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Definition: A set S is a conver set if whenever A and B are distinct points in S, the entire segment AB is contained

Definition: A set S is a conver set if whenever A and B are distinct points in S, the entire segment AB is contained in S. 1. Assume A and B are distinct points and L is a line which does not contain A. Explain why the following sets are convex. (a) AB (b) OHP(L, A)

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