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iwillcrackgmat
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Bunuel
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Good question and nice explanation
thanks
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Hi Bunuel ,

I am just trying to understand this question.
If e = a, then by looking at the diagram can we say b=f, and c=g ?

Regards
Vinni
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vinnik
Hi Bunuel ,

I am just trying to understand this question.
If e = a, then by looking at the diagram can we say b=f, and c=g ?

Regards
Vinni

Yes, you are correct.
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Hi Bunuel, just out of curiosity, if the lines were organized similar to the attached, are statements 2 or 3 still not possible? As always, your help is most appreciated.
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gmatgeom.png
gmatgeom.png [ 3.74 KiB | Viewed 4388 times ]

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m3equals333
Hi Bunuel, just out of curiosity, if the lines were organized similar to the attached, are statements 2 or 3 still not possible? As always, your help is most appreciated.

Essentially your drawing is the same as mine: if you lower the point of intersection you get the same image as in my post. Hence the logic discarding II and III would be the same too.
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ok, upon further inspection I see exactly what you're saying and why statement 2/3 are not possible, thanks!
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Bunuel
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Lines l1 and l2 eventually meet when extended to the right. Which of the following could be true?

I. e = a
II. a = f
III. e + c = 180

(A) None
(B) I only
(C) II only
(D) II and III only
(E) I, II, and III
Attachment:
lines.JPG

Look at the diagram below:
Attachment:
Lines.png
I. e = a --> as you can see this scenario is possible;
II. a = f --> would be so if the lines l1 and l2 were parallel, since in this case a=c=f would be true;
III. e + c = 180 --> would be so if the lines l1 and l2 were parallel, since in this case c=f and e+f=180 (also notice that since e=g then the sum of two interior angles of the triangle g and c can not be 180 degrees);

Answer: B.

Hi Bunuel,

If the question would have said which of the following must be true then Answer would have been be A.
Since the Question ask could be true clearly II and III statements can be ruled out cause we need the lines l1 and l2 to be parallel.

Is it correct??
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Bunuel
iwillcrackgmat
Lines l1 and l2 eventually meet when extended to the right. Which of the following could be true?

I. e = a
II. a = f
III. e + c = 180

(A) None
(B) I only
(C) II only
(D) II and III only
(E) I, II, and III
Attachment:
lines.JPG

Look at the diagram below:
Attachment:
Lines.png
I. e = a --> as you can see this scenario is possible;
II. a = f --> would be so if the lines l1 and l2 were parallel, since in this case a=c=f would be true;
III. e + c = 180 --> would be so if the lines l1 and l2 were parallel, since in this case c=f and e+f=180 (also notice that since e=g then the sum of two interior angles of the triangle g and c can not be 180 degrees);

Answer: B.

Hi Bunuel,

If the question would have said which of the following must be true then Answer would have been be A.
Since the Question ask could be true clearly II and III statements can be ruled out cause we need the lines l1 and l2 to be parallel.

Is it correct??

Absolutely. If the question were which of the following MUST be true, then the answer would be A, none.
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The point to note here is that l1 & l2 are NOT parallel. hence II & III cannot be true. I (a=e) could be true hence answer is B.
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Can anyone explain why a = e is correct?
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Bunuel
iwillcrackgmat
Lines l1 and l2 eventually meet when extended to the right. Which of the following could be true?

I. e = a
II. a = f
III. e + c = 180

(A) None
(B) I only
(C) II only
(D) II and III only
(E) I, II, and III
Attachment:
lines.JPG

Look at the diagram below:
Attachment:
Lines.png
I. e = a --> as you can see this scenario is possible;
II. a = f --> would be so if the lines l1 and l2 were parallel, since in this case a=c=f would be true;
III. e + c = 180 --> would be so if the lines l1 and l2 were parallel, since in this case c=f and e+f=180 (also notice that since e=g then the sum of two interior angles of the triangle g and c can not be 180 degrees);

Answer: B.

Dear Sir,

I went with A because it is not given that l1 || l2.
Still, didn't get it why a=e in the above diagram?

Thanks in advance.
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