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Q : Why this triangle is not following 30-30-120 i.e 6- 6- 12 Root 3 ?
DS - Geometry.
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Statement 1: BD = 6√3.
Draw a 30-60-90 triangle:
∆EBD is a 30-60-90 triangle.
In a 30-60-90 triangle, the sides are proportioned x : x√3 : 2x.
In ∆EBD, 2x = 6√3.
Thus, EB = 3√3 and and ED = 3√3 * √3 = 9.
Since ED = 9, EC = 9-6 = 3.
In ∆EBC the legs are 3 and 3√3, indicating that ∆EBC also is a 30-60-90 triangle with a hypotenuse of 6.
Thus, BC = 6.
Sufficient.
Statement 2: x=60.
x=60 will yield the same drawing shown in statement 1.
Thus, the same reasoning can be used to determine that BC = 6.
Sufficient.
The correct answer is D.
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The sides of a 30-30-120 triangle are proportioned x : x : x√3.pm wrote:Mitch,
Does every isosceles 30-30-120 triangle follows 1-1-2Root3 property?
In my solution to the problem posted above, the 30-30-120 triangle has sides 6, 6 and 6√3.
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- prateek_guy2004
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We have one side of a triangle .
What do we need another side to answer the ques.
Statement 1----Clearly mentions thats.
Suff
statement 2-----Tells us x= 60 now its in a straight line so 60 -x= 180
Suff
Hence IMOD
What do we need another side to answer the ques.
Statement 1----Clearly mentions thats.
Suff
statement 2-----Tells us x= 60 now its in a straight line so 60 -x= 180
Suff
Hence IMOD
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