3. In an isosceles triangle, an altitude is drawn from the vertical angle to the base. Prove
that the foot of altitude is the mid-point of the base.
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Answer:
Step-by-step explanation:
being an isosceles triangle
in ΔACD and ΔCDB
CD=CD (common )
CA=CB ( equal opposite sides)
∠ A=∠ B ( angle opposite to opposite sides are also equal )
therefore : ΔACD and ΔCDB are congruent by ASA rule
so , AD=DB by CPCT
So, its true
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