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# halp me

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184
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Let $$A_1A_2A_3A_4$$ be a square, and let $$A_5,A_6,A_7,\dots,A_{34}$$ be distinct points inside the square. Non-intersecting segments $$\overline{A_iA_j}$$ are drawn for various pairs $$(i,j)$$ with $$1\le i,j\le34$$, such that the square is dissected into triangles. Assume each $$A_i$$ is an endpoint of at least one of the drawn segments. How many triangles are formed?

Jul 16, 2020

#1
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There are 185 triangles formed.

Jul 18, 2020
#2
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yer wrong

Jul 19, 2020