Sequences Review Maze
Written by Adi Ackerman, Head Teacher
"Sequences Review Maze" is written for 7th Grade (Ages 12-13). A 6th grader who is already steady on algebra can use it too, and an older student can use it as a short review.


7th grade math worksheet: find the next term of mixed arithmetic and geometric sequences to shade a maze path from 2, 4, 8, 16. Answer key included. Part of our arithmetic and geometric sequences algebra collection.
How do I use this worksheet?
Start with Arithmetic or Geometric to build the idea, then move to the arithmetic and geometric practice sheets. Use the mixed review sheets, the card sort and the mazes for review, since students can check their own paths before the answer key.
What students will practice
- Students will decide whether each maze sequence is arithmetic or geometric.
- Students will find the next term and move to the matching circled cell.
- Students will shade a path from Start to Finish.
Curriculum Links
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FAQ
How do I use this arithmetic and geometric sequences worksheet?
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Start with Arithmetic or Geometric to build the idea, then move to the arithmetic and geometric practice sheets. Use the mixed review sheets, the card sort and the mazes for review, since students can check their own paths before the answer key.
What does this worksheet teach?
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Find the next term of mixed arithmetic and geometric sequences to shade a maze path from 2, 4, 8, 16. The directions on the page read: Each cell has an arithmetic or a geometric sequence. Find the next term of the sequence in Start. Move to the touching cell whose circled number is that term. Keep going until you reach Finish, and shade your path. The page opens with a worked example, and an answer key is included.
Can I use this arithmetic and geometric sequences worksheet for homeschool or classroom?
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Yes, both. We made it for 7th grade algebra, and it works the same at home or at school. At home, a student can work through it alone and then go over it with you, which shows quickly what is solid and what needs another look. In class it works as independent practice, homework or a warm-up, and you can print one copy or a full set.
How do you tell if a sequence is arithmetic or geometric?
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Compare each term with the one before it. If you add or subtract the same number each time, the sequence is arithmetic. If you multiply by the same number each time, it is geometric. Arithmetic or Geometric gives 18 sequences to sort this way.
What is a common difference?
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It is the number added to each term of an arithmetic sequence to get the next term. In 39, 53, 67, 81 the common difference is 14. Find the Next Terms in Arithmetic Sequences has students find it and write the next two terms.
What is a common ratio?
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It is the number each term of a geometric sequence is multiplied by to get the next term. In 17, 51, 153, 459 the common ratio is 3. When a geometric sequence shrinks, each term is divided instead, as on Geometric Sequences That Halve.
How do you find the 20th term of an arithmetic sequence?
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Use the first term plus (n minus 1) times the common difference. For 3, 11, 19, 27 the 20th term is 3 + 19 times 8, which is 155. Find the 10th and 20th Terms practices this with 8 sequences.
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