Everyday Grids Zip Answers September 23, 2026 [Step By Step]

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Everyday Grids Zip Answer Today: September 23, 2026

● Normal & Hard solved Zip📅 Wed, Sep 23, 2026
📅This page is for September 23, 2026. Playing a different day? Scroll down to More Days and pick your date, or open the all-days calendar at the bottom. New puzzles unlock at midnight in your own time zone, so if it is still the previous day where you live, use the previous day link.

This page has the complete Everyday Grids Zip answers for September 23, 2026 (23 September 2026): the solved grids for both the Normal and Hard Zip levels, plus a full solution walkthrough with a step by step explanation of every move. Need a quick cheat to check your grid, a hint to get unstuck, or a complete Zip guide? It’s all below, and each Everyday Grids Zip solution is verified against the puzzle rules, so it matches the Sep 23, 2026 puzzle in the app exactly.

About Everyday Grids Zip

Everyday Grids is a relaxing daily logic-puzzle game by Fanatee with seven different grids: Zip, Gems, Lotus, Panda, Libra, Sums and Hashi. Everyday Grids Zip is one of them. Draw one continuous path through every cell exactly once, starting at 1 and visiting the numbered seeds in order. The path can’t cross walls. Every level can be solved with pure logic, with no guessing and no luck, and a brand-new Normal and Hard Zip puzzle is released every day. The game is free to download on Android and iPhone.

GET IT ONGoogle PlayDownload on theApp Store

Everyday Grids Zip Answers and Solutions for September 23, 2026

Each level below shows the solved Zip grid first, so you can copy the answer straight away. If you’d rather learn how it’s done, tap Step by Step Explanation under the grid: the grid and the current step stay on screen together while you follow the solution one logical move at a time (R = row, C = column, counted from the top-left).

