How Many Squares Are on a Checkerboard?
The straight answer — plus the famous riddle and why only half the squares are used.
A checkerboard has 64 squares: an 8×8 grid made of 32 dark squares and 32 light squares. In a game of checkers, only the 32 dark squares are used.
64 Squares: 32 Dark + 32 Light
The board is 8 columns wide and 8 rows tall, which is 8 × 8 = 64 squares. They alternate in colour, so exactly half are dark and half are light:
| Square type | Count | Used in checkers? |
|---|---|---|
| Dark squares | 32 | Yes — all play happens here |
| Light squares | 32 | No — never used |
| Total | 64 | — |
This is why checkers feels diagonal: because every piece lives on a dark square, every move and every capture steps diagonally from one dark square to the next. See the full layout on our checker board guide.
The Riddle: 204 Squares of All Sizes
You may have heard the trick question: "How many squares are on a checkerboard?" The catch is that it asks for squares of every size, not just the 64 small ones. Counting all of them:
| Square size | How many |
|---|---|
| 1×1 | 64 |
| 2×2 | 49 |
| 3×3 | 36 |
| 4×4 | 25 |
| 5×5 | 16 |
| 6×6 | 9 |
| 7×7 | 4 |
| 8×8 | 1 |
| Total | 204 |
So the riddle answer is 204 squares (the sum 1 + 4 + 9 + 16 + 25 + 36 + 49 + 64). For actually playing the game, though, the only number you need is 64 — and the 32 dark ones you play on.
Same as a Chessboard
A checkerboard and a chessboard have the same 64 squares — they are the identical board. The difference is simply that chess uses all 64 squares while checkers uses only the 32 dark squares. Read more in is a checker board the same as a chess board?
Frequently Asked Questions
How many squares are on a checkerboard?
64 — an 8×8 grid of 32 dark and 32 light squares.
How many squares are used in checkers?
32 — only the dark squares. The light squares are never used.
How many squares of all sizes are on a checkerboard?
204, if you count every square from 1×1 up to the full 8×8.
Is that the same as a chessboard?
Yes — a chessboard also has 64 squares. The boards are identical.