Q: Inverse Property of Addition

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* *It is the reverse of the actionEx.Addition is the inverse of subtrationmultiplication is the inverse of division

The inverse property of addition says, "the sum of a number and its additive inverse is always zero."EXAMPLES:4 + (-4) = 08 + (-8) = 0

inverse property of addition

zero property, inverse, commutative, associative, and distributative

The rational numbers form an algebraic structure with respect to addition and this structure is called a group. And it is the property of a group that every element in it has an additive inverse.

Related questions

* *It is the reverse of the actionEx.Addition is the inverse of subtrationmultiplication is the inverse of division

The inverse property of addition says, "the sum of a number and its additive inverse is always zero."EXAMPLES:4 + (-4) = 08 + (-8) = 0

+8 - 8 = 0 is an example of the inverse property of addition. Inverse Property of Addition-A number added to its opposite integer will always equal zero. (The order does not matter, since it is addition.) [Ex. 3 + (-3) = 0 or (-3) + 3 = 0]

Additive inverse of a number a is that number which on addition with a gives 0.7 is additive inverse of -7.The property shown is additive inverse property because the addition yields 0.

the inverse property of addition

inverse property of addition

Another name for a multiplicative inverse is a reciprocal.

The property of inverse of addition states that for any number a, the inverse of adding a to a number is subtracting a from that number. In other words, if you add a number and its additive inverse, the result is always zero.

this is a very simple example:94 + -94 = 0

no

subtraction * * * * * The pattern is changing the sign of the number.

Subtraction is not an identity property but it does have an identity property. The identity is 0 and each number is its own inverse with respect to subtraction. However, this is effectively the same as the inverse property of addition so there is no real need to define it as a separate property.