Difference between revisions of "Additive Identity"

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Additive Identity is an identity property of numbers. When additive identity is added to a number, it returns the original number. This property is applicable to all real numbers.
Additive identity of numbers is a property of numbers that are applied when carrying out addition operations. The property states that when a number is added to zero it will give the same number. “Zero<math>(0)</math>” is called the identity element, (also known as additive identity) If we add any number with zero, the resulting number will be the same number. This is true for any real numbers, complex numbers and even for imaginary numbers.  
 
Zero <math>(0)</math> is the additive identity for all the numbers such as whole numbers, natural numbers, integers, etc.
 
 
Additive identity of numbers, as the name suggests, is a property of numbers that are applied when carrying out addition operations. The property states that when a number is added to zero it will give the same number. “Zero” is called the identity element, (also known as additive identity) If we add any number with zero, the resulting number will be the same number. This is true for any real numbers, complex numbers and even for imaginary numbers.


Suppose, <math>a</math> is any real number, then
Suppose, <math>a</math> is any real number, then

Revision as of 14:20, 12 November 2023

Additive identity of numbers is a property of numbers that are applied when carrying out addition operations. The property states that when a number is added to zero it will give the same number. “Zero” is called the identity element, (also known as additive identity) If we add any number with zero, the resulting number will be the same number. This is true for any real numbers, complex numbers and even for imaginary numbers.

Suppose, is any real number, then

For example, , illustrates identity property of addition, where is the additive identity.