Pips Answer for Friday, April 17, 2026
Complete NYT Pips puzzle solution with interactive board and expert analysis.
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Starting the Day with a Quick Win
Nyt Pips easy answer for 2026-04-17
Answer for 2026-04-17
Today's easy puzzle was such a nice way to wake up with my morning coffee. I started by looking for the most obvious clues, like that single-cell sum target of 2 at cell (2,1). Since it was part of a domino covering (1,1) and (2,1), I knew I needed a tile with a 2 on it. I eventually realized the [6,2] domino fit perfectly there, making cell (1,1) a 6.
That was a huge help because cell (1,1) had an equals constraint with cell (1,2). Since I had just figured out (1,1) was 6, I knew (1,2) had to be 6 too! Looking at my remaining tiles, the [0,6] domino was the only one left that could fill the (0,2) and (1,2) spots. It is always so satisfying when one piece of the puzzle makes the next two or three fall right into place.
I finished up by placing the [5,5] double for the equals constraint at cells (1,3) and (2,3). The [3,5] domino worked for the greater than constraint at (0,0) because 5 is obviously bigger than 4. The very last piece was the [2,3] domino, which fit the sum target of 2 at (0,4) and the less than 4 rule at (1,4) perfectly. It felt great to see the whole grid fill up without any hiccups!
Getting into the Groove
Nyt Pips medium answer for 2026-04-17
Answer for 2026-04-17
The medium puzzle definitely stepped things up a bit! The anchor for me was the sum constraint at (0,1) and (1,1), which had to add up to 7. I also noticed that cell (2,1) needed to be a 0 because of its single-cell sum target. This meant the domino at (1,1) and (2,1) had to have a 0, so I used the [2,0] tile. That made (1,1) a 2, which meant (0,1) had to be 5 to hit that 7 total.
Once (0,1) was set as 5, I looked for a domino starting with 5 to fill the top left. The [5,1] tile fit into cells (0,1) and (0,0) perfectly. Then I tackled the middle section. The equals constraint between (0,2) and (1,2) was solved using the [3,3] double. It is always a relief when those doubles find their home early on so they do not clutter up your tray!
The tricky part was the right side of the grid. I had to match (1,3) and (1,4) using an equals rule, while also making sure cell (1,5) stayed at 3. I used the [3,5] domino for cells (1,5) and (1,4), which set (1,4) to 5. Following the rules, (1,3) became 5 too. The [5,4] and [4,6] tiles fell right into place after that to satisfy the last few greater than and equals constraints.
A Real Brain Teaser to Finish
Nyt Pips hard answer for 2026-04-17
Answer for 2026-04-17
Wow, the hard puzzle was a real marathon today! The biggest challenge was that giant unequal region in the middle and the sum of 10 on the right edge. I spent a lot of time staring at cells (2,5) and (2,6). Since they had to add up to 10, and I had tiles like [4,5] and [5,1], I had to be really careful. I eventually placed the [5,1] domino so that (2,6) was 5, and the [4,5] domino so that (2,5) was 5 too, giving me that perfect 10.
The bottom area was another puzzle in itself. The sum of 6 at (5,5) and (5,6) combined with the less than 2 constraint at (5,3) and (5,4) left very little room for error. I found that using the [5,2] domino at the bottom right and the [1,1] double for the (5,5) and (5,4) spots helped everything line up. It took a bit of back-and-forth shifting, especially with the [6,5] and [1,4] tiles, but seeing the numbers finally work out was a great feeling.
The breakthrough happened when I figured out the [3,3] double had to go in cells (3,2) and (3,3). This helped satisfy the sum of 8 for (3,1) and (3,2) because I already had (3,1) set to 5 from the [4,5] tile. Once that middle block was settled, the rest of the tiles like [4,2] and [0,5] filled in the remaining gaps. This one really tested my patience, but I got there in the end!
Pro Tips for Today's Puzzle
Always start with the single-cell sum targets since they act as fixed points for your dominoes.
If you see an equals constraint next to a sum constraint, solve the sum first and the rest usually follows like a string of lights. Don't be afraid to try a tile and swap it if the math stops working later on, because sometimes the only way to find the right path is to rule out the wrong ones.
What I Learned
I learned that looking at the sum targets in single cells is the best way to start because it basically tells you one half of a domino right away. It narrows down your options from dozens to just a couple of tiles.
Also, those unequal regions look scary at first, but they actually help narrow down your choices quickly. You can't repeat any numbers you have already placed in that specific block, which is a great way to double-check your work as you go.