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Let $A_1$, $A_2$, $\dots$, $A_{12}$ be twelve equally spaced points on a circle with radius 1. Find \[(A_1 A_2)^2 + (A_1 A_3)^2 + \dots + (A_{11} A_{12})^2.\] (The sum includes the square of the distance between any pair of points, so the sum includes $\binom{12}{2} = 66$ terms.)
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