Use a sliding window approach to track the number of flips affecting the current position. Maintain a variable to count the current number of flips applied to the current index.

When encountering a `0` at position `i`, check if it's already flipped by previous operations (using the flip count). If not, increment the flip count and mark the end of the current flip window at `i + k - 1`. If `i + k - 1` exceeds the array bounds, return `-1` as it's impossible to flip this `0`.

Use a queue or an array to efficiently track the flip operations' end positions. For each flip operation, decrement the flip count when the window ends. This ensures accurate flip state tracking for subsequent positions. Finally, verify if all elements are `1` after processing the entire array.