A
In the adjoining figure, ABCD is a quadrilateral in which
AB=AD and BC=DC. Prove that AC bisects each of the
B
angles A and
с C
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Answer:
∠ABC and∠ADC
AB=AD
BC=DC
AC=AC
so triangle ABC = triangle ADC.
BAE=∠DAE
∠BAE=∠DAE
AC is a bisector of ∠A
2)BE=BD
∠ABEand∠AED
BE=ED
AB=AD
AE=AE
∠ABE≅∠AED(SSS)
So, ∠AED=∠AEB
∠AEB+∠AED=1800
∠AEB=900.
Step-by-step explanation:
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