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WinIT
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Yes thinking about it x and y can be 2 since it does not say they are different.

If this is the case, then I would go for C, since statement B tells us that the integers are different.
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yezz
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if x and y are prime, is xy odd ?

1... x − y is even.
2... x / y is not an integer.

for xy to be odd thus all we need to proof is x,y not = 2

x-y is even

thus both are odd OR BOTH ARE TWO ........INSUFF

x/y is not an intiger

either ways any prime is not devisible except by itself and one so deviding any two primes will always yield a non integer ( this includes 2 too)...insuff

BOTH TOGETHER

THEY CANT BE EQUALL THUS MY ANSWER IS C
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WinIT
if x and y are prime, is xy odd ?

1... x − y is even.
2... x / y is not an integer.

Ο only statement 1 is sufficient to answer the question.
Ο only statement 2 is sufficient to answer the question.
Ο neither statement is sufficient, but together, they are.
Ο statement 1 is very sufficient...and so is statement 2.
Ο no can do.


I will take E

1) say x=5 y=3 product is even though their diff is even
say x=7 y=3 product is odd though their diff is even
So A not suff

2) x/y not int.

say x=5 y=3 so 5/3 is not an int

so is 7/3 as above

so E should be it
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FN
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C it is..we dont know if X and Y are distinct..
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St1:
We know both x and y must be odd primes. So xy is odd. Sufficient.

St2:
Insufficient. 2/7, 3/5 are all non-integers but the first pair (2 and 7) will yield an even product while the second pair (3 and 5) will yield an odd product.

Ans A
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FN
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what if x=2 y=2

x-y=0 which is an even number...

2*2=4 which is even...



ywilfred
St1:
We know both x and y must be odd primes. So xy is odd. Sufficient.

St2:
Insufficient. 2/7, 3/5 are all non-integers but the first pair (2 and 7) will yield an even product while the second pair (3 and 5) will yield an odd product.

Ans A
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Priyah
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Fell for this! :wall
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EZO
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Should be A....

0 is not an even number.....
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O is a even number
answer must be C
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WinIT
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OA is C. Thank you all for the explanation.
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Nice explanation Yezz.

I fell for that one...



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