Any body help me plzz
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given. AB=AC and BD=CE. To prove BE=CD
now if AB=AC then angle ABC= ANGLE ACB as angles opp to equal sides are equal
now
in ∆BDC and in ∆CEB
BD=CE. given
BC=BC. common
now we know that ABC=ACB. subtracting 180°from both the sides
180-ABC=180-ACB
CBD=BCE
SO bySAS rule
∆BDC is congruent to ∆CEB
So by CPCT, BE=DC
Hence proven
now if AB=AC then angle ABC= ANGLE ACB as angles opp to equal sides are equal
now
in ∆BDC and in ∆CEB
BD=CE. given
BC=BC. common
now we know that ABC=ACB. subtracting 180°from both the sides
180-ABC=180-ACB
CBD=BCE
SO bySAS rule
∆BDC is congruent to ∆CEB
So by CPCT, BE=DC
Hence proven
kundan1234:
Thanks friend ! No one is solving it , but u
Answered by
1
in triangle DBC and ECB
BD= CE
angle DBC= angle BCE
adage BC is comman
so that triangle DBC and Triangle BCE is a SAMROOP so that DC=BE
BD= CE
angle DBC= angle BCE
adage BC is comman
so that triangle DBC and Triangle BCE is a SAMROOP so that DC=BE
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