ABCD is a trapezium.Diagonals AC and BD intersects each other at O.Find the ratio of ar( ⚠AOD)=ar (⚠
BOC)
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Answered by
44
in fig AB//DC
So ar of ADC=ar of BDC (they are on same base DC and they are between same //s)
subtract ar of DOC from both sides , we get
ar of ADC - ar of DOC = ar of BDC - ar of DOC
=> ar of ADO = ar of BOC
So ar of ADC=ar of BDC (they are on same base DC and they are between same //s)
subtract ar of DOC from both sides , we get
ar of ADC - ar of DOC = ar of BDC - ar of DOC
=> ar of ADO = ar of BOC
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Answered by
40
Heya!!
Triangle ABD and triangle ABC are on same base AB and between same parallel AB and DC
So ar (ABD)=ar (ABC)
in these two triangles triangle AOB is common. So subtract ar(AOB)
ar (ABD)-ar (AOB)=ar (ABC)-ar( AOB)
ar (AOD)=ar(BOC)
So their ratio will be 1
Hope it helps u :)
Triangle ABD and triangle ABC are on same base AB and between same parallel AB and DC
So ar (ABD)=ar (ABC)
in these two triangles triangle AOB is common. So subtract ar(AOB)
ar (ABD)-ar (AOB)=ar (ABC)-ar( AOB)
ar (AOD)=ar(BOC)
So their ratio will be 1
Hope it helps u :)
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