Question

AB is a line segment PB perpendicular AB and QAis perpendicular to AB are such That PO=5cm and QO=8 CM. if ar(triangPOB)=250 CM then find area of triangle QOA

Answer 1

$<b><u>$



In figure ab is a straight line on which pb and ap sides are standing.
So,
in triangle aop and bop
op is a bisector of angle apb and ab line.
then, angle apo=bpo (op is the bisector of angle apb)
ao =ob (op is perpendicular and bisector of ab)
and, angle aop =bop=90 degree (op perpendicular ab making right angle )
Or,op =op (common )
then triangle aop congruent to triangles bop.
hence proved that op is that bisector and parpendicular of AB.



$<marquee style="border:orange 3px solid">☺ please mark as brainliest☺</marquee>$