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Use this online additive inverse calculator that helps you to find the additive inverse of a number instantly and accurately. Get going through the article below that is packed with the complete guide about additive reciprocal calculations either manually or by using our free.
Free Additive Inverse Property Calculator - Demonstrates the Additive Inverse property using a number. A + (-A) = 0 Numerical Properties. This calculator has 1 input.
Using the number 1. Show the Additive Inverse Property. Additive Inverse Definition: The sum of any number and its opposite (inverse) is 0. A + (-A) = 0. Plug in A = 1. 1 + (-1) = 0. -1. How does the Additive Inverse Property Calculator work? Free Additive Inverse Property Calculator - Demonstrates the Additive Inverse property using a number.
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.
Additive inverse of a number is a number that, when added to the original number, gives the sum of 0. Learn the definition, property, formula, and more.
- The additive inverse of 0 is 0 itself.
- Except for 0, the additive inverse of all other whole numbers (natural numbers) is always negative, since all the natural numbers are positive.
- The sum of a number and its additive identity is the number itself, whereas the sum of a number and its additive inverse is 0.
Step 1: Enter any numeric value (Integer/Decimal Number) in the first input box i.e. across the “Number” column. Step 2: Click on the button “Calculate”. Step 3: Get the additive inverse of the entered number across the “Additive Inverse of a Number” box.
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What is additive inverse?
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How do you find the additive inverse of a number?
An additive inverse of a number is defined as the value, which on adding with the original number results in zero value. It is the value we add to a number to yield zero. Suppose, a is the original number, then its additive inverse will be minus of a i.e.,-a, such that; a+ (-a) = a – a = 0. Example:
