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14. Rewrite the following definition as a biconditional: Points that lie on the same line are collinear. (1 point) If a point lies on a line, then it is collinear. If a point lies on a line with another point, then the two points are collinear. If two points are collinear, then they lie on the same line. Points lie on the same line if and only if the points are collinear.
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biconditional is and 'if and only if" statement
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biconditional . bi meaning two if P then Q and also if Q then P more succinctly written as P if and only if Q sometimes you see it like \(P\iff Q\)
look for the one that says "if and only if"
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