If ABC is an isosceles triangle in which AC = BC, AD and BE are respectively two altitudes to sides BC and AC, then prove that AE = BD.

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Q. Question 9
If ABC is an isosceles triangle in which AC = BC, AD and BE are respectively two altitudes to sides BC and AC, then prove that AE = BD.

A B C

is an isosceles triangle in which

A C = B C A D

and

B E

are respectively two altitudes of side

B C

and

A C

. Prove that

A E = B D

$△ A B C$ is an isosceles triangle in which $A C = B C$ . $A D$ and $B E$ are respectively two altitudes to sides $B C$ and $A C$ . Prove that $A E = B D$ .

Q. if triangle ABC is an isosceles triangle such that ab=ac,then prove that altitude ad from a on bc bisects bc

Q. In

△ A B C, A B = A C

B C

is a extended on both sides to

E

and

D

respectively such that

V E = B D

. Prove that

A D = A E

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