in the given figure , parallelogram ABCD and PBCSQ are given . If R is a point on PB ,then show that ar(triangle QRC )=1/2 area of parallelogram ABCD.
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Step-by-step explanation:
PBCQ And ABCD are parallelograms
(Given)
They have common base BC and lies between same parallels AQ And BC
SO, ar(ABCD)=ar(PQBC)
-(i)
Now, ΔQRC and llgm PBCQ lies on commom base BC and between common parallels' BC And AQ
So, ar(Δ QRC)=ar(llgm PQBC)
From (i):-
ar(Δ QRC)=ar(llgm ABCD)
HENCE,PROVED.
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