You are given a list of numbers for which you need to construct a min-heap.(A min-...

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You are given a list of numbers for which you need to construct a min-heap.(A min- heap is a complete binary tree in which every key is less than or equal to the keys in its children.) How would you use an algorithm for constructing a max-heap (a heap as defined in Section 6.4) to construct a min-heap? Construct a max-hap. Remove the root (max), put it in the last node, and check parental dominance requirement. Replace the larger than with the less than operation. Negate the keys and run max-heap construction. Use the heap sort and put the keys in reverse order in the heap. You are given a list of numbers for which you need to construct a min-heap.(A min- heap is a complete binary tree in which every key is less than or equal to the keys in its children.) How would you use an algorithm for constructing a max-heap (a heap as defined in Section 6.4) to construct a min-heap? Construct a max-hap. Remove the root (max), put it in the last node, and check parental dominance requirement. Replace the larger than with the less than operation. Negate the keys and run max-heap construction. Use the heap sort and put the keys in reverse order in the heap.

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