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cipher
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Can't they be on the same line? 3-4-5 triangle is a very special case. You are doing wrong I think.
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maliyeci
Can't they be on the same line? 3-4-5 triangle is a very special case. You are doing wrong I think.

I agree this is might be a special case and this is exactly what I am want to know where am I going wrong.

Anyway the points can’t be on the same line because as per the 1st statement Z is to left of X and Y is to right of X and from the 2nd statement the distance between Z and Y is 3 which is not possible because in that X goes to the right of Y.

Cheers
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Yes you are right. They can not be on the same line.
But there are unlimited number of triangles with 2 sides are 3 and 4.
It may vary from 3-4-1,000001 to 3-4-6,999999999.
Left of x and right of x may limit to some values. But it does not limit to 3-4-5
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Good question.
I think answer should be C.

Because when we combine 1 and 2, it is implicit that points are not on the same line.
For.eg. following figure is not possible.
Attachment:
111.JPG
111.JPG [ 2.69 KiB | Viewed 1369 times ]
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I can not find the distance with 2 statements. Somebody can show me the calculations?
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Hmm...even I am wondering now :)
We are not given the angle...we only know lengths of two sides....so length of third side can be anything...

OA Pls!
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maliyeci
I can not find the distance with 2 statements. Somebody can show me the calculations?

Yes maliyeci you are right, the 3rd side can be 2 or may be 6 ... my bad I assumed that it will be 5 ( general notion while doing questions related to triangles :) )

Anyway thanks for making me understand ..the new lesson for the day .. i.e STOP Assuming :D

Cheers !
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Economist
Hmm...even I am wondering now :)
We are not given the angle...we only know lengths of two sides....so length of third side can be anything...

OA Pls!


Yes, the OA is E, infact I just assumed the 3rd side to be 5 .. my bad :(

Anyway Thanks..

Cheers !



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