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This Times Table 4 drill has 48 problems for Grade 3. Mini Engineers theme. Answer key included.
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Max's robot blueprints scattered everywhere! He needs to rebuild 4 robots fast before the factory powers down.
Standard: CCSS.MATH.3.OA.C.7
Mastery of the times-table-4 is a cornerstone skill for Grade 3 mathematicians because it appears constantly in multiplication, division, measurement, and real-world problem-solving. At ages 8–9, students are developing automaticity—the ability to recall facts instantly without counting on fingers—which frees up mental energy for harder math concepts like multi-digit multiplication and fractions. Times-table-4 is particularly practical: it connects to telling time (counting by fours on a clock face), understanding money (quarters), and dividing objects into groups. When students can fluently multiply and divide by 4, they build confidence and prepare their brains for abstract thinking. This fluency also reduces math anxiety, since quick recall feels like success rather than a struggle. Whether you're organizing materials into groups of four or calculating how many legs four toy dogs have, times-table-4 becomes an invisible tool your child uses daily.
Many Grade 3 students confuse times-table-4 with times-table-3 or times-table-5, especially under timed pressure—watch for answers like 4×6=24 being written as 22 or 26. Another frequent error is skipping numbers when skip-counting by fours; students might say 4, 8, 12, 16, 18 instead of 4, 8, 12, 16, 20. You can spot this by asking your child to count by fours aloud while you listen, or by noticing inconsistent answers to related facts (saying 4×5=20 is correct but then 4×6=22). These errors usually mean the student is still relying on finger-counting rather than retrieving the fact from memory.
Ask your child to build rectangular arrays using 16 small objects (blocks, crackers, buttons) and arrange them into rows of 4—they'll physically see that 4×4=16. Then ask them to rearrange the same 16 objects into 4 rows and count how many are in each row (division). Repeat with 20 or 24 objects so they experience how multiplication and division with 4 are connected. This hands-on approach transforms abstract facts into concrete visual patterns that stick in their memory far better than repetition alone.