- Aug 29, 2001
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I believe the explanation shows that the 70 degree value is drawn in the wrong spot.
Picture of problem
This is from a Kaplan practice test CD
Picture of problem
This is from a Kaplan practice test CD
Originally posted by: frankqfrank
it turns out that where they drew the 70 is also a 70 degree angle given the answer, but I don't think you could solve that only assuming the 70 degree value for the angle where the 70 is drawn
Originally posted by: frankqfrank
it turns out that where they drew the 70 is also a 70 degree angle given the answer, but I don't think you could solve that only assuming the 70 degree value for the angle where the 70 is drawn
Originally posted by: LegendKiller
Originally posted by: frankqfrank
it turns out that where they drew the 70 is also a 70 degree angle given the answer, but I don't think you could solve that only assuming the 70 degree value for the angle where the 70 is drawn
Is there some type of rule to geometry that we are forgetting? If not, then there isn't any way that you could get 110 from the interior angle with where the 70 is currently placed.
Then don't worry about it. I didn't look closely, but I think you are correct. You need one more bit of information. Such as the fact that the side (mostly vertical) lines are parallel, one of the inner angles, or something else.Originally posted by: frankqfrank
a practice test from Kaplan on CD
I don't think that is intended to be a right angle.Originally posted by: Syringer
No...if x = 40, then the adjacent angle to x is 50..assuming that's a right angle, so 50+70+70 = 190..so the one that is marked as 70 should be 60
Originally posted by: dullard
I don't think that is intended to be a right angle.Originally posted by: Syringer
No...if x = 40, then the adjacent angle to x is 50..assuming that's a right angle, so 50+70+70 = 190..so the one that is marked as 70 should be 60
If we knew it was a right angle, then things would be a bit different. But as drawn it could be 89°, and you'd never be able to see it. In fact, it CANNOT be 90°, it must be 80°.Originally posted by: Syringer
You mean the angle on the bottom left? It certainly is drawn to be a right angle..of course that usually doesn't mean anything.
Originally posted by: LegendKiller
The big rule with these tests is that you can never assume anything from the picture. When I took the gmat they loved to toss in stuff like this (albeit correctly labled angles) to throw you off.
Never assume an angle is any certain degree by just the picture.
Originally posted by: dullard
If we knew it was a right angle, then things would be a bit different. But as drawn it could be 89°, and you'd never be able to see it.Originally posted by: Syringer
You mean the angle on the bottom left? It certainly is drawn to be a right angle..of course that usually doesn't mean anything.
I still don't get you. The left triangle is 70°, 70°, and 40°. The bottom triangle is 40°, 110°, and 30°. The right-hand triangle is 40°, 70°, and 70°. (Using all small triangles for clarity). Where is the problem.Originally posted by: Syringer
Exactly..my basic point was that the angle labeled as 70 degrees is not 70 degrees even with strong assumptions..
Guys, how can you be missing this? The triangle that is made TELLS YOU that it's not a 90 degree angle. The other two angles making up that triangle are 70 and 30, meaning that angle is 80 degrees. So, those two lines aren't perpendicular.Originally posted by: Syringer
Originally posted by: dullard
I don't think that is intended to be a right angle.Originally posted by: Syringer
No...if x = 40, then the adjacent angle to x is 50..assuming that's a right angle, so 50+70+70 = 190..so the one that is marked as 70 should be 60
You mean the angle on the bottom left? It certainly is drawn to be a right angle..of course that usually doesn't mean anything.
Thanks for the news flash. I will stop assuming that test questions are lying to confuse me. That so explains my previous poor performance on tests.Originally posted by: Vegitto
QFT! If it says x degrees, assume that, but if it looks like a right angle but doesn't carry the little thingie that tells you it is, don't assume it.
Originally posted by: Otaking
These diagrams for the GRE / GMAT are never drawn to scale, especially with GMAT's data sufficiency questions. A parallelogram that appears to be a square could really be a rectangle, so watch out.
Also, never assume that lines are parallel unless told so...