Number Systems
$$(-a)+b=b +$$ Additive inverse of ______.
Write the integer which is $$4$$ more than its additive inverse.
$$\textbf{Integers whose sum is zero are called additive inverses of each other}$$.
We are given that the difference of integer and its additive inverse is $$4$$
We have $$2 - (-2) = 2 + 2 = 4$$
So $$2$$ is $$4$$ more than $$-2$$
$$\therefore$$ $$\textbf{2 is the integer which is 4 more than its additive inverse}$$
$$(-a)+b=b +$$ Additive inverse of ______.
We get the additive inverse of an integer a when we multiply it by_________.
Division is the inverse operation of ____________.
The sum of an integer and its additive inverse is zero (0).
The difference between an integer and its additive inverse is always even.
The sum of an integer and its additive inverse is always zero.
Fill in the blanks to make the statement true: The additive inverse of $$14$$ is ______.
The additive inverse of $$-1$$ is _______.
Fill in the blanks to make the statements true The additive inverse of $$0$$ is ______.