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Bunuel

Tough and Tricky questions: Coordinate Geometry.



Attachment:
untitled.GIF
What is the value of x?

(1) l1 is parallel to l2
(2) y = 70

Statement 1

l1 parallel to l2 - clearly insufficient because no values given or implied

Statement 2

y=70 we cannot apply transversal properties unless we know that both l1 and l2 and l3 and l4 are all parallel

insuff

Statement 1 and Statement 2

Insuff- we can only find the answer if both vertical lines are also parallel
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Bunuel

Tough and Tricky questions: Coordinate Geometry.



Attachment:
untitled.GIF
What is the value of x?

(1) l1 is parallel to l2
(2) y = 70

Analyzing the question:
The angles x and y here are too far apart, we need the lines \(L1 L2\) to be parallel AND the lines \(L3 L4\) to be parallel in order to have the relation \(x + y = 180\). That is already two pieces of information needed just to claim the relation between x and y, besides that we still need to know y (given they don't give away x). The statements give only one piece of information each, so combined this is still insufficient.

Ans: E
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VeritasKarishma plz explain
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VeritasKarishma plz explain

The question is asking what the angle of x is. (Missing from the question btw). Anyway.

To determine what x is, we need to know whether the two pairs of seemingly 'parallel' lines are in fact, parallel. Else, the value of x can change even when the statements are satisfied.

(1) l1 is parallel to l2
This is insufficient b/c we don't know what y is.

(2) y = 70
This is insufficient b/c we don't know whether l1 and l2 are parallel, and whether l3 and l4 are parallel.

Combined: We still don't know whether l3 and l4 are parallel. You need both sets of lines to be parallel to conclude that x = 70
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Image tricked me to assume that l3 and l4 are parallel. Classic C-trap question
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