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since even number can be written as even * odd or even * even
so even / even can be even * even / even which is even
even * odd / even can be odd.
So even / even can be both odd and even.

Similarly even / odd can be even .
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Hi abhinav008,

You have to be careful about your Number Property rules; from what you've posted, you don't appear to account for NON-INTEGER possibilities.

For example...Even/Even COULD be even OR odd OR non-integer...

eg.

8/2 = 4
8/8 = 1
8/6 = Non-integer

Number Property knowledge can be quite useful on Test Day, but if you're going to take a 'theory'-based approach, then you have to make sure that you haven't missed any of the possibilities.

GMAT assassins aren't born, they're made,
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Hi,

another 2 (obvious) rules that derive from your own, but still need to be written (for the quick answer):

1. powers don't change the Odd-Even.
what works for me is just "covering" the powers and continue as usual.

2. when i see then term "ax" (while a is a random integer),
if a=> even, then i cover the "x" (ax is even)
if a=> odd, then i cover the "a" (the even -odd property of "ax" is determent solely by "x")


one more point to notice while dividing is that its a derivative of multiplication.

assuming the the multiplication is integer, the only rule is :

ODD X odd = odd(r) => odd(R)/odd = ODD or odd(r)/ODD = odd

because multiply even by any number result an even, the division of even by any number is not clear for its odd-even property.
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Hello from the GMAT Club BumpBot!

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