In the adjoining figure, AB = CD, CE = BF and
ZACE = ZDBF. Prove that
(i) AACE = ADBF
(ii) AE = DF.
B
Hint. AB = CD = AB + BC = CD + BC
AC = BD.
Attachments:
Answers
Answered by
10
Step-by-step explanation:
Given: In the given figure
AB=CD
CE=BF
∠ACE=∠DBF
To proof:
AE=DF
Proof: AB=CD
Adding BC to both sides
AB+BC=BC+CD
AC=BD
Now in △ACE and △DBF
AC=BD (Proved)
CS=BF (Given)
∠ACE=∠DBF (SAS axiom)
Similar questions