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Bunuel
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Bunuel
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amishra1
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amishra1
Would the answer be D if it was given that a, b, and c are integers?

Yes, in that case the answer would be D.
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For statement 1, is it correct to say that if A+B+C=Even and A,B,C are integers, then A-B-C is also even under any order of A,B,C (i.e., also even C-A-B or B-A-C)?
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For statement 1, is it correct to say that if A+B+C=Even and A,B,C are integers, then A-B-C is also even under any order of A,B,C (i.e., also even C-A-B or B-A-C)?

Yes, this would be correct.
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I think this is a high-quality question and I agree with explanation. Good one!
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I think this is a high-quality question and I agree with explanation. Bombastic Question Lol great trap! You people never fail to surprise me!
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Sigh, how many more times am I going to forget to check if I'm dealing with integers. Quickest and proudest answer D, thinking I'm all that smart, just to be blown by the "might not be integers" detail.
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Here is a method I used to solve this question in the most efficient manner that I haven't seen discussed here.

Stem:\(A+B+C= Even\)
(1)\(A-B-C=E\)
This becomes \(A=E+B+C\)
Important property: In a term of the form (Even number) + X, the (Even number) plays no role in the Even-Odd nature of the term
In turn, this becomes A=B+C,
Plugging into the equation we get:\(B+C+B+C=E?\)this becomes \(2B+2C=E\)
If A & B are integers, this is sufficient, but A & B can both be .1

(2)\(\frac{A-C}{B}=O\)
Or \(O*B=A-C\)
Important property: In a term of the form (Odd number)*(X), the (Odd number) plays no role in the Even-Odd nature of the term
\(B=A-C\)
Plugging into the equation we are left with \(2A=E?\)
If A is an integer, this is sufficient, but A can be .1

Therefore E
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wow bamboozled.
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I think this is a high-quality question and I agree with explanation. A very good question.

Completely stumped ignoring the fact that they are not necessarily integers. Chose D after solving the question for about 4 mts.
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I think this is a high-quality question and I agree with explanation.
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I have edited the question and the solution by adding more details to enhance its clarity. I hope it is now easier to understand.
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