Home Archive 2026-03-09

Pips Answer for Monday, March 9, 2026

Complete NYT Pips puzzle solution with interactive board and expert analysis.

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Progress 0/5 dominoes

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Solution & Analysis

Complete answers and solving insights for 2026-03-09

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NYT Pips easy answer for 2026-03-09

Complete answer for 2026-03-09 (Easy)

I started by tackling the Easy puzzle, where the small grid size usually points to a logical starting point near the specific targets. I saw the sum target of 7 in the top corner and quickly paired the [3,4] domino there.

The 'equals' regions were a bit more delicate, but by looking at the remaining dominoes like [3,0] and [2,0], the placement fell into place once I accounted for the empty squares. Moving on to the

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NYT Pips medium answer for 2026-03-09

Complete answer for 2026-03-09 (Medium)

Medium puzzle, I focused on the sum targets of 6 and the 'greater than 4' constraint at the start.

The [5,1] and [2,4] dominoes were key here. I realized that the horizontal and vertical connections in the 'equals' regions restricted the possible orientations, especially with that empty square at [2,5] acting as a blocker.

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NYT Pips hard answer for 2026-03-09

Complete answer for 2026-03-09 (Hard)

Finally, the Hard puzzle was a real marathon. With sixteen dominoes to place, I looked for the most constrained areas first, specifically the long 'equals' region spanning seven cells.

By identifying where the large doubles like [6,6] and [5,5] could realistically fit without breaking the sum targets, I managed to build a skeleton of the solution. The tricky part was the cluster of 'equals' regions in the center-left, where I had to iterate through a few combinations of the [3,1], [4,1], and [0,1] dominoes until the math for the surrounding sums aligned perfectly.

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What I Learned

One big takeaway from today's set is how much the 'empty' cells dictate the flow of the board.

In the Hard puzzle, the empty cells at [3,5] and [4,2] acted like bottlenecks that forced specific domino orientations. I also noticed a recurring pattern where 'equals' regions involving three or more cells often require low-value dominoes to keep the totals manageable, which helped me narrow down the placement of the [1,1] and [0,1] pieces much faster than usual.

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Frequently Asked Questions

What should I do when I get stuck on a large 'equals' region?

Focus on the smallest possible values first. Large regions with many cells are very sensitive to high numbers, so try testing your dominoes with 0s, 1s, or 2s to see if the totals stay consistent across the connected cells.

How do empty squares affect the domino placement?

Empty squares are essentially walls. A domino cannot occupy that space, so if a region includes an empty square, one end of your domino must be placed in an adjacent valid cell while avoiding the 'empty' coordinate entirely.

Is it better to start with sum targets or equality targets?

Usually, sum targets are better because they have a limited number of mathematical combinations. Once you fix a sum, it narrows down which dominoes are left for the more flexible equality regions.

How to Use This Board

Select a Domino

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Rotate if Needed

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