in the adjoining figure, LP=MQ, OL=OM, PL perpendicular LM and QM perpendicular LM.Prove that OP=OQ
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Answered by
25
Heyy ....here is ur answer...
LP= MQ. (given)
angle L = angle M= 90°
LO= MO. (given)
Therefore by SAS congruency rule,
~
trngle LOP= trngle MOQ
By CPCT,
OP= OQ
•Hence proved•
Please mark my answer as the brainliest
Answered by
23
Answer:
Hello
Solution is :
In ∆PLO & ∆QMO
(i) LP=MQ (given)
(ii) OL=OM (given)
(iii) angle PLO= angle QMO =90° (given)
By RHS rule
∆PLO is congruent to ∆QMO
OP=OQ (by Cpct)
Hence Proved.
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