Prove that in a circle at the same distance from the center, chords are equal.
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Theorem: In same or congruent circles, equal chords are equidistant from the center. Conversely, chords that are equidistant from the center are congruent to each other. The theorem says that, if AB ∼ = CD, then OG ∼ = OH. Conversely, if OG ∼ = OH, then AB ∼ = CD.
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