Hi,
This question pops up when I try to recreate a question on my own based on the official guide problem (this is what MGMAT recommend you to do to stimulate your creativity lol):
OG problem: If m is an integer, is m odd?
1) m/2 is NOT an even integer (turns out this is insufficient)
So I recreated the statement as: m/2 is NOT an odd integer
(I believe this is sufficient, because if that's the case, m/2 could only be even integer or non-integer, but if the result is a non-integer, then m wouldn't be an integer in the first case, thus m/2 must be an even integer and m must be an even integer)
Please help me answer this even/odd integer general rule question, it would be nice if you can show me some examples to demonstrate the logic behind this nature, thanks!
This question pops up when I try to recreate a question on my own based on the official guide problem (this is what MGMAT recommend you to do to stimulate your creativity lol):
OG problem: If m is an integer, is m odd?
1) m/2 is NOT an even integer (turns out this is insufficient)
So I recreated the statement as: m/2 is NOT an odd integer
(I believe this is sufficient, because if that's the case, m/2 could only be even integer or non-integer, but if the result is a non-integer, then m wouldn't be an integer in the first case, thus m/2 must be an even integer and m must be an even integer)
Please help me answer this even/odd integer general rule question, it would be nice if you can show me some examples to demonstrate the logic behind this nature, thanks!
