FreeMath
6 min read

Common Core Math: What Parents Need to Know

What Is Common Core Math?

Common Core State Standards (CCSS) are educational standards adopted by most US states. They emphasize:

  • Conceptual understanding (the "why")
  • Procedural fluency (the "how")
  • Real-world application
  • Mathematical reasoning

Why Does Math Look Different Now?

Traditional: Memorize procedures → Get the answer Common Core: Understand the concept → Multiple strategies → Efficient procedure

That "weird" method your child is using? It's building number sense and understanding.

Example: Addition

Traditional: Stack vertically, carry the one

47 + 38 = 85 (carry the 1 from 7+8=15)

Common Core might include:

  • Number line: Jump from 47, add 30 (to 77), add 8 (to 85)
  • Decomposing: 47 + 38 = 47 + 3 + 35 = 50 + 35 = 85
  • Place value: 40 + 30 = 70, 7 + 8 = 15, 70 + 15 = 85

All get the same answer! The "extra" methods build understanding.

Example: Multiplication

Traditional: Memorize 7 × 8 = 56

Common Core might include:

  • Arrays: Draw 7 rows of 8 dots
  • Area model: Rectangle with sides 7 and 8
  • Decomposition: 7 × 8 = 7 × 4 × 2 = 28 × 2 = 56
  • Skip counting: Count by 7s eight times

How to Help (Even If It's Confusing)

Don't say: "That's not how I learned it" Do say: "Show me how your teacher does it"

Don't: Teach your way exclusively Do: Learn their methods and support them

Don't: Get frustrated Do: Ask the teacher for resources

The Standard Algorithm Still Exists

Common Core DOES teach traditional algorithms — typically in:

  • Multi-digit addition: Grade 4
  • Multi-digit subtraction: Grade 4
  • Multi-digit multiplication: Grade 5
  • Long division: Grade 6

The earlier grades build understanding; the algorithms come later.

Resources for Parents

  • Your child's textbook (most have parent guides)
  • Khan Academy (free videos on Common Core standards)
  • Your teacher (most are happy to explain their methods)

The Goal Is Understanding

A child who understands WHY the algorithm works will:

  • Remember it better
  • Make fewer mistakes
  • Catch their own errors
  • Apply math in new situations

The temporary "confusion" leads to deeper, lasting understanding.

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