CCSS.Math.Content.5.OA.B.3

Math5th GradeOperations and Algebraic Thinking

The Standard

Generate two numerical patterns using two given rules. Identify apparent relationships between corresponding terms. Form ordered pairs consisting of corresponding terms from the two patterns, and graph the ordered pairs on a coordinate plane.

Common Core State Standards for Mathematics · Operations and Algebraic Thinking

Teacher's field guide

What This Standard Means

What Students Need to Do

Students use two rules to create number patterns and place corresponding terms into ordered pairs. They graph the pairs and explain how the values in one pattern relate to the values in the other.

What Mastery Looks Like

Students accurately extend both patterns and match terms by position. They write and graph ordered pairs correctly, then explain a relationship that holds across all corresponding terms.

Common Misconceptions

Students may apply each rule to the starting number repeatedly instead of using the previous term. They may reverse x and y in ordered pairs, use uneven graph scales, or describe a relationship that does not hold for every pair.

How to Assess It

Give students the rules “start at 1, add 2” and “start at 3, add 6.” Ask them to list five corresponding terms, graph the pairs, and describe the relationship.

Lesson moves

Ways to Teach It

  1. Build two patterns with colored linking cubes, record each stage in a table, then combine corresponding values into ordered pairs.

  2. Ask, “How is each number in the second pattern related to its partner in the first pattern?” Support claims with three pairs.

  3. Play Pattern Match by giving groups rule cards and coordinate cards to sort into matching tables and graphs.

  4. Compare the cost of buying equal numbers of $2 notebooks and $6 folders, then graph the corresponding total costs.

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Printable 5.OA.B.3 Worksheet

Preview of the CCSS.Math.Content.5.OA.B.3 printable worksheet

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Learning progression

Where This Standard Sits

See the whole path on the Operations & Algebraic Thinking progression map.

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