is an L-shaped tile formed by 1-by-1 adjacent squares. Given an 2^n × 2^n board (n ≥ 1) with one missing square, it is always possible to cover the board by triominos without overlapping tiles (you may assume this fact, or consider your solution to this question as a constructive proof) Given an 2^n×2^n board with one missing square, design a divide-and-conquer algorithm to determine how to cover the board with triominos

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