prove that perpendicular AD drawn to the base BC of an isosceles triangle ABC from the vertex A bisects BC that is BD is equals to DC
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U can use RHS congruence rule.
In ∆ADB and ∆ADC
angleADB=angleADC=90° (since AD is perpendicular to BC)
AB=AC( since it is an isos triangle)
AND. AD=AD (common)
therefore the triangles are congruent.
BD=DC(by cpct)
hope it helps u.
In ∆ADB and ∆ADC
angleADB=angleADC=90° (since AD is perpendicular to BC)
AB=AC( since it is an isos triangle)
AND. AD=AD (common)
therefore the triangles are congruent.
BD=DC(by cpct)
hope it helps u.
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