The core idea clicked pretty fast: convert the IP to a 32-bit int, then greedily pick the largest valid aligned block that fits within the remaining count.
Start by converting the IPv4 address to a 32-bit integer and clarifying that the count represents the number of consecutive addresses. Then, greedily select the largest CIDR block that fits within the remaining range, aligning to block boundaries, and repeat until the count is exhausted. Finally, convert each block back to CIDR notation and verify the total coverage.
Pro tip: Mention that the greedy algorithm is optimal because CIDR blocks are power-of-two aligned, and discuss how to handle edge cases like count=0 or overflow beyond 255.255.255.255.
Confirm that 'count' is the number of addresses and that the range must be exactly covered. Ask about handling count=0, invalid IPs, or ranges exceeding the IPv4 space.
Convert the starting IP to a 32-bit unsigned integer and compute the end address as start + count - 1. This simplifies arithmetic and boundary checks.
While the remaining count > 0, find the largest block size (power of two) that is aligned to the current address and does not exceed the remaining count. Add that block to the result and advance the address and count.
For each selected block, compute the prefix length from the block size and format the network address as 'a.b.c.d/prefix'.
Check that the total number of addresses covered equals the original count. Explain that the algorithm runs in O(log n) time and produces the minimal number of blocks.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.