Normal Answer ↓Hard Answer ↓

Everyday Grids Zip Normal Answer, Sep 23, 2026

7×7 grid
✅ Solved Normal grid
13642579810
13642579810
  1. 0/58
    Start at 🌻 1. A cell in the middle of the path needs exactly two connections (in and out); the start and finish need one. Walls and the board edge close sides off. Tap Start to follow all 58 logical steps, no guessing.
  2. 1/58
    R1C1 needs two connections (in and out). Closed sides, up/left: edge of the board. So the path must go right and down from here.
  3. 2/58
    R1C7 needs two connections (in and out). Closed sides, up/right: edge of the board. So the path must go left and down from here.
  4. 3/58
    R2C1 needs two connections (in and out). Closed sides, left: edge of the board; right: wall. So the path must go up and down from here.
  5. 4/58
    R3C7 needs two connections (in and out). Closed sides, right: edge of the board; down: wall. So the path must go up and left from here.
  6. 5/58
    R2C7 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  7. 6/58
    Seed 4 (R4C1) needs two connections (in and out). Closed sides, left: edge of the board; right: wall. So the path must go up and down from here.
  8. 7/58
    R3C1 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  9. 8/58
    R4C7 needs two connections (in and out). Closed sides, right: edge of the board; up: wall. So the path must go left and down from here.
  10. 9/58
    R5C1 needs two connections (in and out). Closed sides, left: edge of the board; down: wall. So the path must go up and right from here.
  11. 10/58
    Seed 5 (R5C3) needs two connections (in and out). Closed sides, up: wall, down: wall. So the path must go left and right from here.
  12. 11/58
    R5C2 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  13. 12/58
    Seed 2 (R4C2) needs two connections (in and out). Closed sides, left: wall, down: R5C2 already has its two connections. So the path must go up and right from here.
  14. 13/58
    R5C6 needs two connections (in and out). Closed sides, up: wall, down: wall. So the path must go left and right from here.
  15. 14/58
    R5C7 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  16. 15/58
    Seed 7 (R6C1) needs two connections (in and out). Closed sides, left: edge of the board; up: wall. So the path must go right and down from here.
  17. 16/58
    Seed 9 (R6C7) needs two connections (in and out). Closed sides, right: edge of the board; up: R5C7 already has its two connections. So the path must go left and down from here.
  18. 17/58
    Dot 10 at R7C7 already has its one connection, it is the finish of the path, so the path cannot use its other side(s). Mark them as closed.
  19. 18/58
    R7C1 needs two connections (in and out). Closed sides, down/left: edge of the board. So the path must go up and right from here.
  20. 19/58
    Seed 8 (R7C6) needs two connections (in and out). Closed sides, down: edge of the board; right: R7C7 already has its single connection (it is an end of the path). So the path must go up and left from here.
  21. 20/58
    R6C6 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  22. 21/58
    Linking R1C2 and R1C3 is impossible: it would put the numbers in the order 5→4→1 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  23. 22/58
    R1C2 needs two connections (in and out). Closed sides, up: edge of the board; right: it would put the numbers in the order 5→4→1 on one stretch of path, but they must be visited in sequence. So the path must go left and down from here.
  24. 23/58
    Linking R6C2 and R7C2 is impossible: it would close a loop. Mark that side closed.
  25. 24/58
    R6C2 needs two connections (in and out). Closed sides, up: R5C2 already has its two connections, down: it would close a loop. So the path must go left and right from here.
  26. 25/58
    R7C2 needs two connections (in and out). Closed sides, down: edge of the board; up: it would close a loop. So the path must go left and right from here.
  27. 26/58
    Linking R6C3 and R7C3 is impossible: it would close a loop. Mark that side closed.
  28. 27/58
    R6C3 needs two connections (in and out). Closed sides, up: wall, down: it would close a loop. So the path must go left and right from here.
  29. 28/58
    R7C3 needs two connections (in and out). Closed sides, down: edge of the board; up: it would close a loop. So the path must go left and right from here.
  30. 29/58
    Linking R5C4 and R6C4 is impossible: it would put the numbers in the order 4→5→7 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  31. 30/58
    Linking R6C4 and R7C4 is impossible: it would close a loop. Mark that side closed.
  32. 31/58
    R6C4 needs two connections (in and out). Closed sides, up: it would put the numbers in the order 4→5→7 on one stretch of path, but they must be visited in sequence, down: it would close a loop. So the path must go left and right from here.
