ABCD is a quadrilateral in which ab parallel to dc and a De parallel to BC align MN parallel to CD is drawn to the midpoint M off the side BC which meet a date and prove that n is the midpoint of AD also prove that ad bisects the diagonal ACABCD is a triangle in which ab is parallel to CD P is the midpoint of BC PQ is drawn parallel to CD which means area IQ prove that PQ bisect it also prove that PQ by said both the diagonals AC and BD
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I hope it will help you
Step-by-step explanation:
Let the line SR to T so that CT is parallel to AS
DSR and CRT are similar to each other
DR = RC in which the R is the mid value
SR is touching the mid points of DA and DC so as per mid point theorem SR||AC
AC || PQ can be proven which will prove that PQRS is a parallelogram.
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