Regular Patterns

A regular pattern is a sequence of shapes, numbers, or objects that follows a predictable and repeating order. These patterns can be found in many different areas of math, such as geometry, algebra, and number patterns.

Examples of Regular Patterns

Some examples of regular patterns include:

• Geometric patterns, such as a sequence of shapes (e.g., square, circle, triangle, square, circle, triangle)
• Numeric patterns, like a sequence of numbers that follow a specific rule (e.g., 2, 4, 6, 8, 10)
• Repeating patterns, where a specific sequence of objects or colors repeats in a regular order (e.g., red, blue, yellow, red, blue, yellow)

Identifying and Extending Regular Patterns

When working with regular patterns, it's important to be able to identify the pattern and extend it by predicting the next elements in the sequence. This can involve recognizing the pattern's core elements, such as the shape, color, or number that repeats, as well as understanding the rule that governs the pattern's progression.

Application of Regular Patterns

Regular patterns have practical applications in various fields, including art, design, architecture, and computer science. Understanding and creating regular patterns can help with problem-solving, critical thinking, and creativity.

[Regular Patterns] Related Worksheets and Study Guides:

• SequencingMathematics • Second Grade