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共計2.5小時考試時間
此套試卷由三部分題目組成
4題簡答題,每題4分
4題挑戰題,每題6分
4題解答題,每題10分
共計12題,滿分80分
不可使用任何計算器
完整版下載鏈接見文末
Part A Introductory Questions:
Question A3)A positive integer m has the property that when multiplied by 12, the result is a four-digit number n of the form 20A2 for some digit A. What is the 4 digit number, n?
Question A3)Alana, Beatrix, Celine, and Deanna played 6 games of tennis together. In each game, the four of them split into two teams of two and one of the teams won the game. If Alana was on the winning team for 5 games, Beatrix for 2 games, and Celine for 1 game, for how many games was Deanna on the winning team?
Part B Challenging Questions:
Question B3)5 Xs and 4 Os are arranged in the below grid such that each number is covered by either an X or an O. There are a total of 126 different ways that the Xs and Os can be placed. Of these 126 ways, how many of them contain a line of 3 Os and no line of 3 Xs?
A line of 3 in a row can be a horizontal line, a vertical line, or one of the diagonal lines 1?5?9 or 7 ? 5 ? 3.

Part C Long-form Proof Problems:
Question C2)The line L given by 5y + (2m ? 4)x ? 10m = 0 in the xy-plane intersects the rectangle with vertices O(0, 0), A(0, 6), B(10, 6), C(10, 0) at D on the line segment OA and E on the line segment BC.
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