LinkedIn Patches #105 Answer & Analysis
Stuck on LinkedIn Patches #105? Get spoiler-friendly Patches hints, the final grid solution, and a clear step-by-step explanation for today’s LinkedIn Patches puzzle.
This page includes the final answer and full analysis for LinkedIn Patches #105. Use the hints first if you want to solve the puzzle before revealing the answer.
LinkedIn Patches #105 Hints
For LinkedIn Patches #105 on 2026-06-30, begin with the largest number that has the fewest possible shapes. The center of the grid is the key bottleneck, so it gives away a lot of structure early.
Edge and corner cells are valuable in this puzzle because several patches can only fit as clean rectangles against the boundary. Check the top row and the right edge first.
The middle columns split the grid into left and right halves. One long patch has to sit there, and that decision forces the smaller patches around it to line up neatly.
The 3-number patches are easy to confirm once the larger regions are settled. In today's Patches solution, each 3-patch is trapped by an edge and cannot spread into the central area.
After the upper and middle sections are fixed, the lowest row becomes a clean final strip. That last run helps avoid isolated cells and confirms the full grid solution.
Still Stuck? Click on Reveal Patches #105 Answer below.
LinkedIn Patches #105 Answer
How to Solve LinkedIn Patches #105
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Patches #105 FAQ
The LinkedIn Patches #105 answer is the completed grid shown for the 2026-06-30 puzzle. It is a straightforward partition with clear rectangular regions.
LinkedIn Patches #105 is dated 2026-06-30. This page is the matching solution page for that daily puzzle.
The full grid solution for Patches #105 is included on this page for easy reference. It shows the exact final arrangement of all regions.
This puzzle is best described as easy. The shape constraints are simple, and the edges quickly force the final grid solutions.
Use a Patches puzzle guide approach: place the most restricted patches first, then work outward from the edges. The middle region and right-side strips make the solution settle quickly.
The solution works because every patch matches its number exactly and remains connected. There are no overlaps, and the grid is completely filled, which satisfies the LinkedIn Patches rules.




