HELLO FRIENDS..
Can u solve the attachment
PLEASE NO SILLY ANSWERS..
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GIVEN:- ABC is a triangle,PQ ll BC; AD is the median which cuts PQ at R
TO PROVE:-AD bisects PQ ll BD
PROOF:- IN ∆ABD;PR ll BD.
AP/RD = RD
IN∆ ACD , RQ ll DC
.. AR/RD = AQ/QC
IN ∆ APR and ∆ABD
Angle APR = Angle ABD ( corresponding angles)
Angle APR and Angle ADB (corresponding angles)
∆APR is similar to ∆ABD (AA COMMAN)
AP= PR =AR
SIMILARLY ∆ARQ IS SIMILAR TO ∆ADC
AQ/AC = AR/AD = RQ/DC.
ACCORDING TO EQUATION 1 AND 2..
AR/ AD = PR/ BD =RQ/DC
RD = DC( GIVEN )
PQ = RQ
AB bisected PQ at R ( proved)
THANKS♡♡
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hey there➡️
here ur answer which i wrote and attached for u❗
hope this helps u✅✔️✅✔️
be brainly❤️
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