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Additive Inverse of Rational Number (Part - 14) - Rational Numbers , Maths, Class 8 Video Lecture

FAQs on Additive Inverse of Rational Number (Part - 14) - Rational Numbers , Maths, Class 8 Video Lecture

1. What is the definition of an additive inverse of a rational number?
Ans. The additive inverse of a rational number is another rational number that, when added to the original number, gives a sum of zero. For example, the additive inverse of 5/7 is -5/7, as 5/7 + (-5/7) = 0.
2. How can we find the additive inverse of a rational number?
Ans. To find the additive inverse of a rational number, we need to change the sign of the given number. If the rational number is positive, the additive inverse will be negative, and vice versa. For example, the additive inverse of 3/5 is -3/5.
3. Can a rational number be its own additive inverse?
Ans. Yes, a rational number can be its own additive inverse if it is zero. For example, 0 is its own additive inverse, as 0 + 0 = 0.
4. What is the relationship between a rational number and its additive inverse?
Ans. The relationship between a rational number and its additive inverse is that they always add up to zero. If we add a rational number and its additive inverse, the sum will be zero. For example, if we add 2/3 and its additive inverse -2/3, the sum will be 0.
5. Can the additive inverse of a rational number be a whole number or an integer?
Ans. Yes, the additive inverse of a rational number can be a whole number or an integer. Whole numbers and integers are also rational numbers, so their additive inverses will also be rational numbers. For example, the additive inverse of 4 is -4, which is a whole number.
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