EDB — 2FP

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E10

[2FP]Again, we say that a vertex \(B\) is ”convex” if the inner angle \(𝛽\) is “convex” (i.e. \(0{\lt}𝛽≤ 𝜋\) radians). Prove that the polygon is convex if and only if all its vertices are convex.

Solution 1

[2G5]

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