Pips Answer for Monday, March 9, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis for Easy, Medium, and Hard difficulty levels.
Reveal by clicking a domino below OR a cell on the board
Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2026-03-09
Answer for 2026-03-09
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
Nyt Pips medium answer for 2026-03-09
Answer for 2026-03-09
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.
Nyt Pips hard answer for 2026-03-09
Answer for 2026-03-09
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.
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.