LinkedIn Queens #804 Answer & Analysis
Stuck on LinkedIn Queens #804? Get spoiler-friendly Queens hints, then reveal the verified 7x7 grid solution and step-by-step logic for today’s LinkedIn Queens puzzle.
This page includes the final answer and full analysis for LinkedIn Queens #804. Use the hints first if you want to solve the puzzle before revealing the answer.
LinkedIn Queens #804 Hints
In today's LinkedIn Queens puzzle, the two starting queens already do a lot of the work. Mark their rows, columns, and touching squares before looking for new placements.
Queens cannot touch even diagonally, so every square around a queen is off-limits. That is the fastest way to shrink the board in LinkedIn Queens #804.
After the first eliminations, the color regions in the center of the grid become much easier to read. One of them will force a queen before the lower rows do.
When a row or column is left with only one legal square, that square is no longer a guess. This is the key habit for solving today's Queens solution faster.
The last queen placements come from checking row, column, color region, and adjacency together. If one square breaks any of those rules, it is not part of the final board.
Still Stuck? Click on Reveal Queens #804 Answer below.
LinkedIn Queens #804 Answer
How to Solve LinkedIn Queens #804
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Queens #804 FAQ
The LinkedIn Queens #804 answer places queens at R1C5, R2C2, R3C7, R4C4, R5C1, R6C3, and R7C6. This is the complete solved layout for the puzzle.
LinkedIn Queens #804 is dated 2026-07-13. This page is built for that daily puzzle.
Use row, column, region, and no-touching logic, starting from the given queens on the board. That is the core method for how to solve LinkedIn Queens #804.
The final grid obeys all LinkedIn Queens rules: one queen per row, one per column, one per color region, and no touching queens. That makes the solution valid.
The full Queens #804 grid solution is included on this page for easy comparison. It is the best way to verify your own board.
LinkedIn Queens #804 is a medium puzzle. It has several forced placements, but the solve still needs careful checking of regions and adjacency.