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RHS Criteria for Congruency

E is a point ...

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E is a point on side CB produced of an isosceles triangle ABC with AB=AC. if AD perpendicular BC and EF perpendicular AC, prove that triangle ABD~ECF

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Q. In given figure, E is a point on side CB produced of an isosceles triangle ABC with AB=AC. If

A D ⊥ B C a n d E F ⊥ A C

△ A B D \sim △ E C F

A B \times E F = A D \times E C

Q. E is a point on side CB produced of an isosceles triangle ABC with AB=AC. If

A D ⊥ B C

E F ⊥ A C

Δ A B D \sim Δ E C F .

Q. In given figure

E

is a point on side

C B

produced of an isosceles triangle

A B C

A B = A C .

A D ⊥ B C

E F ⊥ A C,

△ A B D \sim △ E C F

.

In the following figure, E is a point on side CB produced of an isosceles triangle ABC with AB = AC. If AD ⊥ BC and EF ⊥ AC, prove that ΔABD ∼ ΔECF

Q. In the following figure, E is a point on side CB produced, of an isosceles triangle ABC, with AB = AC. If AD

⊥

⊥

Δ A B D \sim Δ E C F

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