LinkedIn Queens #789 Answer & Analysis
Stuck on LinkedIn Queens #789? Get spoiler-friendly Queens hints, then reveal the verified 9x9 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 #789. Use the hints first if you want to solve the puzzle before revealing the answer.
LinkedIn Queens #789 Hints
For LinkedIn Queens #789 on 2026-06-28, begin with the two queens already on the board. They immediately remove several nearby squares by the no-touching rule.
After the first eliminations, check which rows have only one column left that still works. The puzzle starts tightening quickly once columns 1 and 5 are committed.
The third and fourth rows become much easier once the early queens are fixed. One of those rows ends up being forced by a combination of column coverage and color-region limits.
Several large color regions only have one queen’s worth of space available after the obvious cells are crossed out. That is where today’s Queens solution begins to emerge.
When the lower rows are the only ones left, use adjacency to eliminate the last conflicts. If a square touches a placed queen, it cannot be part of the final answer.
Still Stuck? Click on Reveal Queens #789 Answer below.
LinkedIn Queens #789 Answer
How to Solve LinkedIn Queens #789
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Queens #789 FAQ
The answer for LinkedIn Queens #789 is the solved queen layout for LinkedIn Queens 2026-06-28, shown on this page.
Yes. This FAQ is for LinkedIn Queens 2026-06-28, puzzle number 789.
Yes. The full Queens #789 grid solution is included so you can check every row, column, and color region.
Use the given queens first, then narrow each row with column coverage, color-region coverage, and the no-touching rule. That is the core strategy for How to solve LinkedIn Queens #789.
It is valid because it satisfies all puzzle rules: one queen per row, one per column, one per region, and no touching queens.
LinkedIn Queens #789 is a medium puzzle because a few early placements trigger the rest of the solve.
Place one queen in every row, every column, and every color region. Queens may not touch in any direction.