Multiplication Tic Tac Toe: A Simple Way to Practice Times Tables

Multiplication Tic Tac Toe puts one multiplication fact in each of nine squares. On a turn, a player chooses an open square, solves its fact, and then marks it with X or O. The first player to claim three squares in a row, column, or diagonal wins. This is a classroom variation of the familiar game; the rules below are a suggested routine you can adapt to your learners.

Set up the board

Choose a narrow fact family for new practice—such as 4s and 6s—or mix known tables for review. Write one fact in each square. Spread harder facts across the grid so one row is not obviously easier. Keep an answer key separate for checking. The NSW Department of Education’s multiplication resources include arrays, related facts, and games as ways to develop flexible multiplicative thinking.

A fair turn

Agree on the checking rule before play. A player chooses an open square and gives its product. For example, 6 × 7 = 42; a learner can derive it as 5 × 7 + 7. The partner checks the answer, using the key when needed. If it is correct, the player marks the square. If it is incorrect, either invite a correction on the same turn or leave the square open for the next turn. Use the same rule for both players.

Useful variations

• Put products in squares and call a factor pair.
• Require an array drawing for one square in each line.
• Ask for a related division fact after the product.
• Let pairs design one board and swap with another pair.

The multiplication generator produces a printable board quickly. The broader math-game guide helps with checking and differentiation.

Select facts deliberately

A random set is convenient, but a designed set can expose useful relationships. Put 6 × 7 near 7 × 6 to discuss the commutative property, or include 5 × 8, 10 × 8, and 9 × 8 so learners can use known facts to derive unfamiliar ones. Avoid a board where all the easiest products accidentally form one winning line.

For early practice, limit the board to one or two related fact families. For mixed review, include a range but identify which tools are allowed: arrays, a multiplication chart, skip counting, or mental strategies. The Math Learning Center explains how arrays can help children see multiplicative relationships and connect facts with division. Keep the focus on reasoning rather than racing through the turns.

Listen for strategy, not only recall

Fluent recall is useful, yet an explanation shows what a learner can reconstruct. Ask for reasoning on selected turns rather than every turn. Helpful responses include doubling 4 × 7 to find 8 × 7, using 10 × 6 - 6 for 9 × 6, or decomposing 7 × 8 into 5 × 8 + 2 × 8.

Partners should verify both the answer and the method respectfully. Give the checker an answer key if the facts are not yet secure.

Adapt without separating learners

Keep the same visible board while varying expectations. One learner may model a product with an array, another may state it, and a third may give two strategies. In a cooperative version, partners try to complete the grid in a fixed number of turns and correct every error before moving on. End with two missed or slow facts on a personal practice list; the game should help decide what to practice next.