Minimum Swaps to Arrange Binary Grid on LeetCode

🚀 Day 520 of #750DaysOfCode 🚀 🔢 1536. Minimum Swaps to Arrange a Binary Grid (LeetCode - Medium) Today I solved an interesting Greedy + Matrix problem. 🧠 Problem Summary We are given an n x n binary grid. In one step, we can swap adjacent rows. The grid is valid only if: 👉 All cells above the main diagonal are 0. We must return the minimum number of swaps needed to make the grid valid, or -1 if it's impossible. 💡 Key Insight For each row i, it must have at least (n - 1 - i) trailing zeros. So instead of checking the entire matrix repeatedly: ✅ Count trailing zeros for every row ✅ Use a greedy approach to place correct rows at correct positions ✅ Bring valid rows upward using adjacent swaps ✅ Count total swaps If at any point no valid row is found → return -1 ⚙️ Approach Used Count trailing zeros for each row For every row position: Find a row below that satisfies required condition Bubble it up using adjacent swaps Maintain swap count ⏱ Time Complexity O(n²) — Works perfectly for n ≤ 200 🧩 What I Learned ✔ How to convert a matrix condition into a trailing zero requirement ✔ How greedy row placement minimizes swaps ✔ Importance of transforming the problem into a simpler representation Consistency > Motivation. One problem at a time. 🚀 #LeetCode #Java #GreedyAlgorithm #ProblemSolving #DataStructures #CodingJourney #750DaysOfCode #Day520

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