7. Consider the given pairs of triangles and say whether each pair is that of congruent triangles. If the triangles are congruent, say ‘how’; if they are not congruent say ‘why’ and also say if a small modification would make them congruent:
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Here is your answer friend--
Yes triangle ABD congruent to triangle BCD
Given = AB parallel to DC
DB = DB ( Common )
angle ABD = angle BDC ( alternate angles )
angle ADB = angle CBD ( alternate angles )
Hence they are congruent.
Hope it helps . Please mark my answer as the brillianist answer.
Yes triangle ABD congruent to triangle BCD
Given = AB parallel to DC
DB = DB ( Common )
angle ABD = angle BDC ( alternate angles )
angle ADB = angle CBD ( alternate angles )
Hence they are congruent.
Hope it helps . Please mark my answer as the brillianist answer.
Answered by
4
Given :
ABCD Quadrilateral , AB // DC ,
In ∆ABD and ∆CDB
<ABD = <CDB [ alternate angles ]
BD = DB [ common side ]
So,
∆ABD is not congruent to ∆CDB
Data is not sufficient .
if AD//BC then <ADB = <CBD
Therefore ,
∆ABD congruent to ∆CDB [ ASA Rule ]
••••
ABCD Quadrilateral , AB // DC ,
In ∆ABD and ∆CDB
<ABD = <CDB [ alternate angles ]
BD = DB [ common side ]
So,
∆ABD is not congruent to ∆CDB
Data is not sufficient .
if AD//BC then <ADB = <CBD
Therefore ,
∆ABD congruent to ∆CDB [ ASA Rule ]
••••
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