Pips Answer for Tuesday, March 31, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
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Starting My Tuesday with a Smile
Nyt Pips easy answer for 2026-03-31
Answer for 2026-03-31
Hey there, fellow puzzle lovers! I just finished the easy Pips grid and it was a delightful way to wake up. I started by looking for the zero target at cell 0,1. Since a sum of zero is pretty rare, I knew I needed a domino with a zero on it. Looking at the pile, the 2,0 domino was the only choice. I placed the zero side on 0,1 and the two side on 1,1. This was a great start because it immediately helped me solve the sum region for 1,0 and 1,1.
Since the target for that bottom left region was 7 and I already had a 2 in cell 1,1, I knew cell 1,0 had to be a 5. I reached for the 5,1 domino and put the 5 side on 1,0. That left the 2,2 and 3,5 dominoes for the right side of the board. The region for 1,2 and 1,3 needed to sum to 4, so the 2,2 domino was the perfect fit there. Finally, the 3,5 domino fell right into place on the top right, with the 5 filling the target for cell 0,2 and the 3 sitting quietly in the empty spot at 0,3. It all clicked together so smoothly!
Getting Into the Middle of the Action
Nyt Pips medium answer for 2026-03-31
Answer for 2026-03-31
The medium puzzle today felt like a nice step up, especially with that equals constraint in the top row. I spent a little time staring at cells 0,2 and 0,3 before I realized they had to hold the same value. I decided to focus on the sums of 10 first, as those usually limit your options to high-value pips. I noticed the region involving 3,2 and 3,3 needed to hit 10, which meant I needed two high numbers. Using the 1,5 and 5,4 dominoes across the bottom and middle really helped narrow things down.
The breakthrough happened when I looked at the sum of 2 for cells 0,0 and 1,0. I used the 1,1 domino there, which freed up the 2,1 domino to be used elsewhere. It took a little bit of shuffling to make sure the equal values at the top didn't break the sum of 10 at 1,2 and 2,2. Once I realized the 3,6 domino had to be part of one of those big sums, the rest of the pieces like the 0,5 and 3,5 dominoes found their homes. It felt like balancing a scale until everything was perfectly level.
Conquering the Grid Giant
Nyt Pips hard answer for 2026-03-31
Answer for 2026-03-31
Wow, the hard puzzle today was a real brain-buster! With fifteen different dominoes to place, I felt like a detective looking for clues. The first thing that caught my eye was the target of 0 for the region covering 1,2 and 1,3. That meant I needed zeros in both those spots. I started looking for dominoes that could provide those zeros, like the 0,1 or 0,2 pairs. The high number of single-cell targets like 0,0 and 0,5 being 1 also acted as great anchors. I placed the 0,1 domino at 0,0 and 0,1 early on to satisfy that initial sum.
The real challenge was the large region in the middle that needed to sum to 10 across five different cells. I had to be careful not to use up my high pips too early. I found a path through the bottom left using the 4,1 domino to hit the sum of 8 at 3,0 and 4,0. The turning point was finally figuring out how to fit the 4,5 and 3,5 dominoes into the right side to satisfy those 10-point sums. It was a lot of trial and error, but seeing that final domino slide into place was so satisfying. If you are stuck on this one, definitely focus on the zeros and ones first!
Pro Tips for Today's Puzzle
Try to find the regions with the smallest target sums first, like zeros or ones, as they have the fewest possible combinations.
Always keep an eye on which dominoes you have left in your tray so you do not accidentally plan for a number you have already used up.
What I Learned
Today I really learned the value of the empty cells as relief valves for high-value dominoes.
When a region doesn't have a target sum, it is the perfect place to tuck away a large number that would otherwise break your other sums. I also noticed that in the hard puzzle, the 0,0 and 1,1 targets were essential for locking in the orientation of the first few dominoes.