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SAS Criteria for Congruency of Triangles

In an isoscel...

Question

In an isosceles $△ A B C$ is the $A B = A C$ , $D$ and $E$ are points on $B C$ such that $B E = C O$ show that $A D = A E$ .

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Solution

In Δabe and in Δacd
ab =ac
∠B=∠C
BE=CD
BY SAS RULE
ΔABE≡ΔACD
BY CPCT
AE=AD

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\frac{A D}{A E}

In an isosceles triangle $A B C$ with $A B = A C, D$ and $E$ are points on $B C$ such that $B E = C D .$ The value of $\frac{A D}{A E}$ is equal to

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