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Construction of an Angular Bisector and its Proof

In the follow...

Question

In the following diagram; $A D = A B$ and $A E$
bisects angle $A$ . Hence, $∠ A B D > ∠ C$ .
If true enter 1 else 0

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Solution

In triangle ABC , Given AD=AB
Then $∠ A B D = ∠ A D B$
In diagram AE bisect $∠ A$
And $∠ A B E > ∠ A B D$
As $∠ A D B > ∠ C$
Then $∠ A B D > ∠ C$

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Similar questions

A B = A C

A F > A E

A D = A B

A E

A

B E = D E

∠ A

BE = DE.

If the above statement is true then mention answer as 1, else mention 0 if false.

In the given figure, AD = AE and $A D^{2} = B D \times E C$ .

Hence , $△ A B D$ $\sim$ $△ C A E$ .

If the above statement is true then mention answer as 1, else mention 0 if false

A B C D

A B

D C

∠ C > ∠ A

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