pairs (1-2, 2-3, ..., 15-16) will be on the
neighboring cells (left-right-top-down).
In how many different ways can this be done?
If the question was asked for a 2x2 chessboard, the answer would be 8.
你要把1到16的每個數字分別填入一個4*4的棋盤
並且要讓所有連續的數對都在棋盤上相鄰(1要跟2相鄰 2要跟3相鄰 ...15要跟16相鄰)
請問共幾種方法?
如果這題改成2*2的棋盤 那麼答案是8種.
==============================================================================
我猜3*3的話答案是40種 4*4答案是別鬧了 這怎麼可能告訴你
--
答案可上傳5次,但每改1次扣20分(基本分為100分)
在比賽期間內可隨時回答,但只有在時限內回答者有額外加分
◆Sixteen Numbers
You are going to place all numbers from 1 to 16 on a 4x4 chessboard such that
all consecutive number pairs (1-2, 2-3, ..., 15-16) will be on the
neighboring cells (left-right-top-down).
In how many different ways can this be done?
If the question was asked for a 2x2 chessboard, the answer would be 8.
你要把1到16的每個數字分別填入一個4*4的棋盤
並且要讓所有連續的數對都在棋盤上相鄰(1要跟2相鄰 2要跟3相鄰 ...15要跟16相鄰)
請問共幾種方法?
如果這題改成2*2的棋盤 那麼答案是8種.
==============================================================================
我猜3*3的話答案是40種 4*4答案是別鬧了 這怎麼可能告訴你
--
Tags:
拼圖
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