  33. 32/58
    R7C4 needs two connections (in and out). Closed sides, down: edge of the board; up: it would close a loop. So the path must go left and right from here.
  34. 33/58
    R7C5 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  35. 34/58
    R6C5 needs two connections (in and out). Closed sides, right: R6C6 already has its two connections, down: R7C5 already has its two connections. So the path must go up and left from here.
  36. 35/58
    R5C5 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  37. 36/58
    R5C4 needs two connections (in and out). Closed sides, right: R5C5 already has its two connections, down: it would put the numbers in the order 4→5→7 on one stretch of path, but they must be visited in sequence. So the path must go up and left from here.
  38. 37/58
    Linking R4C3 and R4C4 is impossible: it would put the numbers in the order 3→2→5→4 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  39. 38/58
    R4C3 needs two connections (in and out). Closed sides, right: it would put the numbers in the order 3→2→5→4 on one stretch of path, but they must be visited in sequence, down: wall. So the path must go up and left from here.
  40. 39/58
    R4C4 needs two connections (in and out). Closed sides, up: wall, left: it would put the numbers in the order 3→2→5→4 on one stretch of path, but they must be visited in sequence. So the path must go right and down from here.
  41. 40/58
    Linking R3C2 and R3C3 is impossible: it would close a loop. Mark that side closed.
  42. 41/58
    Seed 3 (R3C2) needs two connections (in and out). Closed sides, left: R3C1 already has its two connections, right: it would close a loop. So the path must go up and down from here.
  43. 42/58
    R2C2 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  44. 43/58
    Linking R4C5 and R4C6 is impossible: it would put the numbers in the order 2→3→4→5→7→8→9→10 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  45. 44/58
    R4C5 needs two connections (in and out). Closed sides, right: it would put the numbers in the order 2→3→4→5→7→8→9→10 on one stretch of path, but they must be visited in sequence, down: R5C5 already has its two connections. So the path must go up and left from here.
  46. 45/58
    R4C6 needs two connections (in and out). Closed sides, left: it would put the numbers in the order 2→3→4→5→7→8→9→10 on one stretch of path, but they must be visited in sequence, down: wall. So the path must go up and right from here.
  47. 46/58
    Dot 6 at R3C6 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  48. 47/58
    R2C6 needs two connections (in and out). Closed sides, right: R2C7 already has its two connections, down: R3C6 already has its two connections. So the path must go up and left from here.
  49. 48/58
    R1C6 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  50. 49/58
    R1C5 needs two connections (in and out). Closed sides, up: edge of the board; right: R1C6 already has its two connections. So the path must go left and down from here.
  51. 50/58
    R2C5 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  52. 51/58
    R3C5 needs two connections (in and out). Closed sides, up: wall, right: R3C6 already has its two connections. So the path must go left and down from here.
  53. 52/58
    Linking R1C3 and R1C4 is impossible: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  54. 53/58
    As the start, seed 1 (R1C3) needs exactly one connection. Closed sides, up: edge of the board; left: it would put the numbers in the order 5→4→1 on one stretch of path, but they must be visited in sequence, right: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence. So the path must go down from here.
  55. 54/58
    R1C4 needs two connections (in and out). Closed sides, up: edge of the board; left: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence. So the path must go right and down from here.
  56. 55/58
    Linking R2C3 and R2C4 is impossible: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  57. 56/58
    R2C3 needs two connections (in and out). Closed sides, left: R2C2 already has its two connections, right: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence. So the path must go up and down from here.
  58. 57/58
    R3C3 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  59. 58/58
    R2C4 needs two connections (in and out). Closed sides, left: it would put the numbers in the order 1→6→7→8→9→10 on one stretch of path, but they must be visited in sequence, right: R2C5 already has its two connections. So the path must go up and down from here. ✅ Solved!
Zip Normal answer as text
Start at 1 (R1C3) and move: ↓ ↓ ↓ ← ↑ ↑ ↑ ← ↓ ↓ ↓ ↓ → → → ↑ → ↑ ← ↑ ↑ → ↓ → ↑ → ↓ ↓ ← ↓ → ↓ ← ← ↓ ← ← ← ← ↓ → → → → → ↑ → ↓, finishing on 10.
Playing the Hard level? Jump to the Hard Zip answer ↓

