Meowdoku Level 133 Answer Key, Walkthrough & Solution

How to solve Meowdoku level 133? Get instant solution for Meowdoku 133 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.

Use Free Solver
Meowdoku Level 133 Answer, Cheat & Solution
Share Meowdoku Level 133 Guide:

Meowdoku Level 133 Answer

Here is the completed solution for Meowdoku Level 133.

  • Row 1, column 3
  • Row 2, column 7
  • Row 3, column 9
  • Row 4, column 6
  • Row 5, column 8
  • Row 6, column 10
  • Row 7, column 5
  • Row 8, column 1
  • Row 9, column 4
  • Row 10, column 2

How to Solve Meowdoku Level 133

Stuck on Meowdoku Level 133? This walkthrough will guide you through the logical steps to place every cat correctly. The basic rules are to place one cat in each row, column, and colored region, ensuring no two cats are touching, even diagonally.

A great place to begin is in the bottom-left corner of the board. The dark green region here has five cells, but it's heavily constrained by other placements. The cat in row 8, column 1 eliminates the cells at (9,1), (9,2), and (10,1) from contention. This leaves only one available spot within the region.

  • Place the cat in row 10, column 2. This is the only cell in the dark green region not blocked by the cat at (8,1).

Next, let's turn our attention to the pink-colored region on the right side of the board, which covers cells (5,9), (5,10), (6,9), and (6,10). The cat at (5,8) blocks any placement in row 5 and also blocks (6,9) diagonally. The cat at (3,9) blocks the entire column 9. With three of the four cells in this region blocked, the solution is clear.

  • Place the cat in row 6, column 10. It's the last available spot in its region.

Finally, we can determine the position for the cat in row 8. By looking at the other cats on the board, we can eliminate columns one by one. The cats at (10,2), (9,4), (7,5), and (6,10) block columns 2, 4, 5, and 10, respectively. They also block the surrounding columns diagonally. After accounting for all other cats, only one column remains open in this row.

  • Place the cat in row 8, column 1. Every other cell in row 8 is either in the same column as another cat or is diagonally adjacent to one.