Bunuel
Is an integer ‘6’ present in a set of 12 consecutive integers?
(1) The integer −4 is present in the set.
(2) The integer 5 is present in the set.
\Question: Is an integer ‘6’ present in a set of 12 consecutive integers?Statement 1: The integer −4 is present in the set.Considering -4 as smallest element of the set of 12 consecutive integers set becomes {-4, -3, -2....5, 6, 7}
Considering -4 as Largest element of the set of 12 consecutive integers set becomes {-4, -5, -6....-14, -15}
in first set 6 is present and in second set 6 is NOT present hence
NOT SUFFICIENT
Statement 2: The integer 5 is present in the set.Considering 5 as smallest element of the set of 12 consecutive integers set becomes {5, 6, 7.....16}
Considering 5 as Largest element of the set of 12 consecutive integers set becomes {-6, -5, -4.....4, 5}
in first set 6 is present and in second set 6 is NOT present hence
NOT SUFFICIENT
Combining two statementsSet has 12 elements including -4 and 5
Set may be {-4, -3, -2....5, 6, 7} i.e. 6 is present in set
Set may be {-6, -5, -4, -3, -2....3, 4, 5} i.e. 6 is NOT present in set
NOT SUFFICIENT
Answer: Option E