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Bunuel
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Only 2 is sufficient.

If x = c, it means that the angles are 90\(^{\circ}\)

From statement 1 though, we can ascertain x = y = 90\(^{\circ}\)
But we can not say anything of the bottom line and angles c and b associated with it. Hence, insufficent.

So, option B is correct according to me.
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Correct Option D
Both statement are sufficient to answer the problem

Posted from my mobile device
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IMG_20211006_211257__01.jpg
IMG_20211006_211257__01.jpg [ 484.68 KiB | Viewed 1943 times ]

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100mitra
Correct Option D
Both statement are sufficient to answer the problem

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It is not given that both the lines are parallel. It seems you just assumed them to be true without that information being explicitly mentioned in the question.
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PyjamaScientist
Only 2 is sufficient.

If x = c, it means that the angles are 90\(^{\circ}\)

From statement 1 though, we can ascertain x = y = 90\(^{\circ}\)
But we can not say anything of the bottom line and angles c and b associated with it. Hence, insufficent.

So, option B is correct according to me.

If x = c, how can we conclude that all angles are 90? Its not given that two lines are parallel..
Can someone please explain?
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Bunuel

Is a = b ?

(1) x = y
(2) c = x

Attachment:
2021-09-15_15-31-47.png

if 2 lines are parallel => a =b

(1) x = y
=> 2 horizontal lines are not sure parallel or not
=> Insuff

(2) c = x
=> 2 horizontal lines are not sure parallel or not
=> Insuff

(1) & (2) => the vertical line perpendicular to the 2 horizontal lines
=> a = b = 90 degrees
=> Suff

=> Choice C
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