The idea for this puzzle came from when I was trying to create a new form of Sudoku. As I was playing around with the numbers, I found out that the largest 5 number combination is 5+6+7+8+9 = 35 (obviously) and that the remaining number (1,2,3,4) can be used to form a 5. Based on this, I created a 7x7 grid Sudoku/Kakuro inspired puzzle game. Hence, 40 Sum was born.
The rules are pretty simple actually, especially if you're familiar with both games:
- The objective of the game is to fill a 7x7 grid with numbers between 1-9 (Since there are only 7 columns and 7 rows, you can skip 2 numbers on each)
- Similar to Sudoku, each number must NOT be repeated in the same column, the same row, or any 1 cell around it.
- The sum of all the numbers in each row/column must be equal to 40.
Here is a sample of a completed puzzle:
Before:
5 - - 1 - - -
- 2 - 9 6 8 7
9 6 8 7 2 5 3
8 - 3 - - - -
6 9 2 - - - -
2 - - - 5 9 8
7 5 9 - 8 1 -
Solved:
5 8 6 1 7 4 9 - 40
3 2 5 9 6 8 7 - 40
9 6 8 7 2 5 3 - 40
8 7 3 5 9 6 2 - 40
6 9 2 8 3 7 5 - 40
2 3 7 6 5 9 8 - 40
7 5 9 4 8 1 6- 40
| | | | | | |
40404040404040
For you wondering on how to solve the puzzle, here are the steps (don't open it if you want to figure it out yourself):
Hidden Text: Show
Sorry is my English is not so good btw, it's not my primary language.
Here's a couple more of the puzzles to try out, see I you can figure out the answer! I'll be posting the solution next week.
- Code: Select all
Puzzle #1
8 7 1 5 9 - -
- - - 7 8 1 -
7 - 5 - - 9 4
- 3 6 - 7 - 8
9 5 8 4 1 6 -
3 - - - - 8 -
- 6 - 8 - 7 1
- Code: Select all
Puzzle #2
1 - - - 9 - -
5 7 9 - 1 6 8
- 3 8 5 - - -
9 - 7 - 8 - 3
- - - 1 - 7 9
- 9 4 8 - 1 -
4 5 - - - 8 -
- Code: Select all
Puzzle #3
7 - 4 6 5 - -
1 5 - 7 8 6 -
8 4 6 - - - 7
6 - - - 4 8 5
- - 5 8 6 7 1
5 - 7 - - 4 8
- - 8 4 7 5 6
- Code: Select all
Puzzle #4
8 9 5 4 - - 7
6 1 7 8 5 - -
9 5 4 6 - - -
7 6 - - - 4 -
- - - - 6 8 1
- 8 6 - 4 - -
4 7 - 9 8 5 6
- Code: Select all
Puzzle #5
- - - 4 - - -
- - - - 7 4 -
5 - 7 9 - 8 1
1 - 6 - - 7 -
7 8 - - 4 9 -
- 1 - 6 8 5 -
6 5 4 - - - -