Help 3rd graders build multiplication confidence through fast, friendly multiplayer times table challenges with classmates or family.
MathIt turns early multiplication practice into a fast-paced game that feels exciting for 3rd graders instead of repetitive. As players race to solve times table problems in real time, they strengthen fact fluency, number confidence, and quick recall at just the right level for ages 8-9. With simple room codes, short rounds, and kid-safe multiplayer play, it's an easy way to make multiplication practice more engaging.
Loved by 100,000+ users who use MathIt to build stronger math skills for kids, students, families, and adults.
Everything you need to make math practice stick
Play in your native language. MathIt supports English, Spanish, French, German, Russian, Japanese, and 14 more.
All core features are free. Multiplayer battles, difficulty levels, leaderboards, and 20 languages included.
Improve mental math speed, working memory, and cognitive processing through competitive practice.
Answer as many as you can in 60 seconds. No sign-up — this is the same practice you get in the MathIt app.
Third grade is the highest-leverage year in elementary arithmetic, and the target is the full grid to 10 × 10 answered in any order. Reciting a table in sequence is not the same skill: a child who can chant the sevens but cannot answer 7 × 6 cold has memorised a song, not a set of facts. Mixed practice is what exposes the difference.
Third grade belongs to the times tables. Multiplication and division are introduced together, area and arrays give them a picture, and rounding to the nearest ten and hundred begins. It is the highest-leverage year in elementary arithmetic: the tables learned here carry fractions, long multiplication and mental math for the rest of school, and gaps left now surface for years.
3rd graders are expected to recall the tables to 10 × 10 in any order, not only by reciting them in sequence; after that comes the full grid to 10 × 10, mixed rather than recited in order.
Watch for the small cluster of 6 × 7, 7 × 8 and 8 × 9, which almost always accounts for the gap.
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