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Step-by-step explanation:
To prove: a) BD = CE b) AD = AE
Sol: If we can somehow prove that △ABD ≅ △ACE then the above two proves can be done by using CPCT.
AB = AC (given)
=> <ABC = <ACB (Angles opp. to equal sides are equal) -(1)
<DBC = <ECB = 90° (given)
=> <DBA + <ABC = <ECA + <ACB = 90°
=> <DBA = <ECA (using eqn 1) -(2)
Now, we've got an angle and a side for congruency. And only require a third element to prove the same.
<DAB = <EAC (Vertically opp. angles) -(3)
Now, using Eq. (1), (2), (3),
△ABD ≅ △ACE (by S.A.S rule)
i) BD = CE (by C.P.C.T)
ii) AD = AE (by C.P.C.T)
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