Meowdoku Level 216 Answer Key, Walkthrough & Solution
How to solve Meowdoku level 216? Get instant solution for Meowdoku 216 with our step by step solution & video walkthrough.
⚠️ Same level number, different board?
Meowdoku levels can be randomized based on your progress, so the same level number may show a different board in your game. Use our free Meowdoku Solver to paint your grid, search similar puzzles, and find the correct cat placements.

Meowdoku Level 216 Answer
Here is the complete solution for Meowdoku Level 216, with one cat placed in every row, column, and colored region.
- Row 1, Column 8
- Row 2, Column 3
- Row 3, Column 4
- Row 4, Column 7
- Row 5, Column 5
- Row 6, Column 6
- Row 7, Column 9
- Row 8, Column 1
- Row 9, Column 3
How to Solve Meowdoku Level 216
Solving Meowdoku Level 216 involves using logic to determine the single correct spot for each cat. The rules are key: no two cats can be in the same row, column, or colored region, and they cannot touch, even diagonally.
A good starting point is to find a region that is highly constrained. Let's begin with the pinkish-red region at the bottom left of the board. This area only has five possible cells. Since we must place a cat in row 7 and row 9, we know their cats are elsewhere. This blocks all cells in those rows. The cat in column 3 also blocks the cell at row 9, column 2 diagonally. This process of elimination leaves only one possible spot in the entire pinkish-red region.
- Place the cat in row 8, column 1.
Now, let's look at the brown region in the center. The cat in the pink region (row 3, column 4) eliminates any placements in column 4. Similarly, the cat in the yellow-gold region (row 6, column 6) rules out column 6. The no-touch rule from the cat at (6,6) also means we can't use the cell at row 5, column 6. With these spots blocked, there is only one cell left for this region's cat.
- Place the cat in row 5, column 5.
By applying this same method of elimination—using the row, column, region, and no-touch rules—you can systematically deduce the correct position for all the remaining cats on the board.


