1998COMC加拿大数学公开赛真题答案免费下载

历年 Canadian Open Mathematics Challenge加拿大数学公开赛

真题与答案下载

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1998 COMC真题答案免费下载

共计2.5小时考试时间

此套试卷由两部分题目组成

Part A共8题，每题5分

Part B共4题，每题10分

共计12题，满分80分

不可使用任何计算器

完整版下载链接见文末

部分真题预览：

Part A Solutions:

A8) Using basic properties of symmetry we observe that the corner of the box, the centre of the small sphere and the centre of the large sphere all lie along the same straight line drawn from the origin. The distance from the corner of the box to the centre of the small sphere is r√3. If the distance from the corner of the box to the centre of the large sphere is 16√3 we can now write, r√3 + r + 15 = 16√3 or r = [16(√3)-15]/(√3+1).
The average was 0.6.

Part B Solutions:

B3)

1. In essence, Alphonse adopts a strategy that will make Beryl enter the last ring first. This guarantees a win because in the final ring the moves are necessarily successive and there are an even number of regions thus guaranteeing Alphonse the 2nd, 4th, 6th and 8th position, i.e. the winning position
2. Beryl adopts the strategy that will allow him to be the first to enter ring three and five. This guaranteese Beryl that he will always win because Alphonse will always be in an even position in these rings (if we label the regions 1,2,3,. . . ,9) when it is Beryl’s turn to move.
   The average was 2.7.

 

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1998 COMC真题题目

 

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