The word additive means a substance added to something in small quantities, typically to improve or preserve it. I hope this helped! <3 (:
It is "additive".
An additive function is a unary function which preserves the addition operation.
The inverse of addition is subtraction.
Assuming that you mean additive opposite, the answer is +11.Assuming that you mean additive opposite, the answer is +11.Assuming that you mean additive opposite, the answer is +11.Assuming that you mean additive opposite, the answer is +11.
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.
-27's additive inverse is 27 because when you add them together you get the additive identity, 0.
It is the "additive identity".
The additive inverse of a real number is the number that when added to it equals zero, the identity element for addition. That is, the additive inverse of any real number x is -x.
A Citrate Additive is used for controlling the acidity of a substance
Since subtraction is the inverse function of addition, the additive inverse of one half is minus one half.
A number and its additive inverse add up to zero. If a number has no sign, add a "-" in front of it to get its additive inverse. The additive inverse of 5 is -5. The additive inverse of x is -x. If a number has a minus sign, take it away to get its additive inverse. The additive inverse of -10 is 10. The additive inverse of -y is y.
Usually, the identity of addition property is defined to be an axiom (which only specifies the existence of zero, not uniqueness), and the zero property of multiplication is a consequence of existence of zero, existence of an additive inverse, distributivity of multiplication over addition and associativity of addition. Proof of 0 * a = 0: 0 * a = (0 + 0) * a [additive identity] 0 * a = 0 * a + 0 * a [distributivity of multiplication over addition] 0 * a + (-(0 * a)) = (0 * a + 0 * a) + (-(0 * a)) [existence of additive inverse] 0 = (0 * a + 0 * a) + (-(0 * a)) [property of additive inverses] 0 = 0 * a + (0 * a + (-(0 * a))) [associativity of addition] 0 = 0 * a + 0 [property of additive inverses] 0 = 0 * a [additive identity] A similar proof works for a * 0 = 0 (with the other distributive law if commutativity of multiplication is not assumed).