Find the sum of :
(a) 137 and $ -354 $
(b) $– 52$ and 52
(c) $– 312$, 39 and 192
(d) $– 50, – 200$ and 300

To do :

We have to find the given sums.

Solution :

We know that,

$(+) \times (-) = (-)$

$(+) \times (+) = (+)$

$(-) \times (-) = (+)$

$(-) \times (+) = (-)$

(a) $137+(-354) = 137-354$

$=-(354-137)$

$= -217$

Therefore,

The sum of $137$ and $(-354)$ is $-217$.  

(b) $-52+ 52 = 52-52$

$= 0$

Therefore,

The sum of $-52$ and $52$ is $0$.  

(c) $(-312) + (+39) + (+192) = -312+39+192$

$=-312+231$

$=-(312-231)$

$= -81$

Therefore,

The sum of $-312, 39$ and $192$ is $-81$.  

(d) $(-50) + (-200) + (+300) = -50-200+300$

$=-(50+200)+300$

$=-250+300$

$=300-250$

$= 50$

Therefore,

The sum of $-50, -200$ and $300$ is $50$.  

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Updated on: 10-Oct-2022

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