Proof: In AADC, ZADC= 90° given given Seg DB 1 hypt. AC :: BD2 = Х Theorem of geometric mean :: AB u :: AC = AB + BC = U
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, we have
GivenAB=AC and BD=DCTo prove:△≅△ADCProof:In △ADB and △ADC, we haveAB=AC (given)
GivenAB=AC and BD=DCTo prove:△≅△ADCProof:In △ADB and △ADC, we haveAB=AC (given)BD=DC (given)
GivenAB=AC and BD=DCTo prove:△≅△ADCProof:In △ADB and △ADC, we haveAB=AC (given)BD=DC (given)AD=AD (common)
[By SSS congruence property]
2180 o =90 o ∴∠ADB=∠ADC=90 o [from (1)](ii) ∠BAD=∠CAD (∵ corresponding parts of the congruent triangles)
hope it helps
*kimtaehyung21*
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