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How is the additive identity property different to the additive inverse property? - Answers
The additive identity is a unique element of a set which has the property that adding it to any element of the set leaves the value of that element unchanged. The identity is normally denoted by 0. That is: for any X in the set, X + 0 = 0 + X = X Whether or not the set is commutative, addition of the identity always is. The additive inverse of one element of a set is a member of the set (not necessarily different nor unique) such that the sum of the two is the additive identity. The additive inverse of an element X is normally denoted by -X. Thus, X + (-X) = (-X) + X = 0
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How is the additive identity property different to the additive inverse property? - Answers
The additive identity is a unique element of a set which has the property that adding it to any element of the set leaves the value of that element unchanged. The identity is normally denoted by 0. That is: for any X in the set, X + 0 = 0 + X = X Whether or not the set is commutative, addition of the identity always is. The additive inverse of one element of a set is a member of the set (not necessarily different nor unique) such that the sum of the two is the additive identity. The additive inverse of an element X is normally denoted by -X. Thus, X + (-X) = (-X) + X = 0
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How is the additive identity property different to the additive inverse property? - Answers
The additive identity is a unique element of a set which has the property that adding it to any element of the set leaves the value of that element unchanged. The identity is normally denoted by 0. That is: for any X in the set, X + 0 = 0 + X = X Whether or not the set is commutative, addition of the identity always is. The additive inverse of one element of a set is a member of the set (not necessarily different nor unique) such that the sum of the two is the additive identity. The additive inverse of an element X is normally denoted by -X. Thus, X + (-X) = (-X) + X = 0
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