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Easy Puzzle #26 - One Possible Solution Approach…
NB:  There is only one final solution to this Sudoku puzzle…
Rules: Place a number from 1-9 in each empty cell so that each row, each column AND each 3x3 block contains all the numbers from 1-9.
A B C D E F G H I
1                  
2 AA BB CC Reference to 3x3 Blocks AA, BB & CC
3                  
4                  
5 DD EE FF Reference to 3x3 Blocks DD, EE & FF
6                  
7                  
8 GG HH II Reference to 3x3 Blocks GG, HH & II
9                  
A B C D E F G H I
1 3     4   6     8 Easy Puzzle #26 - October 26, 2005
2     6       9     One possible Solution Method  © joe-ks.com
3   1 4 5   9 7 2  
4 5 3 2       8   7
5   9           6  
6 4   7       2 1 9
7   7 3 8   4   9  
8     5       6   1
9 2     9   5     3
A B C D E F G H I
1 3     4   6     8 Step 1: #6 is in Rows 1 & 2: #6 MUST go in Cell I3
2     6       9    
3   1 4 5   9 7 2 6
4 5 3 2       8   7 Step 2: #9 is in Rows 7 & 9: #9 MUST go in Cell A8
5   9           6        (cf #9 in Column B @ B5 excludes use of Cell B8
6 4   7       2 1 9
7   7 3 8   4   9  
8 9   5       6   1
9 2     9   5     3
A B C D E F G H I
1 3     4   6     8 Step 3: #2 is in Columns G & H: #2 MUST go in Cell I7
2     6       9    
3   1 4 5   9 7 2 6 Step 4: #9 is in Columns D & F: #9 MUST go in Cell E4
4 5 3 2   9   8   7      (#9 in Row 5 @ B5 excludes use of Cell E5, &
5   9           6          #9 in Row 6 @ I6 excludes use of Cell E6)
6 4   7       2 1 9
7   7 3 8   4   9 2
8 9   5       6   1
9 2     9   5     3
A B C D E F G H I
1 3     4   6     8 Step 5: Complete Row 3: need #s 3 & 8…
2     6       9          #3 can't go in Cell A3 (cf #3 in Column A @ A1), so
3 8 1 4 5 3 9 7 2 6      #3 MUST go in Cell E3, & therefore #8 MUST go in Cell A3
4 5 3 2   9   8   7
5   9           6  
6 4   7       2 1 9
7   7 3 8   4   9 2
8 9   5       6   1
9 2     9   5     3
A B C D E F G H I
1 3     4   6     8 Step 6: Column A needs #6: #6 MUST go in Cell A7
2     6       9          (#6 in Row 2 @ C2 excludes use of Cell A2, &
3 8 1 4 5 3 9 7 2 6      (#6 in Row 5 @ H5 excludes use of Cell A5)
4 5 3 2   9   8   7
5   9           6  
6 4   7       2 1 9
7 6 7 3 8   4   9 2
8 9   5       6   1
9 2     9   5     3
A B C D E F G H I
1 3     4   6     8 Step 7: Block GG needs #1: #1 MUST go in Cell C9
2     6       9          (#1 in Column B @ B3 excludes use of Cells B8 & B9)
3 8 1 4 5 3 9 7 2 6
4 5 3 2   9   8   7 Step 8: #1 is now in Columns B & C: #1 MUST go in Cell A5
5 1 9           6  
6 4   7       2 1 9
7 6 7 3 8   4   9 2
8 9   5       6   1
9 2   1 9   5     3
A B C D E F G H I
1 3     4   6 1   8 Step 9: Complete Column A: #7 MUST go in Cell A2
2 7   6       9    
3 8 1 4 5 3 9 7 2 6
4 5 3 2   9   8   7 Step 10: #4 is in Columns D & F: #4 MUST go in Cell E5
5 1 9     4     6        (#4 in Row 6 @ A6 excludes use of Cell E6)
6 4   7       2 1 9
7 6 7 3 8   4   9 2 Step 11: #1 is in Columns H & I: #1 MUST go in Cell G1
8 9   5       6   1
9 2   1 9   5     3
A B C D E F G H I
1 3     4   6 1   8 Step 12: Complete Row 7: need #s 1 & 5…
2 7   6       9          #1 can't go in Cell G7 (cf #1 in Column G @ G1), so
3 8 1 4 5 3 9 7 2 6      #1 MUST go in Cell E7, & therefore # 5 MUST go in Cell G7
4 5 3 2   9   8   7
5 1 9     4     6  
6 4   7       2 1 9
7 6 7 3 8 1 4 5 9 2
8 9   5       6   1
9 2   1 9   5     3
A B C D E F G H I
1 3     4   6 1   8 Step 13: Complete Column G: need #s 3 & 4…
2 7   6       9          #3 can't go in Cell G9 (cf #3 in Row 9 @ I9), so
3 8 1 4 5 3 9 7 2 6      #3 MUST go in Cell G5, & therefore #4 MUST go in Cell G9
4 5 3 2   9   8   7
5 1 9     4   3 6   Step 14: #4 is now in Rows 7 & 9: #4 MUST go in Cell B8
6 4   7       2 1 9
7 6 7 3 8 1 4 5 9 2
8 9 4 5       6   1
9 2   1 9   5 4   3
A B C D E F G H I