Pips Answer for Friday, April 10, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Expert Puzzle Analysis
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Starting Small and Sweet
Nyt Pips easy answer for 2026-04-10
Answer for 2026-04-10
I kicked off today's session with the easy grid, and it was a great way to wake up the brain. The first thing that caught my eye were those greater than 5 boxes at cell (0,0) and cell (3,4). Since our dominoes only go up to six pips, those boxes had to be 6s. This gave me a huge head start because I could immediately look for my dominoes that had a 6 on them. I used the [0,6] domino for the first pair, connecting (1,0) and (0,0), and the [2,6] domino for the pair at (2,4) and (3,4).
With those 6s in place, the rest of the board started to crumble. The sum region at (2,2), (2,3), and (2,4) needed to add up to 6. Since I already placed a 2 at (2,4), I knew (2,2) and (2,3) had to add up to 4. I paired (2,2) with the empty spot at (2,1) using the [2,0] domino, which put a 2 at (2,2). Then I just needed a 2 at (2,3) to finish the sum. I used the [2,3] domino vertically to connect (2,3) and (1,3). It felt so satisfying to see all the numbers click into their spots!
Stepping Up the Pace
Nyt Pips medium answer for 2026-04-10
Answer for 2026-04-10
The medium puzzle felt like a nice jump in logic today. I started by looking at the empty squares at (0,2), (0,3), and (4,0) because they help narrow down where the dominoes can actually sit since they act like blockers. The region at (1,3) needing to sum to 2 was the real anchor for me. I paired (0,3) and (1,3) together as a domino, which meant cell (1,3) had to be a 2 since its neighbor was one of those empty spots.
The equals chain at (2,0), (2,1), and (3,1) was the next big puzzle piece. I noticed that (3,2), (4,1), and (4,2) also had to be equal to each other in their own region. By looking at the available dominoes like [4,4] and [4,6], I eventually saw that the only way to make the numbers match across those regions was to use the 6s and 4s carefully. I ended up placing the [4,6] domino across (3,2) and (4,2) to satisfy that bottom equality rule, which really opened up the left side of the board for the [5,6] and [6,2] pieces.
A Real Brain Teaser for Friday
Nyt Pips hard answer for 2026-04-10
Answer for 2026-04-10
Wow, Rodolfo really brought the heat with this hard grid! I spent a good chunk of time just staring at that massive unequal region in the bottom right covering seven different cells. When a bunch of cells have to be different numbers, it usually means you are going to use almost every value from 0 to 6. I started with the equals regions first to create some stability. Having (0,0), (0,1), (1,0), and (2,0) all match was a huge clue. I tried a few values but settled on 0 because of how it worked with the [0,0] and [0,4] dominoes.
The breakthrough came when I looked at the three different sum of 4 regions. Balancing those while making sure the [1,3], [2,3], and [3,4] dominoes fit was like playing a very intense game of Tetris. I almost got stuck near the bottom with the (5,0) and (6,0) equals region, but once I placed the [6,6] domino near the sum of 6 at (6,4), everything finally fell into place. It was one of those puzzles where you place one domino and suddenly five more moves become obvious!
Pro Tips for Today's Puzzle
Always start by looking for those greater than or less than constraints because they usually limit your options to just one or two numbers.
If you see an empty square, remember it acts as a wall that dominoes have to wrap around. Also, keep a close eye on your domino list; if you only have one domino left with a specific number, and you see a region that needs that number, you have found your next move.
What I Learned
Today taught me that even small regions can be tricky if they are linked together across the grid.
In the hard puzzle, the way the equals regions forced certain numbers to repeat was a clever way to limit which dominoes could go where. I also realized I should pay more attention to the double dominoes like [0,0] or [6,6] early on because they are much more restrictive than the others and often serve as the anchor for the whole solution.