additive inverse of a/b
Answers
Answered by
21
The additive inverse of any real number is the one that when summed with the real number, its sum must be equal to zero.
Let "a" be a real number and let "b" be another real number if:
a+ b = 0
Then it is said that "b" is the additive inverse of "a" and that "a" is the additive inverse of "b".
Thus the additive inverse of "a/b" is "- a/b" because:
a/b + (- a/b) = a/b - a/b = 0
Note: a negative fraction can be written as
Let "a" be a real number and let "b" be another real number if:
a+ b = 0
Then it is said that "b" is the additive inverse of "a" and that "a" is the additive inverse of "b".
Thus the additive inverse of "a/b" is "- a/b" because:
a/b + (- a/b) = a/b - a/b = 0
Note: a negative fraction can be written as
Similar questions
History,
4 months ago
English,
4 months ago
Social Sciences,
10 months ago
Psychology,
10 months ago
Math,
1 year ago
English,
1 year ago