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Bunuel
If a, b, and c are integers. Is a + b + c even?

(1) a + b is even
(2) a + c is even

Question : is a+b+c even

Statement 1: a+b is even
even + even or odd +odd
(a= E, b=E or a=O, b = O ; No idea about c)
NOT SUFFICIENT

Statement 2 : a+c is even
even + even or odd +odd
(a= E, c=E or a=O, c = O ; No idea about b)
NOT SUFFICIENT

Combined :
From statement 1, if a=E, b = E.. also if a=E, from statement 2, c= E
So, a+b+c = E

From statement 1, if a=O, b = O.. also if a=E, from statement 2, c= O
So, a+b+c = O
NOT SUFFICIENT

Answer E
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Bunuel
If a, b, and c are integers. Is a + b + c even?

(1) a + b is even
(2) a + c is even

from 1:
a+b would be even ; if both a & b are even or both a,b are odd, value of c is not given if c is odd then a+b+c would be odd else if c is even then a+b+c would be even
in sufficient

From 2:
a+c is even: again both a& c can be either odd or even, b is not sure whether its even or odd so a+b+c can be either even or odd
insufficient

From 1& 2:
value of a,b,c are not clear whether all are even or odd so IMO E would be correct.
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Bunuel
If a, b, and c are integers. Is a + b + c even?

(1) a + b is even
(2) a + c is even

Par of GMAT CLUB'S New Year's Quantitative Challenge Set

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