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PATTERN

Pattern

Definition Of Pattern

A Pattern constitutes a set of numbers or objects in which all the members are related with each other by a specific rule.

More About Pattern

Pattern is also known as sequence.
There can be finite or infinite number of members in a pattern.

Examples of Pattern

Examples of  Pattern

The above pattern contains 2 identical groups with each group having 3 different images, a star followed by a bar, which is followed by 3 dots.

Video Examples: Number Patterns - MathHelp.com - Math Help

Solved Example on Pattern

Ques: Find the next three terms of the following pattern. 81, 79, 77, ___, ___, ___,...

Choices:

A. 79, 81, and 83
B. 83, 81, and 79
C. 75, 73, and 71
D. 79, 77, and 75
Correct Answer: C

Solution:

Step 1: The rule for the pattern is to count down by 2 repeatedly and continue the sequence to find the next 3 terms. 
Step 2: So, the next three terms in the sequence are 75, 73, and 71.

Quick Summary

  • A pattern is also known as a sequence.
  • Patterns can be finite (having a limited number of members) or infinite (having an unlimited number of members).
  • Members in a pattern are related to each other by a specific rule.
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🍎 Teacher Insights

Use visual aids and real-world examples to illustrate patterns. Encourage students to create their own patterns and explain the rules.

🎓 Prerequisites

  • Counting
  • Basic arithmetic operations (addition, subtraction)

Check Your Knowledge

Q1: What is the next number in the pattern: 2, 4, 6, 8, ___?

Q2: What is the missing shape in the pattern: Circle, Square, Triangle, Circle, Square, ___?

Frequently Asked Questions

Q: How do I find the rule in a pattern?
A: Look for a consistent relationship between consecutive numbers or objects in the pattern. This could be addition, subtraction, multiplication, division, or a combination of operations.

Q: Can a pattern have more than one rule?
A: While rare, some complex patterns may involve multiple rules or varying rules depending on the position in the sequence. Focus on finding the simplest, most consistent rule first.

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