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An easy geometry which requires the knowledge of fundamental theorems and the use of similar triangles.
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A very challenging geometry question from the national math olympiad in China in the previous year. My solution uses the method of coincidence and theorems such as the circle power theorem and the side form of Ceva's Theorem.
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A geometry question requiring the knowledge of radical axis, and trigonometry methods.
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This is a quite challenging geometry question. In this solution I have used trigonometry and the method of coincidence to complete the proof.
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This is a number theory question that requires the use of the difference of squares and the euclidean algorithm of gcd's
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This question requires the use of angle chasing and the ability to identify and use cyclic quadrilaterals
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