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Re: Comparison AB or BC [#permalink]
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kunalkmr62 wrote:
Cannot we use the property that when two angles are equal , the sides opposite to the two angles will also be equal and hence in this case AB will always be equal to BC



We can, but not in this case

Here is an explanation to the property:

https://gradestack.com/CBSE-Class-9th-C ... -study-wtw
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Re: Comparison AB or BC [#permalink]
kunalkmr62 wrote:
Cannot we use the property that when two angles are equal , the sides opposite to the two angles will also be equal and hence in this case AB will always be equal to BC

No, they are in different triangle here.
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Re: Comparison AB or BC [#permalink]
Now, if we simply had the little box showing that the angle formed with the base was a right angle, then I'm confident we could say the segments are equal because segments an equal distance away formed by equal size angles should be equal.

Since we don't have that, based on Brent's illustration, we can't make that conclusion are any definite conclusion about the segment sizes.
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AB or BC [#permalink]
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Attachment:
screenshot.1102.jpg
screenshot.1102.jpg [ 13.04 KiB | Viewed 4007 times ]


Quantity A
Quantity B
AB
BC



A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.


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Re: AB or BC [#permalink]
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We have information about ONLY the angle 30° and we can infer that the angle at the bottom is 90° No more than this

without any other information is impossible to calculate the length of any side of the triangle or part of them

D is the answer
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Re: AB or BC [#permalink]
Wouldn't the information given make angles B and C both 60 degrees and thus make the triangle equal? Is it possible that the angles are all equal but one side of the triangle is bigger than the other?
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AB or BC [#permalink]
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rainer85 wrote:
Wouldn't the information given make angles B and C both 60 degrees and thus make the triangle equal? Is it possible that the angles are all equal but one side of the triangle is bigger than the other?


It would if angle DBC was 90 degrees. But in the wonderland of GRE tests, just because an angle looks like it's 90 degrees doesn't mean it is 90 degrees.

Geometric figures are not drawn to scale.

Hope this helps clarify things.
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Re: AB or BC [#permalink]
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rainer85 wrote:
Wouldn't the information given make angles B and C both 60 degrees and thus make the triangle equal? Is it possible that the angles are all equal but one side of the triangle is bigger than the other?


Not possible what you said.

the sides are in the same ratio of the angles
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Re: AB or BC [#permalink]
If both angles are same then AB = BC right ?
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Re: AB or BC [#permalink]
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yes
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Re: AB or BC [#permalink]
Carcass wrote:
yes

But OA is D
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Re: AB or BC [#permalink]
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Ok let be clear on this. Because I believed you posed a hypothetical question............anyway


We can have the first scenario in which the two angles are 90° and the angles A and C are 60°


Attachment:
screenshot.1261.jpg
screenshot.1261.jpg [ 77.93 KiB | Viewed 3594 times ]


In this case the answer is C. AB = BC

But if one side is shorter than the other we know that the two angles A and C are NOT equal. C < A. Therefore AB > BC

Attachment:
screenshot.1262.jpg
screenshot.1262.jpg [ 63.27 KiB | Viewed 3618 times ]


D is the answer
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Re: Comparison AB or BC [#permalink]
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Re: Comparison AB or BC [#permalink]
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