The additive inverse of -37 xyz is
Answers
Answer:
+37 xyz if any number have +in additive inverse - if -its +
The additive inverse of - 37xyz is 37xyz
Given :
The expression - 37xyz
To find :
The additive inverse of - 37xyz
Solution :
Step 1 of 2 :
Define additive inverse
We know that 0 is the additive identity
Let N be any number and M be the additive inverse of N
So by the property of additive inverse
N + M = 0 = M + N
More precisely for any given number the additive inverse is the number that when added to the given number will result zero
So from above we can conclude that additive inverse of N is - N
Step 2 of 2 :
Find the additive inverse of - 37xyz
Let A be the required additive inverse
So by the property of additive inverse
A + ( - 37xyz) = 0
⇒ A - 37xyz = 0
⇒ A = 37xyz
Hence the additive inverse of - 37xyz is 37xyz
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