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Statement 1 gives you the measurement of one part. After doing some basic algebra you get the measurement of all angles:
<ADB = 180-2x <DBC=180-4x In triangle ABD: x+180-2x+180-4x=180 5x=180 x=36
From this you get that AD=DB and DB=BD = 6
Statement 2 may confuse you since it gives you the value of an angle, and you may subconsciously apply the value of a side from statement 1, which you shouldn't. So statement 2 is not sufficient, but statement 1 is. Answer A
Need help regarding this question.. no idea how to solve it..
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i think there was another question like it?
BD=BC because they have same angles (2x) say Y= angle ABD you should know that angle Y+X = 2x since Y+X+180-2x = 180 since Y+X=2X Y has to be X. Since angle ABD points to side AD and that is 6. side BD pointed by angle BAD is also 6 since it is same angle. this BC=6. so 1
taking diagram we have, Angle(BDC) = Angle(DAB) + Angle(ABD) (exterior angle is equal to sum of opposite interior angles) from this we get 2x = x + Angle(ABD) therefore Angle(ABD) = x
Thus the two sides AD = BD. - eq(1)
Considering triangle(BDC) we have BD = BC - eq(2)
Thus combining eq(1) and eq(2) we have AD = BD = BC
Now considering statement 1 alone, given AD = 6, we can find BC since AD = BC Hence statement 1 alone is sufficient
Now considering statement 2 alone, since we dont have length of any of the sides we cannot find the length of BC using statement 2 alone Hence statement 2 alone is insufficient
Thus ans is A
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