in the given figure AD=BC, AC=BD Prove that angle ADB=angle ACB
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12
Answer:
In triangles ABD and BAC, we have
AD=BC (given);
AB=AB (common);
AC=BD (given).
We can use SSS condition to conclude that △ABD≅△BAC. From this we conclude that
∠ADB=∠BCA and ∠DAB=∠CBA.
Step-by-step explanation:
we get all of them equal at last because of c.p.c.t (corresponding sides of congruent triangle)
hope it helps .
Answered by
4
Step-by-step explanation:
In triangles ABD and BAC, we have
AD=BC (given);
AB=AB (common);
AC=BD (given).
△ABD≅△BAC. [SSS Congruency]
Therefore , ∠ADB=∠ACB [By CPCT]
Hope it helps ....,..
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