Pips Answer for Tuesday, February 10, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
Deep insights from puzzle experts
Nyt Pips easy answer for 2026-02-10
Answer for 2026-02-10
I started with the Easy grid and immediately looked for the largest sum target. Since the target was 11, I knew the [5,6] domino had to go there because no other combination adds up that high.
Once that was in place, the 2 target was an easy fix since only one cell was involved. Moving to the
Nyt Pips medium answer for 2026-02-10
Answer for 2026-02-10
Medium puzzle, I noticed a lot of 'equals' regions.
This usually means the two numbers in those boxes have to be identical, which narrows down which dominoes can straddle those lines. I focused on the sum of 1 in the middle, which is a huge hint because only a 0 and 1 or two small numbers can work there.
Nyt Pips hard answer for 2026-02-10
Answer for 2026-02-10
For the Hard puzzle, I went straight for the sum of 12. In a standard set, that's almost always a double-six, and it really helped anchor the bottom of the board. I then looked at the sum of 0, which obviously had to be a zero pip.
The tricky part was the triple 'equals' regions where three cells all had to match. I had to compare the remaining dominoes like [5,5] and [6,6] to see which could satisfy those equality constraints while fitting into the overall layout. It took a bit of back-and-forth, especially near the 'greater than' and 'less than' spots at the bottom, but once the double-fives were placed, the rest of the 0-1 and 3-2 dominoes fell into place like a regular crossword.
What I Learned
I learned that equality regions are actually more helpful than sums sometimes because they force the orientation of the dominoes. If a domino spans across an equality line, both sides of that domino usually have to match another domino nearby.
I also realized that looking for 'bottlenecks'—areas where only one specific domino can fit—is way faster than trying to guess-and-check. In the Hard puzzle, the sum of 0 is a massive gift because it instantly tells you one half of a domino must be a blank. I'm getting better at spotting how a single placement in the corner can ripple across the whole board and solve the middle sections automatically.