Asked by chase
suppose binary heaps are represented using a pointer-based tree representation instead of an array. consider the problem of merging binary heap LHS with RHS. assume both heaps are full complete trees, containing (2^L) - 1 and (2^R) -1 nodes, respectively.
Give two O(log N) algorithms to merge the two heaps if L = R and if |L - R| = 1
Give two O(log N) algorithms to merge the two heaps if L = R and if |L - R| = 1
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Anonymous
how do i do this
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