To get the sum of two identical integers as zero, the both integers must
be of opposite sign. Is the statement true? If yes, then quote an example
here.
Answers
Answer:
Yes, it is true
Step-by-step explanation:
For Example:-
If you want to add -7 and 7,
= 7 + (-7) (P.S. - You can do it like -7 + 7 also.)
= 7 - 7 ∵ (+) x (-) = (-)
= 0
Hence, the statement is true.
Given :- To get the sum of two identical integers as zero, the both integers must be of opposite sign. Is the statement true ? If yes, then quote an example here.
Answer :-
According to additive inverse ,
- The sum of two identical integers as zero, the both integers must be of opposite sign.
- a + (-a) = 0 .
- since, (+) + (-) = (-)
Example,
- 5 + (-5) = 5 - 5 = 0
- 8 + (-8) = 8 - 8 = 0
- 745 + (-745) = 745 - 745 = 0
- 10082 + (-10082) = 10082 - 10082 = 0
therefore, we can conclude that, the sum of two identical integers as zero, then the both integers must be of opposite sign.
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