Which statement best explains the value of 16 − (−3)? The additive inverse of −3 is −3, so 16 − (−3) = 19. The additive inverse of −3 is −3, so 16 − (−3) = 13. The additive inverse of −3 is +3, so 16 − (−3) = 19. The additive inverse of −3 is +3, so 16 − (−3) = 13.
is one of those a 12 instead of a 13 in the answers
if not then it is c
What is the additive inverse of a number?
Also, subtraction is adding the additive inverse. To subtract a - b, add the additive inverse of b to a, a - (-b).
Replace a with 16 and b with –3 in the definition of subtraction: $$\huge a-b=a+(-b)$$ $$\huge 16-(-3)=16+(-(-3))$$ $$\huge 16-(-3)=16+(+3)$$ $$\huge 16-(-3)=16+3$$
To subtract b, add the opposite of b.
opposite of a number: Each of the numbers in a pair such as 6 and –6 or –2.5 and 2.5. Also called additive inverse. The opposite of a number b is written as –b. Caution: –b is not necessarily a negative number. For example, if b = –3, then $$\huge –b = –(–3) = +3 = 3$$
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