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There are inverse properties for many things in math. Commonly, we talk about it for addition and multiplication. So for addition, take any number a, there is an additive inverse -a such that a+ (-a) =0 For example, the additive inverse of 2 is -2 since 2+ -2=0 Similiarly for multiplication, for any number a, we have some number, 1/a such that a(1/a)=1. We call 1/a the multiplicative inverse. In a more abstract sense, we look at sets of objects in math and having an inverse is one of the properties a set needs to be a group. Other things, such as functions have inverses too. In fact, the inverse property is a big topic in math.

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Related Questions

Definition of Inverse property of addition?

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What is the definition of the Additive inverse property?

Any number plus zero is equal to the original amount.


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What is the Multiplicative Inversre property?

The multiplicative inverse property is a property such that: a(1/a) = 1 where a is nonzero value. If a is a nonzero value, then the multiplicative inverse of a is 1/a.


Examples of multiplicative inverse property?

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Which equation illustrates the additive inverse property?

The additive inverse property states that for any number ( a ), there exists an additive inverse ( -a ) such that ( a + (-a) = 0 ). An example of an equation that illustrates this property is ( 5 + (-5) = 0 ). This shows that adding a number and its additive inverse results in zero.


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The inverse property says that a number, n, is added to its opposite, -n This is how it is used: n+(-n)=0


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Inverse Property of Addition?

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What is the inverse property for multiplication?

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