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$-20 Given that /_\ABC is an isosceles triangle p nie that right riangles /_\ADB ana /_\AOC are congwent$

$-20$ Given that $\triangle A B C$ is an isosceles triangle p nie that right riangles $\triangle A D B$ ana $\triangle A O C$ are congwent

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Multiply and divide rational expressions

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Q.

-20

Given that

\triangle A B C

is an isosceles triangle p nie that right riangles

\triangle A D B

ana

\triangle A O C

are congwent

Congruent Triangles Corresponding Parts: Since triangles $ADB$ and $AOC$ are congruent, we can say that $AD = AO$ and $BD = OC$ because corresponding parts of congruent triangles are equal.
Isosceles Triangle Properties: In isosceles triangle $ABC$ , $AB = AC$ because two sides in an isosceles triangle are equal.
Sum of Sides in Triangles: Since $AB = AC$ and $BD = OC$ , we can say that $AD + BD = AB$ and $AO + OC = AC$ .
Equality of Sides: Therefore, $AD + BD = AO + OC$ , which means $AD = AO$ (because $BD = OC$ ).
Constant Value: The value of $-20$ is not dependent on the properties of the triangles, so the value remains $-20$ .

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