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Which integer is equal to additive inverse?

The additive inverse of an integer ( x ) is the integer that, when added to ( x ), results in zero. This integer is (-x). For example, the additive inverse of 5 is -5, and the additive inverse of -3 is 3.


WHAT integer has its own additive inverse?

Every integer has its own additive inverse, which is simply the integer multiplied by -1. For example, the additive inverse of 5 is -5, and the additive inverse of -3 is 3. Therefore, all integers, including zero, have their own additive inverses. In summary, any integer ( x ) has an additive inverse of ( -x ).


What is the additive inverse of .5?

The additive inverse for a number is its negative value. The sum of an integer and its additive inverse is zero. For the example (5), the additive inverse would be (-5).


What is the Additive inverse of the greatest negative integer?

The greatest negative integer is -1. The additive inverse of a number is the value that, when added to the original number, results in zero. Therefore, the additive inverse of -1 is +1.


Does every integer has an additive inverse?

The additive inverse states that a number added to its opposite will equal zero. A + (-A) = 0. The "opposite" number here is the "negative" of the number. For any number n, the additive inverse is (-1)n. So therefore yes.


Does every integer have an additive inverse?

Yes.


What is an integer and its opposite called?

Additive Inverse


When you add an integer to its additive inverse you get?

Zero


What is the additive inverse of 41?

The additive inverse of 41 is -41. An additive inverse is the number that will make the sum equal zero.


What is the additive inverse of 18?

The additive inverse is the sum of two numbers that will equal zero. The additive inverse of -18 is 18.


How do you find the additive inverse of an integer?

Change its sign.


What will be get when we add an integers to its additive inverse?

When we add an integer to its additive inverse, the result is always zero. The additive inverse of an integer ( n ) is ( -n ), so ( n + (-n) = 0 ). This property holds true for all integers, demonstrating the fundamental concept of additive identity in mathematics.