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Building a heap can be done as a loop in one of two ways:
A. start at the end of the array push each item downward if necessary.
B. start at the front of the array push each item upward if necessary.
There are also two recursive ways to build a heap:
A. build one heap out of the first n-1 elements, then push the nth element upwards.
B. build two heaps, one for each of the subtrees of the root, then push the root downward.
Question 1: which of the recursive methods correspond to which iterative method (eg: A-A, B-B) and why? make your argument in terms of base case and recursive case.
Question 2: construct and solve the two recurrence equations(one for each of the recursive methods) and get the big Theta time complexity for each.
Binary search tree, and postorder and preorder traversal Determine the shortest path in Graph
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