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NUMMIT #133 — TARGET 311

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Nummit #133 — target 311 (Hard)

This was the daily Nummit puzzle for July 12, 2026. The six numbers were 50, 75, 2, 5, 9, 7 and the target was 311. It is rated Hard, and the shortest solution takes 4 steps. Playing it here is practice mode, so it won't change your daily streak.

About this puzzle

  • The numbers: 2 large (75, 50) and 4 small (9, 7, 5, 2).
  • The target: 311 is a prime number, so it can't be reached by multiplying two smaller whole numbers. The nearest starting number is 75, 236 away, so you have to build the target rather than start next to it.
  • Difficulty: It is rated Hard because the shortest route needs 4 operations and the target sits far from every starting number, so there is no quick shortcut.
  • Tip: With 75 and 50 on the board, try combining the large numbers first and fine-tune with the small ones.

Nummit #133 answer

Reveal solution

One shortest solution (4 steps)

  1. 1. 50 + 2 = 52
  2. 2. 75 × 9 = 675
  3. 3. 7 × 52 = 364
  4. 4. 675 - 364 = 311

In words

  1. Add 50 and 2 to make 52.
  2. Multiply 75 by 9 to get 675.
  3. Multiply 7 by 52 to get 364.
  4. Subtract 364 from 675 to leave 311.

Other routes to 311 may exist; this is just one with the fewest steps.

Puzzles from the same week

Helpful answers

Frequently asked questions

How hard was Nummit #133?
Nummit #133 (July 12, 2026) is rated Hard. The target was 311 and a shortest solution takes 4 steps. It is rated Hard because the shortest route needs 4 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 #133?
No. Nummit never requires every number. A shortest solution to this puzzle uses 5 of the six, and each number can be used once.
What were the numbers in Nummit #133?
50, 75, 2, 5, 9, 7, with a target of 311. The large numbers were 75 and 50.
Can I still play Nummit #133?
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.