we need both statements to find the answer..?
Isn't it IMO C?
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Geomatry - am I missing something
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karthikgmat
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with the given informtion there is a possibility that we can also get
Angle A = 90
Angle B =90
Angle C =45
Angle D = 155
so definite answer about the angles cannot be reached (since u can also get 90, 90, 60, 120)....so go with E
Angle A = 90
Angle B =90
Angle C =45
Angle D = 155
so definite answer about the angles cannot be reached (since u can also get 90, 90, 60, 120)....so go with E
Aiming High
I think the ans shld be A
bcos if 2 side of quad are 90 each. the other 2 side shld also be 90 each. otherwise we cant form a quadilateral
pls correct me if I am wrong
bcos if 2 side of quad are 90 each. the other 2 side shld also be 90 each. otherwise we cant form a quadilateral
pls correct me if I am wrong
Well you can.nikhilagrawal wrote:I think the ans shld be A
bcos if 2 side of quad are 90 each. the other 2 side shld also be 90 each. otherwise we cant form a quadilateral
pls correct me if I am wrong
refer the below link, the image on the bottom left helps you visualize that quadrilateral with two 90 degree angles and other two angles of different measure.
https://www.nzmaths.co.nz/geometry/shape ... /Poly1.gif
Hope this helps.
The correct answer is (E).
First, the sum of the internal angles of a quadrilateral is always 360º (can be decomposed in 2 triangles of 180º each)
A) is insufficient
we can have:
A=90
B=90
C=60
D=120
or
A=90
B=90
C=90
D=90
B) is insufficient
we can have
A=135
B=45
C=90
D=90
or
A=100
B=60
C=120
D=80
And together is also insufficient:
we can have
A=135
B=45
C=90
D=90
or
A=90
B=60
C=120
D=90
First, the sum of the internal angles of a quadrilateral is always 360º (can be decomposed in 2 triangles of 180º each)
A) is insufficient
we can have:
A=90
B=90
C=60
D=120
or
A=90
B=90
C=90
D=90
B) is insufficient
we can have
A=135
B=45
C=90
D=90
or
A=100
B=60
C=120
D=80
And together is also insufficient:
we can have
A=135
B=45
C=90
D=90
or
A=90
B=60
C=120
D=90
