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Chapter 3 of 22
Flashcards

Natural Numbers and Whole Numbers

ICSE · Class 6 · Mathematics

Flashcards for Natural Numbers and Whole Numbers — ICSE Class 6 Mathematics. Quick Q&A cards covering key concepts, definitions, and formulas.

91 questions25 flashcards5 concepts

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25 Flashcards
Card 1Successor and Predecessor

What is the successor of 4099?

Answer

The successor of a number is obtained by adding 1 to it. Step: 4099 + 1 = 4100 Answer: 4100

Card 2Successor and Predecessor

What is the predecessor of 4330?

Answer

The predecessor of a number is obtained by subtracting 1 from it. Step: 4330 - 1 = 4329 Answer: 4329

Card 3Natural vs Whole Numbers

Is 0 a natural number? Why or why not?

Answer

No, 0 is not a natural number. Natural numbers are used for counting objects in nature (like 1 apple, 2 books). Since we cannot count 'zero' things in real life, 0 is not included in natural numbers.

Card 4Natural vs Whole Numbers

Is every natural number a whole number? Is every whole number a natural number?

Answer

Yes, every natural number is a whole number because whole numbers include all natural numbers and 0. But no, not every whole number is a natural number. Example: 0 is a whole number but not a natura

Card 5Distributive Property

Solve using distributive property: 397 × 7 + 397 × 3

Answer

We use the distributive property: a × b + a × c = a × (b + c) Here, 397 is common. Step 1: 397 × (7 + 3) Step 2: 397 × 10 Step 3: 3970 Answer: 3970

Card 6Distributive Property

Solve: 479 × 87 + 479 × 13

Answer

Using distributive property: a × b + a × c = a × (b + c) Here, 479 is common. Step 1: 479 × (87 + 13) Step 2: 479 × 100 Step 3: 47900 Answer: 47900

Card 7Distributive Property

Evaluate: 828 × 101 - 828

Answer

We can write 828 as 828 × 1 So, 828 × 101 - 828 × 1 Using distributive property: a × b - a × c = a × (b - c) Step 1: 828 × (101 - 1) Step 2: 828 × 100 Step 3: 82800 Answer: 82800

Card 8Distributive Property

Solve: 664 × 32 - 664 × 7

Answer

Using distributive property: a × b - a × c = a × (b - c) Here, 664 is common. Step 1: 664 × (32 - 7) Step 2: 664 × 25 Step 3: 664 × 25 = 664 × (100/4) = (664 × 100)/4 = 66400/4 = 16600 Answer: 1660

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Frequently Asked Questions

What are the important topics in Natural Numbers and Whole Numbers for ICSE Class 6 Mathematics?
Key topics in Natural Numbers and Whole Numbers include Natural Numbers and Whole Numbers — Complete Overview, Natural Numbers and Whole Numbers - Complete Concept Overview, Mind map showing the definition, examples, and what is NOT a natural number. These are the concepts ICSE Class 6 examiners draw on most — study them first, then practise related questions.
How to score full marks in Natural Numbers and Whole Numbers — ICSE Class 6 Mathematics?
Understand the core concepts first, then work through the 91 practice questions available for this chapter. Revise formulas and definitions regularly, and use flashcards for quick recall before the exam.
How many flashcards are available for Natural Numbers and Whole Numbers?
There are 25 flashcards for Natural Numbers and Whole Numbers covering key definitions, formulas, and concepts. Use them daily for 10–15 minutes for best results.

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