Question

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Answer 1

Answer:

We have ∠1=∠2 and ∠3=∠4

⇒∠1+∠3=∠2+∠4

⇒∠ACD=∠BDC.

Thus in triangles ACD and BDC, we have,

∠ADC=∠BCD (given);

CD = CD (common);

∠ACD=∠BDC (proved).

By ASA condition △ACD≅△BDC. Therefore

AD=BC and ∠A=∠B.

Step-by-step explanation:

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Answer 2

Answer:

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