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Number Patterns!

Chapter 9: Finding What Comes Next

Patterns are everywhere! They help us predict what comes next. The secret? Notice what changes each time. This chapter is about thinking, not just counting.

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Observe
🔄
Repeat
📈
Grow
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Predict
👧🏽
🐕

Patterns All Around!

Riya claps her hands: clap-clap-pause, clap-clap-pause 🎵

"I know what comes next!" barks Milo. "What changed each time?"

Riya smiles. "That's the secret! Notice the change, and you can predict the future!"

🌍
Patterns Around Us
Before numbers, see patterns in life

Patterns are everywhere! Tap each card to see examples.

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Clapping Rhythm
clap-clap-rest
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Color Pattern
🔵🟡🔵🟡
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Stair Steps
1, 2, 3, 4...
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Jump Path
2, 4, 6, 8...
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"A pattern is something that repeats or changes in a predictable way."
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Repeating Patterns
The same group, over and over

In a repeating pattern, the same numbers come back in order.

What comes next?

2
4
2
4
?
🤔
Ask yourself: "What keeps repeating?"
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Growing Patterns
Adding the same amount each time

In a growing pattern, numbers get bigger by the same amount.

📈 +2 each time
2
→
4
→
6
→
?

💡 Key idea: "Each time, the number grows by the same amount."

📉
Decreasing Patterns
Patterns can go backward too!

In a decreasing pattern, numbers get smaller by the same amount.

📉 −3 each time
15
→
12
→
9
→
?

🧠 Think: "Each time, the number gets smaller. By how much?"

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Find What Changed
Describe the pattern in words

Look at the pattern. Which explanation matches?

5
→
10
→
15
→
20
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What's happening in this pattern?
🧩
Missing Numbers
Fill in the gaps

One number is hidden! Can you figure out what it should be?

2
→
?
→
6
→
8

💡 Strategy: Look at the numbers around the gap. What's the step size?

✨
Create Your Own Pattern!
Be the pattern maker

Choose your settings and watch your pattern appear!

Start Number
5
Step Size
3
Direction
Your Pattern:
🎨
Creation > Imitation — Making your own patterns builds deep understanding!
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Practice Zone
Mix of all pattern types!
0
CORRECT
0
TOTAL
0
🔥 STREAK
GROWING PATTERN
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Chapter Quiz
10 questions — take your time!
1/10
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0/10
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Chapter 9: Number Patterns
Finding What Comes Next
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Questions & Answers

Finding what comes next

What is a number pattern?

It is a list of numbers that follows a rule. Once you find the rule, you can say what comes next.

How do I find the rule?

Look at the gap between numbers. In 3, 6, 9, 12 the gap is always 3. The rule is add three.

Can a pattern go down?

Yes. 20, 18, 16, 14 goes down by two each time. Patterns can grow or shrink.

Is skip counting a pattern?

Yes. Counting by twos, fives or tens is a pattern with an equal gap. It is the most useful pattern you will meet.

What if the gap keeps changing?

Then look for a different rule. Some patterns grow by 1, then 2, then 3. Check the gaps between the gaps.

Do patterns exist outside numbers?

Yes. Shapes, colours, sounds and days of the week all make patterns. Maths patterns are just one kind.

Why are patterns useful in maths?

Patterns let you predict without calculating everything. That is what all of maths tries to do.

How can I practise at home?

Make a pattern and ask someone to continue it. Clap a rhythm. Lay out spoons in a repeating order. Then say the rule out loud.

👨‍👩‍👧 Parent / Teacher Corner
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CBSE Class 2 Mathematics
Chapter Reference
NCERT Patterns & Sequences: Recognise, extend, and create simple number patterns
Learning Outcomes
✓ Identify repeating patterns
✓ Extend growing and decreasing patterns
✓ Describe patterns in words
✓ Create original patterns
Cambridge Primary Stage 2
Framework Reference
Number N10: Recognise and describe patterns; predict missing terms
Learning Outcomes
✓ Recognise and describe number patterns
✓ Predict missing terms
✓ Explain pattern rules
ICSE Class 2 Mathematics
Syllabus Reference
Patterns: Identify repeating and growing patterns
Learning Outcomes
✓ Identify and extend number patterns
✓ Find missing numbers in sequences
✓ Create patterns
🧠 Why Pattern Work Matters
Foundation for multiplication: Skip counting patterns (2, 4, 6...) become times tables.
Early algebra: Finding missing numbers is pre-algebraic thinking.
Mathematical reasoning: Explaining "why" builds logical thinking.
⚠️ Common Misconception
Guessing without reasoning: Children pick numbers randomly instead of noticing the change. Always ask: "How do you know?" to build reasoning habits.
Speed over understanding: This chapter should be reflective, not rushed. Pause and think.
🏠 Home Pattern Games
Clap patterns: Create rhythms and have your child continue them.
Step counting: On stairs, count by 2s, 5s, or 10s as you climb.
Toy patterns: Arrange toys in patterns and ask "What comes next?"
Nature walk: Find patterns in flowers, leaves, tiles, fences.

💜 Remember: Explanation matters more than speed. When your child says "The next number is 8," ask "How did you know?" The reasoning is the real learning.

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