ABCD is a parallelogram and line segments AX, CY bisects angle A and angle C respectively. Show that AX ||CY.
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Here, ABCD is a //gm.
In, ∆DXA&CYB
DX=BY(opp.sides of //gm.and also parallel)
DA=CB(". ")
angle D= angle B(opp.sides of //gm.)
therefore,∆DXA≈∆CYB
AX=CY(C.P.C.T)
now, XA=CY then, XA//CY
In, ∆DXA&CYB
DX=BY(opp.sides of //gm.and also parallel)
DA=CB(". ")
angle D= angle B(opp.sides of //gm.)
therefore,∆DXA≈∆CYB
AX=CY(C.P.C.T)
now, XA=CY then, XA//CY
Hemdeep:
also,other two methods are available with me .
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First of all...
The Above answer is wrong ....
Now the correct answer is ......
in the pic
HOPE IT HELPS....
The Above answer is wrong ....
Now the correct answer is ......
in the pic
HOPE IT HELPS....
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