Solve no 9 pls.pls solve it fast
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In triangle AOD and COB
AO=OB. -(1)
CO=OD. -(2)
/_COB=/_AOD
BY SAS CONGRUENCY CRITERIAN
∆AOD congruent ∆BOC
similarly
in ∆AOC and ∆BOD
AO=OB. -(3)
OC=OD. -(4)
/_AOC=/_BOD
∆ AOC congruent to ∆BOD
by SAS congruency criterion.
(◆A)
since ∆ AOC congruent to ∆BOD
so AC=BD
(◆B)
/_CAO=/_CAB
/_ABD=/_OBD
since ∆ AOC congruent to ∆BOD
so /_ CAO=/_DBO
(◆C)
as angle /_CAO=/_DBO
similarly /_ABC=/_BAD
and both of these angles are alternate angles so line containing this angle will be parallel.
(◆D)
since ∆AOD congruent ∆BOC
hence AD=BC
(●●cooresponding part of congruent triangle)
AO=OB. -(1)
CO=OD. -(2)
/_COB=/_AOD
BY SAS CONGRUENCY CRITERIAN
∆AOD congruent ∆BOC
similarly
in ∆AOC and ∆BOD
AO=OB. -(3)
OC=OD. -(4)
/_AOC=/_BOD
∆ AOC congruent to ∆BOD
by SAS congruency criterion.
(◆A)
since ∆ AOC congruent to ∆BOD
so AC=BD
(◆B)
/_CAO=/_CAB
/_ABD=/_OBD
since ∆ AOC congruent to ∆BOD
so /_ CAO=/_DBO
(◆C)
as angle /_CAO=/_DBO
similarly /_ABC=/_BAD
and both of these angles are alternate angles so line containing this angle will be parallel.
(◆D)
since ∆AOD congruent ∆BOC
hence AD=BC
(●●cooresponding part of congruent triangle)
shashankavsthi:
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