Math, asked by ShuchiRecites, 1 year ago

Hello Mates!

Ques. In the given figure, <A = <C and AB = BC. Prove that triangles ABD is congruent to CBE.

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Answered by Anonymous
31
\bf{\huge{Answer}}

&lt;b&gt;&lt;u&gt;&lt;I&gt;@&lt;b&gt;&lt;u&gt;&lt;I&gt;

Answer in attachment:-

Here, Using Angle,Side and Angle Similarity Condition. in short form [ASA Similarly]
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TooFree: AA proves that the two triangles are similar but not necessary congruent.
TooFree: @Sujeetkumarray, you may want to add in "S" (since it is given that AB = BC) .. then by ASA .. both triangles are congruent.
Anonymous: Amazing
Prakhar2908: @Sujeetkumarray , ASA is a congruency condition not a similarity condition.
Prakhar2908: and Triangle ABD is congruent to Triangle CBE
Prakhar2908: You have inserted similarity sign between ABD and CBE instead of the congruent sign
Anonymous: oh!! Apology ... Please give me EDITING OPTION
Prakhar2908: Given.
Anonymous: Oh thank you
Prakhar2908: Edit your answer.
Answered by Prakhar2908
24
\textbf{Thanks for asking the question!}

\underline{Concepts\  used : }

=> Congruency of two triangles

=> Postulates of congruency

\textit{Please refer to the attachment for detailed solution}
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Anonymous: Superb.... fantastic... amazing... Answer
Prakhar2908: Thanks : )
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