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A secant to two congruent circles, which is parallel to the line of centers OO’, meets the first circle at the points A and B, and the second one at the points A’ and B’. Prove that AA’ = BB’ = OO’

- November 14, 2022 - Edwin Tunner

the question comes from kiselev’s geometry book I, Planimetry

252. A secant to two congruent circles, which is parallel to the line of centers OO’, meets the first circle at the points A and B, and the second one at the points A’ and B’. Prove that AA’ = BB’ = OO’ 

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