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Part 4 - Number Systems - Irrational Numbers - Text - Slides
Part 5 - Number Systems - Representing Irrational Numbers on number line - Text - Slides
Part 6 - Number Systems - Successive Magnification Method - Text - Slides
Case 1: One number is rational and another number is an irrational
Case 2: Both the numbers are irrational
Case 3: Both the numbers are rational
Important Points:
Part 4 - Number Systems - Irrational Numbers - Text - Slides
Part 5 - Number Systems - Representing Irrational Numbers on number line - Text - Slides
Part 6 - Number Systems - Successive Magnification Method - Text - Slides
Case 1: One number is rational and another number is an irrational
Case 2: Both the numbers are irrational
Case 3: Both the numbers are rational
Important Points:
- The sum, difference of a rational and irrational is an irrational number
Example : 2+√3, 2-√3 - The product, quotient of a non-zero rational and irrational is an irrational number.
Example : 2×√5, 2 ∕√5 - The sum, difference, product and quotient of two irrational numbers need not be an irrational number.
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