NUMMIT #239 — TARGET 676

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Nummit #239 — target 676 (Hard)

This was the daily Nummit puzzle for October 26, 2026. The six numbers were 100, 25, 9, 3, 5, 9 and the target was 676. It is rated Hard, and the shortest solution takes 5 steps. Playing it here is practice mode, so it won't change your daily streak.

About this puzzle

  • The numbers: 2 large (100, 25) and 4 small (9, 9, 5, 3).
  • The target: 676 = 2 × 2 × 13 × 13. The nearest starting number is 100, 576 away, so you have to build the target rather than start next to it.
  • Difficulty: It is rated Hard because the shortest route needs 5 operations and the target sits far from every starting number, so there is no quick shortcut.
  • Tip: With 100 and 25 on the board, try combining the large numbers first and fine-tune with the small ones.

Nummit #239 answer

Reveal solution

One shortest solution (5 steps)

  1. 1. 100 + 25 = 125
  2. 2. 9 + 3 = 12
  3. 3. 125 + 12 = 137
  4. 4. 5 × 137 = 685
  5. 5. 685 - 9 = 676

In words

  1. Add 100 and 25 to make 125.
  2. Add 9 and 3 to make 12.
  3. Add 125 and 12 to make 137.
  4. Multiply 5 by 137 to get 685.
  5. Subtract 9 from 685 to leave 676.

Other routes to 676 may exist; this is just one with the fewest steps.

Puzzles from the same week

Helpful answers

Frequently asked questions

How hard was Nummit #239?
Nummit #239 (October 26, 2026) is rated Hard. The target was 676 and a shortest solution takes 5 steps. It is rated Hard because the shortest route needs 5 operations and the target sits far from every starting number, so there is no quick shortcut.
Do I have to use all six numbers in Nummit #239?
No. Nummit never requires every number. A shortest solution to this puzzle uses 6 of the six, and each number can be used once.
What were the numbers in Nummit #239?
100, 25, 9, 3, 5, 9, with a target of 676. The large numbers were 100 and 25.
Can I still play Nummit #239?
Yes. The board above is this exact puzzle in practice mode, so it doesn't affect your daily streak. You can check your answer afterwards by opening the solution on this page.