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Use structural induction to prove that the number of nodes in a complete (non-empty) binary tree of height h is 2 h+1 -1. Remember that

Use structural induction to prove that the number of nodes in a complete (non-empty) binary tree of height h is 2h+1-1. Remember that a complete tree is where every layer is full.

NOTE: Simply summing up the size of each layer is a direct proof, not inductive. Instead, you must break a large tree down into one or more smaller trees

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