Math, asked by Jaykumar7889, 1 year ago

Abcd is a parallelogram prove that ar bpc = ar dpq

Answers

Answered by misbahsajjid4
2

ABCD is a parallelogram

Proof

ABCD is a parallelogram.

bc=cq

ar(triangle bpc)=ar(traingle dpq)


Explanation

first we need to join A to C


ar(triangle bpc) = ar (triangle apc)

so similarly,,

ar(triangle adc) = ar(triangle adq)


ar(triage adc)=ar(triangle adp)+ar(triangle apc)

ar(triangle adq)=ar(traingle adp)+ar(triangle dpq)



ar(triangle adc) = ar(triangle adq) &

ar(triangle adp) i===> common


ar(triangle apc) = ar(triangle dpq)

and

ar(triangle apc) = ar(triangle bpc)


so that,

ar(triangle bpc) = ar(triangle dpq)


Hence Proved!!!!



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