Question: Suppose a sorted increasing array indexed ( mathrm { H } [ underline { underline { 1 . . n }

Suppose a sorted increasing array indexed \(\mathrm{H}[\underline{\underline{1.. n}}]\) is to be turned into a Min Heap.
(a) Estimate the number of swaps in the Heapify algorithm.
(b) Suggest the best way to process the same sorted increasing array to turn it into a Max Heap to maximize the performance (optimize the Heapify speed, minimize swaps).
(c) Describe the location (row of the tree and position within the row) of the Heap node indexed by \(\mathrm{H}\left[2^{\mathrm{m}+1]}\right.\), where \( m
Suppose a sorted increasing array indexed \ ( \

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