Wednesday, 8 October 2025

Python Coding challenge - Day 779| What is the output of the following Python Code?

 


Code Explanation:

1. Import the heapq module
import heapq

The heapq module in Python provides functions to implement a min-heap (a binary heap where the smallest element is always at the root).

It allows efficient insertion, deletion, and retrieval of the smallest elements.

2. Create a list of numbers
nums = [9, 4, 7, 1, 5]

This creates a normal Python list containing integers.

Initially, it’s just a regular list, not a heap yet.

3. Convert the list into a heap
heapq.heapify(nums)

heapify() rearranges the list in-place to satisfy the heap property:

The smallest element is at index 0.

Each parent node is smaller than its child nodes.

After this operation, nums becomes a min-heap.

Internally, it might look like (structure depends on input, but logically this holds):

nums = [1, 4, 7, 9, 5]

(1 is the smallest element at the root.)

4. Push a new element into the heap
heapq.heappush(nums, 0)

heappush() inserts a new value (0) while maintaining the heap order.

Now the heap rearranges so that the smallest element (0) is at the top.

The heap might now look like:

nums = [0, 1, 7, 9, 5, 4]

(Structure may differ slightly, but the heap property is guaranteed.)

5. Pop (remove and return) the smallest element
smallest = heapq.heappop(nums)

heappop() removes and returns the smallest element from the heap (the root).

Here, it removes 0 (the smallest).

After popping, the heap adjusts itself to maintain the heap property again.

So now:

smallest = 0

The remaining heap might be [1, 4, 7, 9, 5].

6. Get the 2 largest elements from the heap
heapq.nlargest(2, nums)

nlargest(n, iterable) returns the n largest elements from the given list (or heap).

Here, it finds the two largest elements from [1, 4, 7, 9, 5].

Result: [9, 7].

7. Print the results
print(smallest, heapq.nlargest(2, nums))

Prints the value of smallest (which is 0) and the two largest numbers from the heap ([9, 7]).

Output:


0 [9, 7]

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