Examples of 'additive inverse' in a sentence
Meaning of "additive inverse"
additive inverse: In mathematics, the additive inverse of a number is the value that, when added to the original number, results in zero. For example, the additive inverse of 5 is -5, as 5 + (-5) equals 0.
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- The inverse with respect to addition; the opposite.
How to use "additive inverse" in a sentence
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additive inverse
Describe the additive inverse in an algebra equation.
Each vector has a unique additive inverse.
This additive inverse always exists.
It can be considered as a simple additive inverse of similarity.
So the additive inverse of the zero is zero itself.
Any number plus its additive inverse is zero.
Subtraction of a number is the same as addition of its additive inverse.
Zero is the additive inverse of itself.
The sum of a number and its additive inverse.
The pairs of mutually additive inverse numbers are called complements.
A unary operator that acts as an instruction to replace the operand by its additive inverse.
A number plus its additive inverse always equals zero.
The zero element is the empty set and each element is its own additive inverse.
Table of additive inverse.
The additive inverse is the opposite of the number or variable that is removed.
See also
Every element has an additive inverse.
The additive inverse of any number is the same number with the opposing sign.
In fact, those are the additive inverse elements of x and y.
In such a ring, multiplication is commutative and every element is its own additive inverse.
Every real has an additive inverse and every nonzero real has a multiplicative inverse.
Negation: Negative one times any number is equal to the additive inverse of that number.
Moreover, the additive inverse of zero is itself.
Note, The sum of a number and its additive inverse is 0.
It 's the additive inverse property.
The additive ( + ) identity element is written as 0 and the additive inverse of a is written as - a.
Additive inverse - noun The inverse with respect to addition ; the opposite.
The function may include an additive inverse of a multiplicative inverse of N mod 2k.
Additive inverse of 0 is 0 itself.
The sum of a number and its additive inverse is the additive identity zero ( 0 ).
The additive inverse of a is denoted by unary minus, - a ( see the discussion below ).
For example, if the additive inverse is 8, since.
Conversely, additive inverse can be thought of as subtraction from zero, - a 0 - a.
The number ( - a ) is called the additive inverse of a.
Thus the additive inverse of 0 is 0 as usual and the additive inverse of 1 is 1.
Thus, 1 is its own additive inverse.
It 's the additive inverse property . Math aside, Richard, we are all black hats now.
Every element x ∈ X has an additive inverse - x where,.
Find the additive inverse of 1 2.
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