Asked by rosy
In the figure, ABCD is aparallelogram in which BCis produced to E such thatCE = BC. AE intersects CDat F. Show that ar (∆BDF)= 14ar (ABCD).
Answers
Answered by
Steve
Try this. I just googled
ABCD is aparallelogram in which BCis produced to E such thatCE = BC
and got this hit, among others:
http://www.meritnation.com/ask-answer/question/abcd-is-a-parallelogram-in-which-bc-is-produced-to-e-such-th/areas-of-parallelograms-and-triangles/6686713
It is the same problem, just approached from a different side (as it were).
ABCD is aparallelogram in which BCis produced to E such thatCE = BC
and got this hit, among others:
http://www.meritnation.com/ask-answer/question/abcd-is-a-parallelogram-in-which-bc-is-produced-to-e-such-th/areas-of-parallelograms-and-triangles/6686713
It is the same problem, just approached from a different side (as it were).
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