Class 7 Maths Chapter 1 | Integers Full Chapter Explanation and Exercise 1.1 to 1.4

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✅ In this video,

✔️ Class: 7
✔️ Subject: Maths
✔️ Chapter: Integers
✔️ Topic Name: Integers Full Chapter Explanation and Exercise
✔️ Topics Covered in This Video: Full Chapter Explanation and Exercise from Class 7 Maths Chapter 1 Integers
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00:00 Integers Introduction: Chapter Explanation and Exercise
00:23 Introduction Of Integers
03:04 Natural Numbers
07:20 Integers
10:30 Integers On Number Line
13:53 Absolute Value
18:45 Multiplication Of + & - Sign
23:07 How to Add And Substract Integers on the Number Line
36:32 Properties of Addition And Subtraction of Integers
52:37 Properties of Multiplication of Integers
01:05:25 Questions 01 to 09 Exercise 1.1: Chapter 1
02:24:19 Questions 01 to 04 Exercise 1.2: Chapter 1
02:53:13 Questions 01 to 09 Exercise 1.3: Chapter 1
03:38:50 Questions 01 to 07 Exercise 1.4: Chapter 1
04:24:22 Questions & Answers Exercise 1.1: Chapter 1
04:33:51 Questions 01 to 06 Exercise 1.2: Chapter 1
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Natural numbers are the numbers which starts from 1to infinity
Whole numbers are the numbers which starts from 0to infinity
Integers are the negative and positive numbers

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[Riyansh]

51:46 Can we associative property on more than 3 number
Eg. 3+(-6)-(-1223)+6-(-1245)
And please solve this example

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[Nishita_meh]

Associative Property of Integers
What is the Associative Property?
The associative property tells us that when we add or multiply three or more numbers, we can group the numbers in any way we want, and the answer will still be the same.
For Addition:
* Rule: (a + b) + c = a + (b + c)
* Meaning: It doesn't matter how you group the numbers when adding. You'll get the same answer.
Example:
* (-3 + 5) + 2 = -3 + (5 + 2)
* Both sides equal 4.
For Multiplication:
* Rule: (a × b) × c = a × (b × c)
* Meaning: The order in which you multiply numbers doesn't change the result.
Example:
* (-2 × 3) × 4 = -2 × (3 × 4)
* Both sides equal -24.
Remember:
* The associative property works for both addition and multiplication.
* It doesn't work for subtraction or division.

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