ABC is an isosceles triangle in which altitude be and CF are drawn to equal sides AC and ab respectively show that these attitudes are equal
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12
Answer:
In triangle ABE and ACF
Angle A=Angle A ( Common)
AB = AC (Given)
Angle AEB= ANGLE AFC= 90°
By AAS criteria Triangle ABE is congruent to ACF
By CPCT BE = CF
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Answered by
5
Answer:
As ABC is an isoscalene triangle.
so,
AB = AC
, BF = CE
In triangle BFC and CEB,
BF = CE (proved above)
And, angle BFC =angle CEB=90°
BC =BC (common)
hence,
triangle BFC and triangle CEB are congruent by S.A.S criteria.
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