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Inverse of an Integer
Last updated at October 8, 2025 by Teachoo
Class 6 (Ganita Prakash & Old NCERT)
Chapter 10 Class 6 - The other side of Zero (Ganita Prakash)
- Bela's Building of Fun
- Integers - Definition
- Addition of Integers
-
Inverse of an Integer
- Comparing Integers
- Figure it out - Page 247
- Subtraction of Integers
- Adding and Subtracting Larger Numbers
- Adding and Subtracting Integers using Number line
- Figure it out - Page 253, 254
- Using the unmarked number line to add and subtract
- Token Model
- Figure it out - Page 259
- Credit and Debit
- Geographical cross sections
- Temperature
- Hollow Integer Grid
- Amazing Grid
- Figure it out - Page 265, 266
Transcript
Inverse of an Integer This is basically additive inverse The Additive Inverse Property The additive inverse of any number is the number that, when added to it, results in zero. It's like finding the "opposite" number on the number line. Let's look at some examples: Let’s do some examples Find the inverse of: –3, 5, 890, –99, 105, 0 Now, Inverse of –3 = –(–3) = +3 Inverse of 5 = –(5) = –5 Inverse of 890 = –(890) = –890 Inverse of –99 = –(–99) = +99 Inverse of 105 = –(105) = –105 Inverse of 0 = –(0) = 0 Note: Inverse of zero is zero