Everyday Grids Zip Hard Answer, Sep 23, 2026

7×7 grid
✅ Solved Hard grid
82173546
82173546
  1. 0/53
    Start at 🌻 1. A cell in the middle of the path needs exactly two connections (in and out); the start and finish need one. Walls and the board edge close sides off. Tap Start to follow all 53 logical steps, no guessing.
  2. 1/53
    R1C7 needs two connections (in and out). Closed sides, up/right: edge of the board. So the path must go left and down from here.
  3. 2/53
    R2C7 needs two connections (in and out). Closed sides, right: edge of the board; left: wall. So the path must go up and down from here.
  4. 3/53
    R3C4 needs two connections (in and out). Closed sides, up: wall, left: wall. So the path must go right and down from here.
  5. 4/53
    R4C1 needs two connections (in and out). Closed sides, left: edge of the board; down: wall. So the path must go up and right from here.
  6. 5/53
    R4C6 needs two connections (in and out). Closed sides, right: wall, down: wall. So the path must go up and left from here.
  7. 6/53
    R4C7 needs two connections (in and out). Closed sides, right: edge of the board; left: wall. So the path must go up and down from here.
  8. 7/53
    R3C7 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  9. 8/53
    Seed 3 (R5C1) needs two connections (in and out). Closed sides, left: edge of the board; up: wall. So the path must go right and down from here.
  10. 9/53
    R5C2 needs two connections (in and out). Closed sides, up: wall, down: wall. So the path must go left and right from here.
  11. 10/53
    Seed 5 (R5C4) needs two connections (in and out). Closed sides, up: wall, left: wall. So the path must go right and down from here.
  12. 11/53
    R5C5 needs two connections (in and out). Closed sides, up: wall, right: wall. So the path must go left and down from here.
  13. 12/53
    R5C6 needs two connections (in and out). Closed sides, up: wall, left: wall. So the path must go right and down from here.
  14. 13/53
    R6C4 needs two connections (in and out). Closed sides, left: wall, right: wall. So the path must go up and down from here.
  15. 14/53
    R6C7 needs two connections (in and out). Closed sides, right: edge of the board; up: wall. So the path must go left and down from here.
  16. 15/53
    R6C6 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  17. 16/53
    R6C5 needs two connections (in and out). Closed sides, left: wall, right: R6C6 already has its two connections. So the path must go up and down from here.
  18. 17/53
    R7C1 needs two connections (in and out). Closed sides, down/left: edge of the board. So the path must go up and right from here.
  19. 18/53
    R6C1 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  20. 19/53
    R6C2 needs two connections (in and out). Closed sides, up: wall, left: R6C1 already has its two connections. So the path must go right and down from here.
  21. 20/53
    Dot 4 at R7C2 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  22. 21/53
    R7C3 needs two connections (in and out). Closed sides, down: edge of the board; left: R7C2 already has its two connections. So the path must go up and right from here.
  23. 22/53
    R6C3 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  24. 23/53
    R7C4 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  25. 24/53
    R5C3 needs two connections (in and out). Closed sides, right: wall, down: R6C3 already has its two connections. So the path must go up and left from here.
  26. 25/53
    Seed 6 (R7C5) needs two connections (in and out). Closed sides, down: edge of the board; left: R7C4 already has its two connections. So the path must go up and right from here.
  27. 26/53
    R7C6 needs two connections (in and out). Closed sides, down: edge of the board; up: R6C6 already has its two connections. So the path must go left and right from here.
  28. 27/53
    Linking R1C1 and R2C1 is impossible: it would connect seed 8 straight to seed 2. Mark that side closed.
  29. 28/53
    As the finish, seed 8 (R1C1) needs exactly one connection. Closed sides, up/left: edge of the board; down: it would connect seed 8 straight to seed 2. So the path must go right from here.
  30. 29/53
    Seed 2 (R2C1) needs two connections (in and out). Closed sides, left: edge of the board; up: it would connect seed 8 straight to seed 2. So the path must go right and down from here.
  31. 30/53
    R3C1 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  32. 31/53
    Linking R1C2 and R2C2 is impossible: it would put the numbers in the order 8→2 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  33. 32/53
    R1C2 needs two connections (in and out). Closed sides, up: edge of the board; down: it would put the numbers in the order 8→2 on one stretch of path, but they must be visited in sequence. So the path must go left and right from here.
  34. 33/53
    Linking R3C3 and R4C3 is impossible: it would put the numbers in the order 1→3→4→5→6 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  35. 34/53
    As the start, seed 1 (R3C3) needs exactly one connection. Closed sides, up: wall, right: wall, down: it would put the numbers in the order 1→3→4→5→6 on one stretch of path, but they must be visited in sequence. So the path must go left from here.
  36. 35/53
    Check: if the path did NOT use the link R2C3–R2C4, then after 1 forced move the numbers 8→2 would be visited out of order. (The dashed red line shows that imagined route.) That can't happen, so the path must use this link.
  37. 36/53
    Check: if the path used the link R3C5–R4C5, then after 4 forced moves the numbers 6→5→4→3→7 would be visited out of order. (The dashed red line shows that imagined route.) That can't happen, so the path does not use this link.
  38. 37/53
    Seed 7 (R4C5) needs two connections (in and out). Closed sides, up: leads to a contradiction, down: wall. So the path must go left and right from here.
  39. 38/53
    R4C4 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  40. 39/53
    R4C3 needs two connections (in and out). Closed sides, up: it would put the numbers in the order 1→3→4→5→6 on one stretch of path, but they must be visited in sequence, right: R4C4 already has its two connections. So the path must go left and down from here.
  41. 40/53
    R4C2 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  42. 41/53
    R3C2 needs two connections (in and out). Closed sides, left: R3C1 already has its two connections, down: R4C2 already has its two connections. So the path must go up and right from here.
  43. 42/53
    R2C2 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  44. 43/53
    R2C3 needs two connections (in and out). Closed sides, left: R2C2 already has its two connections, down: wall. So the path must go up and right from here.
  45. 44/53
    R1C3 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  46. 45/53
    R1C4 needs two connections (in and out). Closed sides, up: edge of the board; left: R1C3 already has its two connections. So the path must go right and down from here.
  47. 46/53
    R2C4 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  48. 47/53
    Linking R1C5 and R1C6 is impossible: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  49. 48/53
    R1C5 needs two connections (in and out). Closed sides, up: edge of the board; right: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence. So the path must go left and down from here.
  50. 49/53
    R1C6 needs two connections (in and out). Closed sides, up: edge of the board; left: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence. So the path must go right and down from here.
  51. 50/53
    Linking R2C5 and R2C6 is impossible: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence. Mark that side closed.
  52. 51/53
    R2C5 needs two connections (in and out). Closed sides, left: R2C4 already has its two connections, right: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence. So the path must go up and down from here.
  53. 52/53
    R3C5 already has both of its connections, so the path cannot use its other side(s). Mark them as closed.
  54. 53/53
    R2C6 needs two connections (in and out). Closed sides, left: it would put the numbers in the order 8→6→5→4→3→2→1 on one stretch of path, but they must be visited in sequence, right: wall. So the path must go up and down from here. ✅ Solved!
Zip Hard answer as text
Start at 1 (R3C3) and move: ← ↑ ← ↓ ↓ → → ↓ ← ← ↓ ↓ → ↑ → ↓ → ↑ ↑ → ↓ ↓ → → ↑ ← ↑ → ↑ ↑ ↑ ↑ ← ↓ ↓ ↓ ← ← ↑ → ↑ ↑ ← ↓ ← ↑ ← ←, finishing on 8.
↑ Back to the Normal Zip answer

