In adjacent fig , AE=AD & BD=CE . PROVE THAT TRIANGLE AEB CONGURENCE TRIANGLE ADC.
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In ΔAEB and ΔADC
AE = AD (Given)
∠EAB = ∠DAC (common)
AB = AC { :- AE = AD and EC = BD }
thus
Δ AEB ≈ ΔADC (SAS congurency)
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AE = AD (Given)
∠EAB = ∠DAC (common)
AB = AC { :- AE = AD and EC = BD }
thus
Δ AEB ≈ ΔADC (SAS congurency)
Don't Forget to mark this answer as brainlist if this answer deserves (helps u) it
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We have,
AE = AD and CE = BD
=> AE + CE = AD + BD
=> AC = AB ............... (i)
Thus, in △'sAEB and ADC, we have
AE = AD ............ [Given]
∠EAB = ∠DAC .......[Common]
and, AC = AB ......... (i)
So, by SAS criterion of congruence, we obtain
△AEB ≅△ADC
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