What Is Inverse Property Of Addition. Inverse operations are important keys to checking computations in arithmetic. The inverse property of addition states that, for every real number a a, there is a unique number, called the additive inverse (or opposite), denoted by ( − a) ( − a), that, when added to the original number, results in the additive identity, 0.

What are the Inverse Properties of Addition and
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In mathematics, the word inverse refers to the opposite of another operation. Multiplicative inverse of 10 is 1 ⁄ 10 In inverse property of addition we add number with its negative variant, while in multiplication we multiply the number with its reciprocal.

The Simple Idea That A Number Plus Its Negative Is 0Watch The Next Lesson:


When we add a number to its opposite, the result is always 0. This means that subtraction is the opposite of addition. Also −5 + (+5) = 0.

We Know, If The Sum Of Any Two Numbers Is Zero ( 0) , Then The Two Numbers Are Called Additive Inverse Or Negatives Of Each Other.


The inverse operation of multiplication is division. The inverse operation of subtraction is addition. Inverse property exists for the addition of integers.

The Inverse Operation Of Division Is Multiplication.


Inverse property of addition is what number you add to a provided number to make the sum zero. For example, 43 inverse properties. The four basic properties of addition are:

Multiplicative Inverse Of 10 Is 1 ⁄ 10


Write the additive inverse of 8. The inverse property of addition states that, for every real number a a, there is a unique number, called the additive inverse (or opposite), denoted by ( − a) ( − a), that, when added to the original number, results in the additive identity, 0. For example, adding 2 and then subtracting 2 results in no change to the original number.

A + (−A) = 0.


We come across such positions in our daily life where we nullify the value of a quantity by taking its additive inverse. Inverse property of addition tells us that any number + its opposite will = 0. Inverse operations are important keys to checking computations in arithmetic.

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