How to Solve Everyday Grids Zip: Quick Tips

Want to beat tomorrow’s Everyday Grids Zip without help? These are the logical moves our step by step solutions use most often:
  • Start with cells that have only two open sides, the path is forced straight through them.
  • Corners and dead-end pockets between walls must be entered and left immediately, so draw those links first.
  • Never join two path pieces into a loop, and never connect numbers out of order.
  • If a group of cells has only one way in, the path must use it, or that group would be left unvisited.

Other Everyday Grids Answers for September 23, 2026

ZipGemsLotusPandaLibraSumsHashi

More Days: Everyday Grids Zip Answers by Date

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Everyday Grids Zip FAQ

How do you play Everyday Grids Zip?
Draw one continuous path through every cell exactly once, starting at 1 and visiting the numbered seeds in order. The path can't cross walls.
Is there a Normal and a Hard Zip puzzle every day?
Yes. Everyday Grids releases a Normal and a Hard Zip level every day, and both answers and solutions are on this page.
Are these Everyday Grids Zip answers for September 23, 2026 correct?
Yes. Each grid is solved with pure logic step by step and checked against the puzzle rules, so it matches the one valid solution.
My Zip puzzle looks different. What should I do?
Check the date first: this page is for September 23, 2026. Use the date links under More Days to find your day, and if it still looks different, leave a comment so we can check it.
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