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      • The additive inverse of a number is its opposite number. If a number is added to its additive inverse, the sum of both the numbers becomes zero. The simple rule is to change the positive number to a negative number and vice versa. We know that, 7+ (-7) =0. Thus -7 is the additive inverse of 7 and 7 is the additive inverse of -7.
      www.cuemath.com/numbers/additive-inverse/
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    • How to Find The Additive inverse?
    • Properties
    • Additive Inverse of Different Numbers
    • Difference Between Additive Inverse and Multiplicative Inverse

    The additive inverse of any given number can be found by changing the sign of it. The additive inverse of a positive number will be a negative, whereas the additive inverse of a negative number will be positive. However, there will be no change in the numerical value except the sign. For example, the additive inverse of 8 is -8, whereas the additiv...

    Additive inverse simply means changing the sign of the number and adding it to the original number to get an answer equal to 0. The properties of additive inverse are given below, based on negation of the original number. For example, x is the original number, then its additive inverse is -x. So, here we will see the properties of -x. 1. −(−x) = x ...

    We have understood that an additive inverse is added to a value to make it zero. Now this value can be a natural number, integer, rational number, irrational number, complex number, etc. Let us find the additive inverse of different types of numbers.

    Additive inverse and multiplicative inverse, both have different properties. See the below table to know the differences.

  2. Additive inverse is what you add to a number to make the sum zero. For example, the additive inverse of 4 is -4 because their sum is zero. When two numbers are added together to get 0, then we say both the numbers are additive inverses of each other.

  3. May 28, 2023 · Definition: Inverse Properties. Inverse Property of Addition for any real number a, \[a + (−a) = 0\] −a is the additive inverse of a. Inverse Property of Multiplication for any real number a ≠ 0, \[a \cdot \dfrac{1}{a} = 1\] \(\dfrac{1}{a}\) is the multiplicative inverse of a.

  4. An additive inverse is a number that, when added to a given number, results in zero. This concept is crucial because it shows how numbers interact within various numerical systems, illustrating properties such as identity and cancellation.

  5. The properties of additive inverse extend to the operations of multiplication and division with decimals. When multiplying a decimal by its additive inverse, the result is always zero, as the additive inverse of a number is the opposite value that, when added, results in a sum of zero.

  6. An inverse property is two properties that undo each other e.g. addition and subtraction or multiplication and division. You can perform the same inverse property on each side of an equivalent equation without changing the equality.

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