Best for
Grade 3 students practicing Arithmetic Patterns in class, homeschool, tutoring, or independent review.
Aligned to CCSS.Math.Content.3.OA.D.9. Practice Arithmetic Patterns through 8 maze levels.
Learning game summary
Identify arithmetic patterns, including addition-table and multiplication-table patterns, and explain them using properties of operations. Students work through 8 gate-maze levels, then use stars, mistakes, worksheet prompts, and answer keys as evidence of progress.
Grade 3 students practicing Arithmetic Patterns in class, homeschool, tutoring, or independent review.
Students identify arithmetic patterns and explain them using properties of operations.
Gate questions make the student answer before moving forward, so the maze path becomes a sequence of small checks instead of a passive worksheet.
3.OA.D.9 coverage
KMaze treats 3.OA.D.9 as a pattern-reasoning standard. Students notice repeated increases, table relationships, missing terms, and the explanation behind a pattern rather than only naming answers.
| Coverage area | Where it appears | Question forms | Why it matters |
|---|---|---|---|
| Addition-table patterns | Levels 1 and 7 |
next numbermissing termrule statement
|
Students begin with simple repeated-addition sequences so they can see how a pattern grows and how one missing term still follows the same rule. |
| Multiplication-table patterns | Levels 2, 3, and 7 |
row patternproduct sequencetable-step
|
Multiplication rows help students see that each row has its own repeating structure and that row-to-row relationships can be described with math language. |
| Input-output rules | Levels 4 and 6-7 |
add by nmultiply by nfind the output
|
Input-output questions push students to identify the rule instead of guessing by appearance alone. |
| Explain why the pattern works | Levels 5-7 |
table relationshipsproperty explanationpattern justification
|
Later levels ask for the explanation behind the pattern so the standard is about reasoning, not just computation. |
Teacher notes
These notes make the intent behind the maze sequence explicit for teachers, tutors, parents, and homeschool users.
The value is not only the missing number. Students should also explain the repeated step or relationship they used.
Terms such as row, column, add, multiply, repeated increase, and output help connect the maze to classroom vocabulary.
When students compare 3 × 7 and 7 × 3, the important point is that the factors can switch order without changing the product.
CCSS 3.OA.D.9 asks students to identify arithmetic patterns, including addition-table and multiplication-table patterns, and explain why those patterns work.
No. The maze uses facts, but the target is pattern reasoning: finding missing terms, naming rules, comparing table rows, and choosing explanations.
Yes. Each level keeps the playable maze, worksheet questions, extra practice, and answer key on the same URL.
Students use multiplication-table structure to notice repeated increases, doubled rows, even products, and related rules that also support fluency.