Solve my sudoku 9x9 how to#

Now further, a 7 will go in the g3 cell as upon looking we see a 7 in h6 and i7 cells.

In cells a1 to i1, we only have one candidate missing in d1 which is a 7.After elimination, we are left with e2 so we put a 5 in the e2 cell and keep a possibility of a 5 in g3, h3, and i3 cells. Next, we notice there is a 5 in c1 cell hence d1, f1, g1 cannot have a 5.Hence, we have eliminated a1, d3, and e2 cells for putting a 1. After further scanning, we spot a 1 in a4 and d6 cells. Moving further, we figure there is 1 in i2. Hence, after scanning across, we see there is a 2 in the b8 cell, hence we rule that a 2 can be placed either in a2 or c2 cells only.Now, we scan the rows and columns again and see that the possibility of another 2 can be in the a2, b2, c2 cells as there is already a 2 in the 3x3 grid of d to f cells and g2, h2, i2 cells are filled. Moving on, we go over the number 1 to 9 again.

Hence, we further know that a 9 cannot be placed in the g1 cell. Looking further column-wise, we see a 9 in g4 and h7 cells. We are left with the possibility of a 9 either in g1 or i1 cells. This gives us the cue that a 9 cannot be placed in g3, h3, i3, and h2 cells. Moving on, we have a 9 in b3 and another 9 in d2. However, we do not have a 6 in the surrounding columns, hence we keep it as a possibility and move on. So the possibility of a 6 remains in the g3, h3, and i3 cells. So, using logic as previously, we figure that g1, i1, and h2 cannot have a 6 in them. Next, we see a 6 in a1 and another 6 in the f2 cell.

Moving on, we notice that we have a 5 in c1 cell.

Hence, g1, i1, g3, h3, i3 cannot have a 4.

Moving on, we notice that a3 has a 4 and 31 has a 4.

Solve my sudoku 9x9 how to#

We shall solve the a1 to i1, a2 to i2, and a3 to i3 rows, columns, and grids to explain how to solve a Sudoku puzzle. The elimination process is another logical strategy to solve Sudoku where you analyze the rows, columns, and grids and figure out the remaining candidates by eliminating the possibilities of numbers as they might be already filled in or not a possibility due to their placement in the surrounding rows, columns, and grids. This gives us a cue in figuring that only one candidate (digit) is the right and remaining solution. Suppose, 4 numbers are already filled in a 3x3 grid while two numbers have been used in the same row and two numbers have been used in the same column. In cases where 8 out of 9 numbers have been used in the surrounding rows, columns, and grids, one needs to take a careful look and figure out the only number missing. This helps you in identifying combinations and later erase numbers that do not fit the solution. Filling in these numbers will give you the boost and cue to find the missing numbers across corresponding rows, columns, and grids.Īnother systematic Sudoku solver strategy is pencil marking which means you pencil in possible numbers inside cells after scanning rows, columns, and grids. This helps you in spotting which numbers are missing easily and quickly. For example, rows with almost 5 out of 9 numbers or a 3x3 grid with 6 out of 9 numbers pre-filled are a good place to start. Look for rows and columns with a lot of numbers already filled.